Content-Type: multipart/mixed; boundary="-------------9905080235122" This is a multi-part message in MIME format. ---------------9905080235122 Content-Type: text/plain; name="99-153.comments" Content-Transfer-Encoding: 7bit Content-Disposition: attachment; filename="99-153.comments" Contacts: Peter Kuchment kuchment@twsuvm.uc.twsu.edu Leonid Kunyansky leonk@ama.caltech.edu ---------------9905080235122 Content-Type: text/plain; name="99-153.keywords" Content-Transfer-Encoding: 7bit Content-Disposition: attachment; filename="99-153.keywords" photonic crystals, band-gap marerials, periodic differential equations, asymptotic models, finite elements, spectra of operators ---------------9905080235122 Content-Type: application/postscript; name="Survlat.ps" Content-Transfer-Encoding: 7bit Content-Disposition: inline; filename="Survlat.ps" %!PS-Adobe-2.0 %%Creator: dvips 5.58 Copyright 1986, 1994 Radical Eye Software %%Title: survlat.dvi %%CreationDate: Sat May 08 00:26:28 1999 %%Pages: 33 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(asymptotic)f(results)i(for)g(the)f Fk(H)t Fl(-\014elds.)34 b(Section)164 2326 y(7)21 b(and)g(8)g(con)o(tain)g(resp)q(ectiv)o(ely)d (the)i(main)g(conclusions)g(and)h(ac)o(kno)o(wledgmen)o(t)e(of)164 2386 y(the)c(supp)q(ort)h(and)f(information)f(the)h(authors)h(receiv)o (ed)d(from)h(funding)h(agencies)f(and)164 2446 y(individuals.)961 2607 y(3)p eop %%Page: 4 4 4 3 bop 164 315 a Fm(2)81 b(An)21 b(asymptotic)g(mo)r(del)g(for)g(the)g Fh(E)t Fm(-\014elds)e(in)i(2D)164 425 y Fl(W)l(e)e(consider)f(in)h (this)f(section)h(w)o(a)o(v)o(es)f(p)q(olarized)g(in)h(suc)o(h)g(a)g(w) o(a)o(y)f(that)i(the)e(electric)164 485 y(\014eld)23 b Fk(E)k Fl(is)c(p)q(erp)q(endicular)g(to)h(the)f(plane)h(of)f(p)q (erio)q(dicit)o(y)g(\()p Fk(E)s Fl(-\014elds\).)43 b(Then)23 b(the)164 545 y(Maxw)o(ell)15 b(system)f(reduces)i(to)h(the)f(scalar)g (sp)q(ectral)g(problem)808 647 y Fj(\000)p Fl(\001)p Fk(u)d Fl(=)h Fk(\025")p Fl(\()p Fk(x)p Fl(\))p Fk(u;)581 b Fl(\(1\))164 749 y(where)22 b Fk(\025)i Fl(=)g(\()p Fk(!)r(=c)p Fl(\))540 731 y Fi(2)560 749 y Fl(.)39 b(Most)22 b(of)h(the)f(results)g(will)f(b)q(e)h(presen)o(ted)f(in)h(terms)f(of)h (the)164 809 y(sp)q(ectral)i(parameter)e Fk(\025)i Fl(rather)g(than)g (frequency)e Fk(!)r Fl(.)44 b(The)24 b(reason)g(is)g(that)g(some)164 869 y(e\013ects)e(are)g(b)q(etter)h(visible)d(in)i(terms)f(of)i Fk(\025)p Fl(.)40 b(On)22 b(the)g(other)h(hand,)h(it)e(is)g(easy)h(to) 164 929 y(translate)16 b(ev)o(erything)f(in)o(to)h(the)g(frequency)f (language.)237 989 y(The)i(asymptotic)f(study)h(started)g(with)g(a)g (thorough)h(consideration)f(of)h(the)e(sim-)164 1050 y(plest)e(square)g(geometry)e(of)j(a)f(2D)h(PBG)f(medium)d(\(Fig.)20 b(1\))15 b(undertak)o(en)f(in)f([12)q(]-[14].)164 1110 y(The)i(medium)d(is)j(scaled)g(to)g(ha)o(v)o(e)f(p)q(erio)q(d)i(1)f(in) g(b)q(oth)h Fk(x)f Fl(and)h Fk(y)h Fl(directions.)j(The)15 b(dark)164 1170 y(areas)i(ha)o(v)o(e)g(thic)o(kness)e Fk(\016)i(<)d Fl(1)k(and)f(are)g(\014lled)f(with)g(a)i(dielectric)c(\() p Fk(")h(>)f Fl(1\),)j(while)f(the)164 1230 y(ligh)o(t)d(areas)i(are)f (\014lled)f(with)h(air)g(\()p Fk(")f Fl(=)h(1\).)21 b(The)14 b(square)g(structure)g(w)o(as)g(c)o(hosen)g(for)g(its)164 1290 y(simplicit)n(y)h(with)j(the)g(hop)q(e)h(that)g(studying)f(it)f (one)i(can)f(get)g(b)q(etter)g(understanding)164 1351 y(of)f(more)d(complex)g(geometries.)237 1411 y(The)i(asymptotic)f (regime)f(w)o(e)i(are)g(curren)o(tly)f(in)o(terested)g(in)h(is)g Fk(\016)f Fj(!)f Fl(0)i(and)h Fk("\016)e Fj(!)164 1471 y(1)p Fl(.)20 b(One)13 b(can)g(argue)h(that)g(these)f(asymptotic)f (assumptions)h(are)g(v)o(ery)f(far)i(from)e(what)164 1531 y(is)22 b(curren)o(tly)e(tec)o(hnically)f(feasible.)37 b(Although)22 b(this)g(is)f(true,)i(there)e(are)h(amazing)164 1591 y(similarities)16 b(b)q(et)o(w)o(een)i(the)h(non-asymptotic)g(and) h(asymptotic)d(results,)j(whic)o(h)e(will)164 1652 y(b)q(e)k(discussed) f(in)g(Section)g(5.)37 b(Besides,)22 b(later)f(on)h(w)o(e)f(will)f (relax)h(the)g(assumption)164 1712 y Fk("\016)15 b Fj(!)f(1)i Fl(to)g Fk("\016)g Fj(!)d Fk(const)h(>)g Fl(0.)237 1772 y(Denote)h(b)o(y)f Fk(S)499 1779 y Fi(2)533 1772 y Fl(the)g(sp)q (ectrum)f(of)i(the)f(Diric)o(hlet)f(Laplacian)i(on)g(the)f(unit)g (square:)510 1874 y Fk(S)540 1881 y Fi(2)574 1874 y Fl(=)626 1825 y Fg(n)653 1874 y Fk(\031)683 1853 y Fi(2)702 1874 y Fl(\()p Fk(n)750 1853 y Fi(2)750 1886 y(1)781 1874 y Fl(+)d Fk(n)859 1853 y Fi(2)859 1886 y(2)879 1874 y Fl(\))p Fj(j)j Fl(\()p Fk(n)974 1881 y Fi(1)994 1874 y Fk(;)8 b(n)1045 1881 y Fi(2)1064 1874 y Fl(\))14 b Fj(2)g(Z)1184 1853 y Fi(2)1204 1874 y Fj(nf)p Fl(\(0)p Fk(;)8 b Fl(0\))p Fj(g)1387 1825 y Fg(o)1423 1874 y Fk(:)164 1975 y Fl(Here)15 b(w)o(e)h(adopt)h(the)f(standard)i(notation)f Fj(Z)j Fl(for)d(the)f(set)g(of)g(in)o(tegers.)164 2080 y Ff(Theorem)h(2.1)23 b Fe(\(se)n(e)h(mor)n(e)f(details)i(in)f([13])f (and)h([14]\))g(The)f(sp)n(e)n(ctrum)h Fk(\033)h Fe(of)e(the)164 2140 y(pr)n(oblem)e(\(1\))f(for)g(the)h(squar)n(e)g(ge)n(ometry)f (splits)h(into)g(two)g(p)n(arts:)28 b Fk(\033)22 b Fl(=)d Fk(\033)1575 2147 y Fi(1)1608 2140 y Fj([)14 b Fk(\033)1683 2147 y Fi(2)1702 2140 y Fe(.)32 b(If)164 2200 y Fk("\016)15 b Fj(!)f(1)j Fe(and)h Fk("\016)497 2182 y Fi(4)p Fd(=)p Fi(3)565 2200 y Fj(!)13 b Fl(0)p Fe(,)18 b(then)h(the)e(fol)r(lowing)j (sp)n(e)n(ctr)n(al)d(asymptotics)g(hold:)237 2260 y(i\))j(A)o(ny)h (\014nite)h(p)n(art)d Fk(\033)660 2267 y Fi(1)693 2260 y Fj(\\)13 b Fl([0)p Fk(;)8 b(N)d Fl(])20 b Fe(of)g(the)h(sub-sp)n(e)n (ctrum)g Fk(\033)1343 2267 y Fi(1)1383 2260 y Fe(tends)g(to)g(the)g(c)n (orr)n(e-)164 2321 y(sp)n(onding)d(p)n(art)e Fk(S)497 2328 y Fi(2)528 2321 y Fj(\\)11 b Fl([0)p Fk(;)d(N)d Fl(])17 b Fe(of)g Fk(S)794 2328 y Fi(2)814 2321 y Fe(.)22 b(The)17 b(\(Hausdor\013)5 b(\))17 b(distanc)n(e)h(b)n(etwe)n(en)h (these)f(two)164 2381 y(sets)g(c)n(an)g(b)n(e)f(estimate)n(d)h(as)f (fol)r(lows:)557 2482 y Fk(d)8 b Fl(\()q Fk(S)640 2489 y Fi(2)670 2482 y Fj(\\)k Fl([0)p Fk(;)c(N)d Fl(])p Fk(;)j(\033)883 2489 y Fi(1)913 2482 y Fj(\\)j Fl([0)p Fk(;)d(N)d Fl(]\))13 b Fj(\024)h Fk(C)1195 2489 y Fd(N)1237 2482 y Fl(\()p Fk("\016)r Fl(\))1321 2458 y Fc(\000)p Fi(1)1376 2482 y Fk(:)961 2607 y Fl(4)p eop %%Page: 5 5 5 4 bop 164 315 a Fe(The)18 b(c)n(orr)n(esp)n(onding)e(eigenmo)n(des)j (ar)n(e)e(the)g(\\air)g(mo)n(des".)237 376 y(ii\))g(Ther)n(e)g(exists)i (a)e(set)h(of)f(disjoint)h(se)n(gments)792 482 y Fj(D)d Fl(=)907 441 y Fg([)897 532 y Fd(n)p Fc(\025)p Fi(0)964 482 y Fl([)p Fk(D)1019 462 y Fc(\000)1018 494 y Fd(n)1048 482 y Fk(;)8 b(D)1111 462 y Fi(+)1110 494 y Fd(n)1142 482 y Fl(])164 633 y Fe(not)23 b(dep)n(ending)g(on)f Fk(")g Fe(and)h Fk(\016)g Fe(such)g(that)f Fk(D)1011 612 y Fc(\000)1010 644 y Fi(0)1064 633 y Fl(=)g(0)p Fe(,)i Fk(D)1228 612 y Fi(+)1227 644 y(0)1281 633 y Fl(=)e(4)p Fe(,)i Fk(D)1445 612 y Fc(\000)1444 644 y Fd(n)p Fi(+1)1536 633 y Fk(>)e(D)1637 615 y Fi(+)1636 645 y Fd(n)1667 633 y Fe(,)i(and)164 693 y Fk(D)205 675 y Fc(\000)204 705 y Fd(n)251 693 y Fj(\030)16 b Fl(2)p Fk(\031)r(n)p Fe(,)j Fk(D)464 675 y Fc(\000)463 705 y Fd(n)510 693 y Fj(\030)d Fl(2)p Fk(\031)r(n)c Fl(+)g Fk(\031)20 b Fe(when)g Fk(n)c Fj(!)g(1)p Fe(.)26 b(A)o(ny)18 b(\014nite)i(p)n(art)e Fk(\033)1448 700 y Fi(2)1479 693 y Fj(\\)13 b Fl([0)p Fk(;)8 b(N)d Fl(])18 b Fe(of)g(the)164 753 y(sub-sp)n(e)n(ctrum)g Fk(\033)483 760 y Fi(2)520 753 y Fe(b)n(ehaves)g(asymptotic)n(al)r(ly)g (as)575 813 y Fg(8)575 851 y(<)575 926 y(:)622 859 y([)612 951 y Fd(n)p Fc(\025)p Fi(0)678 901 y Fl([\()p Fk("\016)r Fl(\))776 876 y Fc(\000)p Fi(1)832 901 y Fk(D)873 880 y Fc(\000)872 913 y Fd(n)903 901 y Fk(;)8 b Fl(\()p Fk("\016)r Fl(\))1009 876 y Fc(\000)p Fi(1)1065 901 y Fk(D)1106 880 y Fi(+)1105 913 y Fd(n)1136 901 y Fl(])1150 813 y Fg(9)1150 851 y(=)1150 926 y(;)1195 859 y(\\)1241 901 y Fl([0)p Fk(;)g(N)d Fl(])p Fk(:)164 1048 y Fe(The)22 b(c)n(orr)n(esp)n(onding)f(eigenmo)n(des)i(ar)n(e)e(guide)n(d)h(in)g (the)g(diele)n(ctric)h(due)f(to)g(the)g(total)164 1108 y(internal)d(r)n(e\015e)n(ction.)237 1218 y Fl(This)g(result)f(sho)o (ws)h(that)h(the)e(sub-sp)q(ectrum)g Fk(\033)1159 1225 y Fi(1)1197 1218 y Fl(of)h(the)f(air)h(mo)q(des)f(shrinks)h(to)164 1279 y(the)14 b(sp)q(ectrum)f(of)i(the)f(Diric)o(hlet)e(Laplacian)j(on) g(the)f(unit)g(square,)g(therefore)g(b)q(ecom-)164 1339 y(ing)h(almost)g(discrete)f(and)h(op)q(ening)h(large)f(gaps)i(at)e (exactly)f(describ)q(ed)h(lo)q(cations.)21 b(A)164 1399 y(completely)11 b(di\013eren)o(t)i(b)q(eha)o(vior)h(is)g(observ)o(ed)g (in)f(the)h(second)g(sub-sp)q(ectrum)g Fk(\033)1660 1406 y Fi(2)1693 1399 y Fl(gen-)164 1459 y(erated)f(b)o(y)f(the)h (dielectric)e(mo)q(des.)19 b(Namely)l(,)11 b(it)h(splits)h(in)o(to)g (narro)o(w)g(bands)h(separated)164 1519 y(b)o(y)k(narro)o(w)h(gaps,)g (b)q(oth)g(of)g(the)f(asymptotic)f(size)g Fk(w)h Fl(=)g(\()p Fk("\016)r Fl(\))1329 1501 y Fc(\000)p Fi(1)1375 1519 y Fl(.)27 b(Fig.)g(2)19 b(represen)o(ts)164 1579 y(sc)o(hematically)13 b(these)j(t)o(w)o(o)g(sp)q(ectra.)237 1640 y(This)i(theorem)e(sho)o(ws) i(in)g(particular)f(that)h(one)g(can)g(op)q(en)g(an)g(arbitrarily)f (large)164 1700 y(n)o(um)o(b)q(er)c(of)j(sp)q(ectral)f(gaps)h(for)g Fk(E)s Fl(-w)o(a)o(v)o(es)e(in)h(high)g(con)o(trast)h(square)f (structures.)21 b(An-)164 1760 y(other)e(in)o(teresting)f(observ)m (ation)i(is)f(that)g(one)h(can)f(op)q(en)h(gaps)g(for)f(arbitrarily)f (long)164 1820 y(w)o(a)o(v)o(es)c(without)i(c)o(hanging)f(the)g(p)q (erio)q(dicit)o(y)f(scale)h(of)g(the)g(structure.)20 b(The)c(dielectric)164 1880 y Fk(E)22 b Fl(mo)q(des,)c(whic)o(h)g(are)h (resp)q(onsible)g(for)g(the)g(sub-sp)q(ectrum)f Fk(\033)1366 1887 y Fi(2)1385 1880 y Fl(,)h(presen)o(t)g(the)f(main)164 1941 y(obstacle)e(for)h(the)f(gaps)h(op)q(ening,)g(forcing)f(the)g (gaps)h(to)g(b)q(e)f(small.)237 2001 y(The)c(pro)q(of)h(of)f(the)f (cited)g(theorem)f(relies)g(on)i(p)q(ossibilit)o(y)f(of)h(an)g(appro)o (ximation)e(b)o(y)164 2061 y(a)18 b(separable)g(exactly)e(solv)m(able)i (mo)q(del.)25 b(This)17 b(is)h(imp)q(ossible)e(for)i(most)f (geometries.)164 2121 y(So,)h(one)f(migh)o(t)e(w)o(onder)j(whether)f (it)g(is)g(p)q(ossible)g(to)h(carry)f(o)o(v)o(er)f(a)i(similar)d (analysis)164 2181 y(for)i(non-square)h(geometries.)k(This)17 b(question)g(w)o(as)g(answ)o(ered)g(in)g([15],)f(where)h(m)o(uc)o(h)164 2242 y(more)e(general)i(p)q(erio)q(dic)g(structures)f(of)i(the)e ("fattened)h(graph")h(t)o(yp)q(e)f(w)o(ere)f(studied.)164 2302 y(Consider)h(a)f(p)q(erio)q(dic)g(graph)i(\006)e(on)h(the)f(plane) h(that)f(divides)g(it)g(in)o(to)g(compact)f(faces)164 2362 y(\012)199 2369 y Fd(j)217 2362 y Fl(.)32 b(Imagine)18 b(that)i(all)f(its)h(edges)g(are)f(fattened)h(to)g(the)f(width)h Fk(\016)h Fl(\(the)e(dark)h(areas)164 2422 y(in)e(the)g(\014gure)h(b)q (elo)o(w\))f(and)h(\014lled)f(with)g(a)h(dielectric)d(with)i(the)h (dielectric)c(constan)o(t)164 2482 y Fk(")f(>)f Fl(1.)22 b(The)16 b(rest)g(of)h(the)f(plane)g(\(the)g(white)g(faces\))g(is)g (\014lled)f(with)h(air)g(\(Fig.)21 b(3\).)961 2607 y(5)p eop %%Page: 6 6 6 5 bop 237 315 a Fl(W)l(e)17 b(will)f(consider)h(no)o(w)h(the)f (asymptotic)f(b)q(eha)o(vior)h(of)h(the)f(sp)q(ectrum)f(of)i(the)f Fk(E)164 376 y Fl(mo)q(des)i(when)h Fk(\016)i Fj(!)e Fl(0)g(and)h(\()p Fk("\016)r Fl(\))791 358 y Fc(\000)p Fi(1)857 376 y Fj(!)f Fk(W)27 b(<)20 b Fj(1)p Fl(.)33 b(One)19 b(can)h(notice)g(that)g(while)f(in)164 436 y(the)d(previous)g (theorem)f(w)o(e)g(assumed)h(that)h Fk(W)j Fl(=)14 b(0,)i(w)o(e)g(no)o (w)h(allo)o(w)f(non-zero)h(\014nite)164 496 y(limits)c(of)j Fk("\016)r Fl(.)k(This)15 b(is)h(a)f(m)o(uc)o(h)f(more)g(realistic)g (assumption,)h(since)f(the)h(v)m(alues)h(of)g Fk("\016)164 556 y Fl(that)h(are)f(curren)o(tly)f(tec)o(hnologically)f(feasible)i (are)g(of)g(order)h(of)f(1.)237 616 y(Theorem)e(2.1)i(sho)o(ws)g(that)g (the)f(sizes)g(of)h(bands)g(and)g(gaps)h(of)f(the)f(\\w)o(orst")i(sp)q (ec-)164 677 y(trum)k Fk(\033)320 684 y Fi(2)362 677 y Fl(are)i(of)g(order)f(\()p Fk("\016)r Fl(\))730 659 y Fc(\000)p Fi(1)777 677 y Fl(.)40 b(It)22 b(is)g(natural)h(then,)h(b)q (efore)e(trying)g(to)h(analyze)164 737 y(the)15 b(sp)q(ectrum,)g(to)h (zo)q(om)f(in)g(on)h(it)g(b)o(y)f(in)o(tro)q(ducing)g(a)h(rescaled)f (sp)q(ectral)h(parameter)164 797 y Fk(D)g Fl(=)d(\()p Fk("\016)r Fl(\))p Fk(\025)p Fl(.)21 b(Then)c(the)f(sp)q(ectral)g (problem)f(\(1\))h(b)q(ecomes)736 903 y Fj(\000)p Fl(\001)p Fk(u)d Fl(=)g(\()p Fk("\016)r Fl(\))993 882 y Fc(\000)p Fi(1)1040 903 y Fk(D)q(")p Fl(\()p Fk(x)p Fl(\))p Fk(u:)509 b Fl(\(2\))164 1008 y(Consider)19 b(no)o(w)g(the)f(delta-function)g Fk(\016)897 1015 y Fi(\006)943 1008 y Fl(supp)q(orted)i(b)o(y)e(the)g (graph)h(\006,)g(i.e.)27 b(for)19 b(an)o(y)164 1069 y(compactly)14 b(supp)q(orted)k(smo)q(oth)e(function)g Fk(\036)p Fl(\()p Fk(x)p Fl(\))740 1189 y Fk(<)e(\016)814 1196 y Fi(\006)841 1189 y Fk(;)8 b(\036)14 b(>)p Fl(=)996 1131 y Fg(Z)994 1252 y Fi(\006)1045 1189 y Fk(\036)p Fl(\()p Fk(x)p Fl(\))p Fk(dx:)164 1347 y Ff(Theorem)j(2.2)23 b Fe(\(se)n(e)f(details)g(in)g ([15]\).)34 b(A)o(ny)22 b(\014nite)h(p)n(art)d(of)i(the)g(sp)n(e)n (ctrum)f Fk(\033)i Fe(\(in)164 1407 y(terms)16 b(of)g(the)h(p)n(ar)n (ameter)e Fk(D)q Fe(\))i(of)f(the)h(pr)n(oblem)f(\(2\))g(c)n(onver)n (ges)i(to)e(the)h(c)n(orr)n(esp)n(onding)164 1468 y(p)n(art)f(of)i(the) g(sp)n(e)n(ctrum)f(of)g(the)h(pr)n(oblem:)745 1573 y Fj(\000)p Fl(\001)p Fk(u)13 b Fl(=)h Fk(D)q Fl(\()p Fk(\016)1000 1580 y Fi(\006)1039 1573 y Fl(+)d Fk(W)c Fl(\))p Fk(u:)519 b Fl(\(3\))237 1682 y(The)14 b(constan)o(t)g Fk(W)21 b Fl(=)14 b(lim)n(\()p Fk("\016)r Fl(\))801 1664 y Fc(\000)p Fi(1)861 1682 y Fl(pla)o(ys)g(the)f(role)h(of)g(a)g(coupling)g(constan) o(t.)21 b(When)164 1743 y Fk(W)g Fl(=)13 b(0)i(the)f(air)g(and)h (dielectric)c(mo)q(des)j(decouple.)20 b(In)14 b(the)g(latter)f(case,)i (the)e(problem)164 1803 y(\(3\))k(reduces)e(to)i(the)f(transmission)f (problem)821 1908 y Fj(\000)p Fl(\001)p Fk(u)e Fl(=)h Fk(D)q(\016)1057 1915 y Fi(\006)1085 1908 y Fk(u:)594 b Fl(\(4\))164 2014 y(The)18 b(natural)h(domain)f(for)g(consideration)h (of)f(this)h(sp)q(ectral)f(problem)f(is)h(the)g(graph)164 2074 y(\006)e(itself)e(rather)i(than)g(the)f(whole)h(plane.)21 b(In)15 b(order)h(to)g(understand)g(this)f(w)o(e)g(need)h(to)164 2135 y(in)o(tro)q(duce)d(the)f(notion)i(of)f(the)g Ff(Diric)n (hlet-to-Neum)o(ann)f(op)r(erator)h Fl(on)g(the)g(graph)164 2195 y(\006.)26 b(T)l(ak)o(e)17 b(a)h(function)g Fk(\036)p Fl(\()p Fk(x)p Fl(\))f(de\014ned)h(along)g(the)g(edges)g(of)g(the)f (graph)i(\006.)26 b(No)o(w)17 b(tak)o(e)164 2255 y(an)o(y)i(of)h(the)f (compact)f(faces)i(\012)760 2262 y Fd(j)798 2255 y Fl(and)g(\014nd)f (the)h(harmonic)e(function)h Fk(u)1523 2262 y Fd(j)1560 2255 y Fl(in)h(\012)1656 2262 y Fd(j)1693 2255 y Fl(that)164 2315 y(coincides)15 b(with)h Fk(\036)g Fl(on)h(the)f(b)q(oundary:)683 2376 y Fg(\()738 2419 y Fj(\000)p Fl(\001)p Fk(u)846 2426 y Fd(j)863 2419 y Fl(\()p Fk(x)p Fl(\))e(=)f(0)p Fk(;)42 b(x)13 b Fj(2)h Fl(\012)1197 2426 y Fd(j)738 2479 y Fk(u)766 2486 y Fd(j)784 2479 y Fj(j)798 2486 y Fd(@)r Fi(\012)844 2491 y Fb(j)876 2479 y Fl(=)f Fk(\036)1250 2449 y(:)961 2607 y Fl(6)p eop %%Page: 7 7 7 6 bop 164 315 a Fl(Rep)q(eating)15 b(this)f(for)h(eac)o(h)f(face)g (\012)801 322 y Fd(j)820 315 y Fl(,)g(w)o(e)g(obtain)h(a)g(collection)f (of)g(harmonic)g(functions)164 376 y Fk(u)192 383 y Fd(j)210 376 y Fl(.)25 b(Due)18 b(to)g(the)f(construction,)h(the)f(v)m(alues)h (of)g(these)f(functions)h(matc)o(h)e(across)i(the)164 436 y(graph's)13 b(edges,)g(while)e(their)g(normal)h(deriv)m(ativ)o(es) e(do)j(not)g(matc)o(h.)18 b(Let)12 b(us)h(no)o(w)f(de\014ne)164 496 y(a)j(function)g Fk( )i Fl(on)e(the)g(graph)h(as)g(the)f(sum)f(of)h (all)f(exterior)g(normal)g(deriv)m(ativ)o(es)g(of)h(all)164 556 y(the)h(functions)g Fk(u)486 563 y Fd(j)504 556 y Fl(:)841 643 y Fk( )f Fl(=)940 601 y Fg(X)962 692 y Fd(j)1013 609 y Fk(@)s(u)1070 616 y Fd(j)p 1013 631 75 2 v 1013 677 a Fk(@)s Ff(n)1073 684 y Fa(j)1093 643 y Fk(;)164 769 y Fl(where)i Ff(n)337 776 y Fa(j)370 769 y Fl(are)h(the)f(exterior) g(normal)g(v)o(ectors)g(to)h Fk(@)s Fl(\012)1179 776 y Fd(j)1197 769 y Fl(.)25 b(W)l(e)18 b(de\014ne)f(the)h Ff(Diric)n(hlet-)164 829 y(to-Neumann)f(op)r(erator)e Fl(on)i(the)f(graph)h(\006)g(as)g(the)f(op)q(erator)845 939 y(\003)879 946 y Fi(\006)921 939 y Fl(:)d Fk(\036)h Fj(!)f Fk( )r(:)164 1049 y Fl(W)l(e)20 b(will)e(abbreviate)i(this)g (name)e(to)j(D-N.)e(It)h(is)f(not)i(hard)f(to)h(sho)o(w)f(that)g(\003) 1658 1056 y Fi(\006)1706 1049 y Fl(is)g(a)164 1109 y(self-adjoin)o(t)c (op)q(erator)h(on)g Fk(L)712 1091 y Fi(2)732 1109 y Fl(\(\006\))f (\(see)g(for)h(instance)f([15],)f([28)q(]\).)164 1223 y Ff(Theorem)i(2.3)23 b Fe([15])15 b(The)h(sp)n(e)n(ctrum)e(of)h(the)h (op)n(er)n(ator)d Fl(\003)1249 1230 y Fi(\006)1292 1223 y Fe(c)n(oincides)j(with)f(the)h(sp)n(e)n(c-)164 1283 y(trum)h(of)g(the)h(pr)n(oblem)g(\(4\).)237 1397 y Fl(This)e(theorem)d (explains)i(the)g(origin)h(of)f(the)g(\\bad")i(sp)q(ectrum)d Fk(\033)1465 1404 y Fi(2)1485 1397 y Fl(:)20 b(it)15 b(asymptot-)164 1458 y(ically)e(b)q(eha)o(v)o(es)i(as)h(the)e(sp)q (ectrum)g(of)h(the)g(D-N)g(op)q(erator)i(\003)1297 1465 y Fi(\006)1339 1458 y Fl(rescaled)d(b)o(y)h(the)g(small)164 1518 y(parameter)g(\()p Fk("\016)r Fl(\))482 1500 y Fc(\000)p Fi(1)528 1518 y Fl(.)237 1578 y(The)f(op)q(erator)h(\003)563 1585 y Fi(\006)604 1578 y Fl(can)f(b)q(e)g(though)o(t)h(of)f(as)g(a)g (\\pseudo-di\013eren)o(tial")g(op)q(erator)h(on)164 1638 y(the)j(graph)h(\006.)28 b(When)18 b(the)g(graph)h(is)f(smo)q(oth)g (\(and)h(in)f(particular)g(has)h(no)g(v)o(ertices)164 1698 y(or)24 b(lo)q(ose)g(ends\))g(the)f(op)q(erator)i(\003)826 1705 y Fi(\006)877 1698 y Fl(in)f(fact)f(is)h(a)g(\014rst)g(order)f (pseudo-di\013eren)o(tial)164 1759 y(op)q(erator)g(in)f(tec)o(hnical)f (sense.)39 b(Its)22 b(principal)f(sym)o(b)q(ol)g(is)h(2)8 b Fj(j)q Fk(\030)r Fj(j)23 b Fl(\(i.e.,)e(the)h(sym)o(b)q(ol)164 1829 y(of)c(the)f(op)q(erator)i(2)528 1779 y Fg(q)p 570 1779 177 2 v 50 x Fj(\000)p Fk(d)634 1814 y Fi(2)654 1829 y Fk(=ds)726 1814 y Fi(2)746 1829 y Fl(,)e(where)h Fk(s)f Fl(is)g(the)h(arc)f(length\).)25 b(Analogously)l(,)18 b(in)f(the)164 1898 y(m)o(ultidim)o(e)o(nsional)11 b(situation)i(the)f (op)q(erator)j(\003)1050 1905 y Fi(\006)1090 1898 y Fl(is)e("almost")f (2)1362 1860 y Fj(p)p 1404 1860 107 2 v 38 x(\000)p Fl(\001)1484 1905 y Fi(\006)1511 1898 y Fl(,)h(where)g Fj(\000)p Fl(\001)1756 1905 y Fi(\006)164 1958 y Fl(is)j(the)f(Laplace-Beltrami)f(op)q (erator.)22 b(This)17 b(understanding)f(is)g(imp)q(ortan)o(t)f(for)h (what)164 2018 y(follo)o(ws.)26 b(D-N)18 b(op)q(erators)h(ha)o(v)o(e)e (b)q(een)h(in)o(tensiv)o(ely)d(studied)j(recen)o(tly)l(,)e(in)h (particular)164 2079 y(due)g(to)h(the)f(needs)g(of)h(in)o(v)o(erse)e (problems)g(\(see)h([37],)g([38],)g(and)h(references)e(therein\).)164 2139 y(The)k(only)h(thing)f(di\013eren)o(t)g(in)g(the)g(photonic)h (situation)g(is)f(that)h(the)f(op)q(erator)h(\003)1755 2146 y Fi(\006)164 2199 y Fl(is)f(a)i(\\t)o(w)o(o-sided")f(one,)g(i.e.) 34 b(w)o(e)20 b(solv)o(e)g(Diric)o(hlet)f(problems)g(on)i(b)q(oth)h (sides)e(of)h(an)164 2259 y(edge)16 b(and)g(then)g(tak)o(e)f(the)g (jump)g(of)h(normal)f(deriv)m(ativ)o(es)f(from)h(b)q(oth)h(sides,)f (while)g(in)164 2319 y(standard)g(considerations)f(the)g(Diric)o(hlet)d (problem)i(is)g(solv)o(ed)g(only)h(on)g(one)g(side,)f(and)164 2379 y(then)j(the)g(exterior)f(normal)h(deriv)m(ativ)o(e)e(at)j(the)f (b)q(oundary)h(is)f(tak)o(en.)961 2607 y(7)p eop %%Page: 8 8 8 7 bop 164 315 a Fm(3)81 b(Analysis)25 b(of)i(the)g(asymptotic)g(mo)r (del)164 425 y Fl(As)c(w)o(e)g(sa)o(w)h(in)f(the)g(previous)g(section,) i(study)e(of)h(thin)f(high)h(con)o(trast)g(dielectric)164 485 y(structures)19 b(leads)h(to)g(the)f(sp)q(ectral)h(problem)e(for)i (the)f(op)q(erator)i(\003)1450 492 y Fi(\006)1497 485 y Fl(on)f(a)g(p)q(erio)q(dic)164 545 y(graph)25 b(\006)f(in)f(the)h (plane.)43 b(A)23 b(thorough)j(n)o(umerical)21 b(and)j(analytic)f (study)h(of)g(this)164 606 y(op)q(erator)18 b(w)o(as)g(done)g(in)f ([28])g(and)h([29].)24 b(Fig.)g(4)18 b(presen)o(ts)f(the)g(sp)q(ectrum) f(computed)164 666 y(for)f(the)f(square)g(lattice)f(graph)i(formed)e(b) o(y)h(the)g(lines)g Fk(x)f Fl(=)h Fk(n)g Fl(and)h Fk(y)h Fl(=)d Fk(m)h Fl(\()p Fk(n;)8 b(m)14 b Fj(2)g(Z)t Fl(\))164 726 y(and)24 b(also)g(explains)f(our)h(graphing)h(system.)42 b(In)23 b(this)g(picture)g(the)g(sp)q(ectral)h(axis)164 786 y(is)e(v)o(ertical.)37 b(The)23 b(\014rst)f(column)f(represen)o(ts) g(the)h(graphs)i(of)e(sev)o(eral)f(branc)o(hes)i(of)164 846 y(the)c(disp)q(ersion)h(relations)g Fk(D)726 853 y Fd(j)744 846 y Fl(\()p Ff(k)p Fl(\))g(\(w)o(e)f(remind)e(the)j (reader)f(that)h(w)o(e)f(use)h(here)f(the)164 922 y(rescaled)12 b(sp)q(ectral)g(parameter)f Fk(D)16 b Fl(=)d(\()p Fk("\016)r Fl(\))p Fk(\025)h Fl(=)g(\()p Fk("\016)r Fl(\))1132 874 y Fg(\020)1161 903 y Fd(!)p 1161 911 24 2 v 1165 940 a(c)1189 874 y Fg(\021)1214 886 y Fi(2)1246 922 y Fl(rather)e(than)h (the)f(frequency)164 989 y Fk(!)r Fl(\).)21 b(The)16 b(disp)q(ersion)g(relation)f(is)h(graphed)g(for)g(the)g(v)m(alues)g(of) g(the)f(quasimomen)o(tum)164 1049 y Ff(k)22 b Fl(on)h(the)f(b)q (oundary)i(of)e(the)g(triangle)g(with)h(the)f(v)o(ertices)e(\000\(0)p Fk(;)8 b Fl(0\),)25 b Fk(X)t Fl(\()p Fk(\031)r(;)8 b Fl(0\),)23 b(and)164 1109 y Fk(M)5 b Fl(\()p Fk(\031)r(;)j(\031)r Fl(\))20 b(\(the)g(irreducible)f(Brillouin)g(zone\).)34 b(The)20 b(second)h(column)e(con)o(tains)i(the)164 1169 y(graph)15 b(of)f(the)g(densit)o(y)f(of)h(states)h(o)o(v)o(er)e(the)h (sp)q(ectral)g(axis.)20 b(The)14 b(third)g(column)e(sho)o(ws)164 1230 y(the)18 b(band-gap)i(structure)e(of)g(the)g(sp)q(ectrum.)26 b(One)18 b(can)g(notice)f(existence)g(of)h(man)o(y)164 1290 y(gaps)g(\(in)f(fact,)f(in\014nitely)g(man)o(y)f(of)i(them\))f (and)h(apparen)o(t)h(asymptotic)d(p)q(erio)q(dicit)o(y)164 1350 y(of)h(the)g(disp)q(ersion)g(curv)o(es)f(with)h(resp)q(ect)g(to)g (the)g(sp)q(ectral)g(parameter)f Fk(D)j Fl(\(a)e(feature)164 1410 y(whic)o(h)f(is)h(hard)g(to)h(catc)o(h)e(lo)q(oking)h(at)h(the)e (graphs)i(in)f(terms)e(of)j(frequencies\).)i(These)164 1470 y(features)d(can)h(b)q(e)f(explained)f(and)i(rigorously)f (justi\014ed)g(\(see)g([28]\).)237 1531 y(W)l(e)d(will)f(no)o(w)h(p)q (oin)o(t)g(out)g(some)f(other)h(in)o(teresting)f(features)h(of)g(disp)q (ersion)g(curv)o(es)164 1591 y(for)22 b(di\013eren)o(t)e(t)o(yp)q(es)i (of)f(dielectric)e(structures.)37 b(Let)22 b(us)f(start)h(with)g (disconnected)164 1651 y(dielectric)10 b(media.)18 b(F)l(or)13 b(instance,)f(let)g(us)h(tak)o(e)f(a)g(circle)f(of)i(a)g(radius)f(less) h(than)g(0)p Fk(:)p Fl(5)f(and)164 1711 y(rep)q(eat)17 b(it)e(p)q(erio)q(dically)h(with)g(the)g(p)q(erio)q(d)h(group)g Fj(Z)1153 1693 y Fi(2)1173 1711 y Fl(.)22 b(One)16 b(can)h(view)e(the)h (resulting)164 1771 y(disconnected)22 b(graph)h(\006)f(as)h(a)g(mo)q (del)e(of)i(the)f(structure)g(of)h(thin)f(optically)f(dense)164 1832 y(dielectric)14 b(pip)q(es)i(in)g(the)f(air.)22 b(A)15 b(similar)f(pro)q(cedure)j(can)f(b)q(e)g(applied)g(to)g(a)h (segmen)o(t,)164 1892 y(cross,)c(square,)g(etc.,)f(eac)o(h)g(time)f (yielding)g(a)i(disconnected)f(graph)i(\006.)20 b(The)13 b(n)o(umerical)164 1952 y(study)g(of)g(all)f(of)h(these)g(and)g(of)g (other)g(disconnected)f(structures)g(pro)q(duced)i(disp)q(ersion)164 2012 y(relations)19 b(with)g(band)h(functions)f(that)h(\015atten)f(v)o (ery)f(fast)i(with)f(the)g(gro)o(wing)h(band)164 2072 y(n)o(um)o(b)q(er,)e(leading)h(to)h(sp)q(ectra)g(that)f(consist)h(of)g (v)o(ery)e(narro)o(w)i(sp)q(ectral)f(bands)h(and)164 2133 y(th)o(us)c(are)g(almost)f(discrete)g(for)h(high)g(frequencies.)k (Besides,)14 b(the)i(sp)q(ectra)h(app)q(ear)g(to)164 2193 y(b)q(e)i(asymptotically)d(p)q(erio)q(dic.)29 b(Fig.)f(5)19 b(represen)o(ts)f(the)h(results)f(of)h(the)g(calculation)164 2253 y(for)d(the)g(disconnected)g(structure)g(comp)q(osed)g(of)g (disjoin)o(t)g(circles)f(of)h(radii)g(0)p Fk(:)p Fl(2.)237 2313 y(The)j(reason)g(wh)o(y)g(the)f(bands)i(\015atten)f(lik)o(e)e (this)h(is)h(that)g(at)g(higher)g(frequencies)164 2373 y(the)f(mo)q(des)f(related)g(to)i(di\013eren)o(t)e("pip)q(es")i(essen)o (tially)d(decouple)h(and)i(b)q(ecome)d(sig-)164 2433 y(ni\014can)o(tly)22 b(lo)q(calized.)40 b(Th)o(us)24 b(the)e(sp)q(ectrum)g(starts)i(lo)q(oking)g(n)o(umericall)o(y)c(lik)o (e)h(it)961 2607 y(8)p eop %%Page: 9 9 9 8 bop 164 315 a Fl(consists)16 b(of)g(in\014nitely)e(degenerate)i (eigen)o(v)m(alues)e(\(whic)o(h)h(in)h(fact)f(are)h(extremely)c(\015at) 164 376 y(bands\).)237 436 y(W)l(e)19 b(presen)o(t)g(no)o(w)h(an)g (analytic)f(result)g(that)h(explains)f(this)g(sp)q(ectral)g(b)q(eha)o (vior.)164 496 y(It)e(holds)i(in)e(an)o(y)h(dimension,)e(not)j (necessarily)d(in)i(2D.)g(Let)g Fk(S)j Fl(b)q(e)d(a)g(smo)q(oth)g (closed)164 556 y(h)o(yp)q(ersurface)e(in)g Fj(R)548 538 y Fd(d)584 556 y Fl(\(a)h(single)f(circle)e(in)i(the)g(Fig.)21 b(5\))c(and)796 662 y(\006)d(=)920 620 y Fg([)897 716 y Fa(n)p Fc(2Z)972 707 y Fb(d)989 662 y Fl(\()p Fk(S)g Fl(+)d Ff(n)p Fl(\))164 807 y(b)q(e)22 b(the)h(disjoin)o(t)e(union)i (of)g(the)f(in)o(teger)f(shifts)i(of)f Fk(S)s Fl(.)40 b(One)22 b(can)h(de\014ne)f(the)g(D-N)164 867 y(op)q(erator)17 b(\003)394 874 y Fi(\006)438 867 y Fl(on)g(\006)f(as)h(this)f(w)o(as)h (done)g(ab)q(o)o(v)o(e)f(for)g Fk(d)e Fl(=)g(2.)164 976 y Ff(Theorem)j(3.1)23 b Fe([28])e(L)n(et)f Fj(f)p Fk(D)750 983 y Fd(n)774 976 y Fj(g)g(\032)g(R)h Fe(b)n(e)g(the)g(\(discr)n (ete\))g(sp)n(e)n(ctrum)f(of)h(the)g(\(p)n(osi-)164 1037 y(tive\))f(L)n(aplac)n(e-Beltr)n(ami)f(op)n(er)n(ator)f Fj(\000)p Fl(\001)930 1044 y Fd(S)974 1037 y Fe(on)h(the)h(surfac)n(e)f Fk(S)s Fe(.)27 b(Then)20 b(ther)n(e)f(exists)h(a)164 1097 y(se)n(quenc)n(e)g(of)f(p)n(ositive)f(numb)n(ers)h Fk(\032)818 1104 y Fd(n)858 1097 y Fj(!)d Fl(0)j Fe(such)g(that)g(the)g (sp)n(e)n(ctrum)f(of)g(the)i(op)n(er)n(ator)164 1157 y Fl(\003)198 1164 y Fi(\006)243 1157 y Fe(on)e Fl(\006)f Fe(b)n(elongs)i(to)f(the)g(union)g(of)f(intervals)582 1273 y Fk(\033)r Fl(\(\003)665 1280 y Fi(\006)692 1273 y Fl(\))d Fj(\032)778 1232 y Fg([)790 1319 y Fd(n)824 1273 y Fl([2)862 1220 y Fg(q)p 903 1220 64 2 v 903 1273 a Fk(D)943 1280 y Fd(n)978 1273 y Fj(\000)d Fk(\032)1053 1280 y Fd(n)1077 1273 y Fk(;)d Fl(2)1123 1220 y Fg(q)p 1165 1220 V 53 x Fk(D)1205 1280 y Fd(n)1240 1273 y Fl(+)j Fk(\032)1314 1280 y Fd(n)1337 1273 y Fl(])p Fk(;)164 1410 y Fe(and)18 b(e)n(ach)f(of)g(these)i(intervals)f(c)n(ontains)g(a)g (non-empty)g(p)n(ortion)f(of)g Fk(\033)r Fl(\(\003)1533 1417 y Fi(\006)1560 1410 y Fl(\))p Fe(.)237 1519 y Fl(In)e(fact,)f(if)h Fk(S)i Fl(is)e(smo)q(oth,)g(one)g(can)g(guaran)o(tee)g(that)g Fk(\032)1256 1526 y Fd(n)1294 1519 y Fj(\024)e Fk(c)1367 1526 y Fd(p)1387 1519 y Fk(D)1428 1501 y Fc(\000)p Fd(p)1427 1532 y(n)1491 1519 y Fl(for)i(an)o(y)g Fk(p)f(>)g Fl(0.)164 1579 y(The)e(case)g(when)g Fk(S)j Fl(is)d(a)g(circle)f(can)h(b)q(e)g (solv)o(ed)f(explicitly)f(and)i(sho)o(ws)h(that)g(analyticit)o(y)164 1640 y(of)k Fk(S)i Fl(probably)d(implies)e(exp)q(onen)o(tial)h(deca)o (y)h(of)g Fk(\032)1116 1647 y Fd(n)1140 1640 y Fl(.)237 1700 y(Theorem)h(3.1)h(explains)g(the)f(\\almost)h(discrete")f(nature)h (of)h(the)f(sp)q(ectrum)e(and)164 1760 y(predicts)23 b(its)h(asymptotic)f(lo)q(cation)h(for)g(disconnected)f(smo)q(oth)h (structures.)45 b(F)l(or)164 1820 y(instance,)22 b(in)f(2)p Fk(D)i Fl(case)e(w)o(e)g(conclude)f(that)i(the)f(sp)q(ectrum)f(at)i (higher)f(frequencies)164 1880 y(m)o(ust)g(concen)o(trate)h(around)i(v) m(alues)f(4)p Fk(\031)r(nL)999 1862 y Fc(\000)p Fi(1)1046 1880 y Fl(,)h(where)e Fk(L)h Fl(is)g(the)f(length)h(of)g Fk(S)s Fl(.)40 b(In)164 1941 y(particular,)25 b(for)f(a)h(circle)d(of)i (radius)g Fk(R)h Fl(this)f(leads)g(to)g(2)p Fk(nR)1347 1923 y Fc(\000)p Fi(1)1395 1941 y Fl(.)45 b(These)23 b(n)o(um)o(b)q(ers)164 2001 y(are)c(indicated)f(along)i(the)f(sp)q (ectral)g(axis)g(in)f(the)h(Fig.)30 b(5)19 b(and)h(one)f(can)g(see)g(p) q(erfect)164 2061 y(agreemen)o(t)i(with)i(the)g(n)o(umerical)d (results.)41 b(This)23 b(also)h(pro)o(vides)e(an)i(explanation)164 2121 y(of)d(the)g(asymptotic)f(p)q(erio)q(dicit)o(y)f(of)i(the)g(sp)q (ectrum)f(in)g(2D)i(that)f(w)o(as)h(observ)o(ed)e(in)164 2181 y(n)o(umerics.)237 2242 y(W)l(e)f(w)o(ould)h(lik)o(e)e(to)i(men)o (tion)d(that)j(n)o(umerics)e(sho)o(ws)i(a)g(v)o(ery)e(fast)j(con)o(v)o (ergence)164 2302 y(of)g(the)g(asymptotics)g(claimed)d(in)j(the)g(last) h(theorem.)34 b(So,)23 b(one)e(can)h(mak)o(e)d(rather)164 2362 y(accurate)d(predictions)g(ab)q(out)h(the)f(sp)q(ectra)h(using)f (this)h(theorem.)237 2422 y(A)c(v)o(ery)f(restrictiv)o(e)e(assumption)j (is)g(smo)q(othness)h(of)f Fk(S)s Fl(,)g(since)f(graphs)j(that)e (repre-)164 2482 y(sen)o(t)e(thin)g(dielectric)e(structures)i(will)g (normally)f(ha)o(v)o(e)g(v)o(ertices)g(and/or)j(corners.)19 b(One)961 2607 y(9)p eop %%Page: 10 10 10 9 bop 164 315 a Fl(migh)o(t)13 b(exp)q(ect)i(that)g(if)g(instead)g (of)g(circles)e(w)o(e)i(use)g(squares)g(of)h(the)f(same)f(length,)g (the)164 376 y(asymptotic)j(nature)h(of)h(the)e(sp)q(ectrum)g(will)g (sta)o(y)i(the)e(same.)26 b(Ho)o(w)o(ev)o(er,)17 b(n)o(umerical)164 436 y(tests)g(sho)o(w)g(that)g(this)f(is)h(not)g(the)f(case.)23 b(The)16 b(sp)q(ectra)h(lo)q(ok)g(systematically)d(shifted)164 496 y(from)22 b(the)g(v)m(alues)h(calculated)f(according)h(to)h(the)e (form)o(ula)g(4)p Fk(\031)r(nL)1450 478 y Fc(\000)p Fi(1)1497 496 y Fl(.)41 b(This)23 b(e\013ect)164 556 y(is)c(due)h(to)g(the)f (singularities)g(at)h(v)o(ertices)e(\(corners\),)i(whic)o(h)f(require)g (some)f(sp)q(ecial)164 616 y(b)q(oundary)f(conditions.)22 b(These)16 b(conditions)g(will)f(b)q(e)i(discussed)f(later)g(in)g (Section)f(4.)237 677 y(Connected)i(\(and)h(hence)e(self-supp)q (orting\))i(structures)f(are)g(certainly)f(the)h(most)164 737 y(in)o(teresting)f(ones.)23 b(The)16 b(pap)q(er)i([28])e(con)o (tains)h(results)g(of)g(computations)f(that)h(sho)o(w)164 797 y(ho)o(w)i(the)g(sp)q(ectrum)e(reacts)i(to)g(di\013eren)o(t)f (geometries.)27 b(Consider)20 b(for)f(instance)f(the)164 857 y(same)h(disconnected)g(circle)f(structure)h(and)i(add)f (dielectric)e(edges)i(connecting)f(the)164 917 y(circles)j(along)j(the) e(symmetry)e(axes)i(of)h(the)g(structure.)43 b(Fig.)h(6)24 b(represen)o(ts)f(the)164 978 y(computed)15 b(disp)q(ersion)i (relations)g(and)g(sp)q(ectrum)e(for)i(this)g(mo)q(del.)k(One)c(can)g (notice)164 1038 y(that)c(some)f(branc)o(hes)h(of)g(the)g(disp)q (ersion)g(relation)f(b)q(ecome)g(practically)f(\015at,)j(and)f(the)164 1098 y(densit)o(y)g(of)i(states)g(sho)o(ws)g(high)g(delta-t)o(yp)q(e)f (p)q(eaks)g(at)h(the)f(corresp)q(onding)i(lo)q(cations.)164 1158 y(This)23 b(most)f(probably)h(do)q(es)g(not)g(indicate)f(presence) g(of)h(actual)g(eigen)o(v)m(alues,)g(but)164 1218 y(rather)16 b(of)h(strong)g(resonances.)237 1279 y(It)d(is)g(in)o(teresting)f(to)i (lo)q(ok)f(at)h(the)f(Flo)q(quet-Blo)q(c)o(h)f(eigenmo)q(des)g(that)i (corresp)q(ond)164 1339 y(to)22 b(these)f(resonances.)38 b(Fig.)g(7)22 b(represen)o(ts)f(a)h(densit)o(y)e(plot)i(of)g(a)g (couple)f(of)h(suc)o(h)164 1399 y(eigenmo)q(des.)i(What)18 b(one)g(can)f(see)g(is)h(that)g(the)f(w)o(a)o(v)o(e)f(is)i(strongly)f (lo)q(calized)g(at)h(one)164 1459 y(circle)e(\(it)i(is)g(stuc)o(k)f(in) h(the)g(lo)q(op\),)g(in)g(spite)g(of)g(a)o(v)m(ailabilit)o(y)e(of)j (the)e(dielectric)f(edges)164 1519 y(connecting)h(di\013eren)o(t)g (circles)g(that)h(allo)o(w)g(the)f(w)o(a)o(v)o(e)g(to)h(propagate.)28 b(One)17 b(can)h(also)164 1579 y(observ)o(e)c(that)i(the)f(frequencies) e(at)i(whic)o(h)g(these)f(resonances)i(o)q(ccur)f(coincide)f(with)h(a) 164 1640 y(subset)h(of)g(the)g(sp)q(ectrum)e(computed)h(for)h(the)f (disconnected)g(circle)f(structure.)21 b(This)164 1700 y(is)f(not)h(a)g(coincidence.)32 b(One)21 b(can)f(sho)o(w)i(\(the)e (corresp)q(onding)h(theorem)e(is)i(pro)o(v)o(en)164 1760 y(in)h([28]\))g(that)h(the)f(eigenmo)q(des)g(of)g(the)h(disconnected)e (circle)g(structure)h(that)h(are)164 1820 y(an)o(tisymmetri)o(c)13 b(with)k(resp)q(ect)f(to)h(b)q(oth)g(symmetry)c(axes)k(of)f(the)h (structure,)e(lead)i(to)164 1880 y(resonances)e(in)e(the)h(connected)g (structure.)20 b(It)14 b(is)g(in)o(teresting)f(to)h(notice)g(that)g (exactly)164 1941 y(this)d(t)o(yp)q(e)g(of)h(doubly-an)o(tisymme)o (tric)c(eigenmo)q(des)i(\(and)i(corresp)q(onding)g(\015at)g(bands\))164 2001 y(ha)o(v)o(e)k(recen)o(tly)f(b)q(een)i(disco)o(v)o(ered)f(and)h (used)h(practically)d(in)i([24].)24 b(Similar)14 b(resonan)o(t)164 2061 y(b)q(eha)o(vior)h(w)o(as)h(also)g(observ)o(ed)f(in)h([28])f(for)h (sev)o(eral)e(other)i(geometries,)d(including)i(for)164 2121 y(instance)h(the)g(honeycom)o(b)f(one.)21 b(There)16 b(is,)g(ho)o(w)o(ev)o(er,)e(no)j(complete)d(understanding)164 2181 y(of)j(this)g(e\013ect.)23 b(F)l(or)17 b(instance,)g(one)g(can)g (sho)o(w)h(b)q(oth)g(analytically)e(and)h(n)o(umerically)164 2242 y(that)j(these)f(resonances)h(do)g(not)g(o)q(ccur)g(in)f(the)h (square)f(geometry)l(.)30 b(It)19 b(is)h(not)g(clear)164 2302 y(y)o(et)14 b(what)h(di\013eren)o(tiates)e(this)i(geometry)e(from) h(those)h(with)f(resonances.)21 b(The)15 b(study)164 2362 y(of)22 b(these)g(resonances)h(suggests)g(that)f(it)g(is)g(in)g (principle)e(conceiv)m(able)h(to)h(\\almost)164 2422 y(lo)q(calize")c(electromagnetic)d(w)o(a)o(v)o(es)j(in)g(a)h(purely)f (p)q(erio)q(dic)g(PBG)g(material)f(with)h(no)164 2482 y(impurities,)e(just)i(b)o(y)g(using)h(an)f(appropriate)h(geometry)l(.) 26 b(Practical)18 b(imp)q(ortance)f(of)949 2607 y(10)p eop %%Page: 11 11 11 10 bop 164 315 a Fl(suc)o(h)23 b(\015at)h(bands)h(for)f(enhancemen)o (t)d(of)j(sp)q(on)o(taneous)h(emission)d(and)j(lasing)e(w)o(as)164 376 y(sho)o(wn)17 b(in)f([5])g(and)g([24)q(].)237 436 y(The)h(results)g(of)h([28])f(sho)o(w)h(that)g(there)f(are)g(often)g (in\014nitely)f(man)o(y)g(gaps)i(in)f(the)164 496 y(sp)q(ectrum)j(of)h (the)f(D-N)h(op)q(erator)h(\003)876 503 y Fi(\006)925 496 y Fl(on)f(a)g(p)q(erio)q(dic)g(graph)h(\006)f(in)f(the)h(plane.)35 b(Is)164 556 y(the)16 b(same)f(true)h(for)g(higher)g(dimensions?)k(The) c(follo)o(wing)g(theorem)f(sho)o(ws)i(that)f(the)164 616 y(answ)o(er)g(is)h(probably)f(negativ)o(e.)164 729 y Ff(Theorem)h(3.2)23 b Fe([28])e(L)n(et)g(the)g(sp)n(ac)n(e)f Fj(R)942 711 y Fi(3)983 729 y Fe(b)n(e)h(tile)n(d)h(with)f(unit)g(cub)n (es)h(and)f Fl(\006)g Fe(b)n(e)g(the)164 790 y(union)c(of)f(their)h (surfac)n(es.)22 b(The)16 b(sp)n(e)n(ctrum)g(of)g(the)h(c)n(orr)n(esp)n (onding)f(D-N)h(op)n(er)n(ator)d Fl(\003)1755 797 y Fi(\006)164 850 y Fe(has)g(only)g(a)g(\014nite)i(numb)n(er)e(of)g(gaps.)22 b(Mor)n(e)n(over,)13 b(ther)n(e)h(ar)n(e)g(no)g(gaps)g(in)h(the)f(sp)n (e)n(ctrum)164 910 y(for)j(the)h(values)g(of)g(the)g(sp)n(e)n(ctr)n(al) e(p)n(ar)n(ameter)h Fk(D)e Fj(\025)f Fl(40)p Fk(\031)r Fe(.)237 1023 y Fl(W)l(e)g(conjecture)g(that)h(the)f(n)o(um)o(b)q(er)e (of)j(gaps)h(in)e(the)g(sp)q(ectrum)f(of)i(\003)1513 1030 y Fi(\006)1555 1023 y Fl(is)f(\014nite)g(for)164 1083 y(an)o(y)i(p)q(erio)q(dic)g(h)o(yp)q(ersurface)g(structure)g(\006) e Fj(\032)f(R)1080 1065 y Fd(d)1101 1083 y Fl(,)j Fk(d)e Fj(\025)f Fl(3.)237 1143 y(Let)k(us)f(address)h(no)o(w)g(the)f (asymptotic)f(problem)f(with)i Fk(W)21 b Fj(6)p Fl(=)14 b(0:)745 1252 y Fj(\000)p Fl(\001)p Fk(u)f Fl(=)h Fk(D)q Fl(\()p Fk(\016)1000 1259 y Fi(\006)1039 1252 y Fl(+)d Fk(W)c Fl(\))p Fk(u:)164 1361 y Fl(In)19 b(this)f(case)h(there)g(is)f (the)h(dielectric-air)e(coupling,)i(and)g(the)g(problem)e(cannot)j(b)q (e)164 1422 y(con)o(v)o(enien)o(tly)15 b(reduced)j(to)g(the)g(graph)h (\006.)28 b(One)18 b(of)g(the)g(w)o(a)o(ys)g(one)h(can)f(handle)g(this) 164 1482 y(is)e(to)h(consider)f(the)g(auxiliary)f(problem)f(with)j(t)o (w)o(o)f(sp)q(ectral)g(parameters)f Fk(c)h Fl(and)h Fk(D)q Fl(:)773 1591 y Fj(\000)p Fl(\001)p Fk(u)10 b Fj(\000)h Fk(cu)i Fl(=)h Fk(D)q(\016)1118 1598 y Fi(\006)1146 1591 y Fk(u)547 b Fl(\(5\))164 1700 y(and)15 b(then)g(to)g(in)o(tersect)f (its)g(sp)q(ectrum)g(in)h(the)f(\()p Fk(c;)8 b(D)q Fl(\)-plane)16 b(with)f(the)f(line)g Fk(c)g Fl(=)g Fk(W)7 b(D)q Fl(.)164 1760 y(The)20 b(computation)f(of)i(the)f(sp)q(ectrum)e(w)o(as)j(done)f (b)o(y)g(\014xing)g Fk(c)p Fl(,)g(using)h(the)e(Green's)164 1820 y(function)i(to)h(rewrite)f(the)h(problem)e(on)i(\006,)h(and)f (\014nally)f(\014nding)h(n)o(umerically)c(the)164 1880 y(sp)q(ectrum)d(with)h(resp)q(ect)g(to)h Fk(D)q Fl(.)22 b(Doing)17 b(so)g(for)f(man)o(y)f(v)m(alues)h(of)h Fk(c)p Fl(,)f(one)g(can)h(reco)o(v)o(er)164 1941 y(the)g(t)o(w)o (o-dimensional)f(sp)q(ectrum)g(of)i(the)f(problem.)22 b(Fig.)j(8)17 b(represen)o(ts)g(the)g(results)164 2001 y(of)h(suc)o(h)g(calculation)f(for)h(the)g(square)g(structure)f (\(i.e.,)f(formed)h(b)o(y)g(the)h(lines)f Fk(x)f Fl(=)h Fk(n)164 2061 y Fl(and)g Fk(y)g Fl(=)d Fk(m)p Fl(,)i Fk(m;)8 b(n)15 b Fj(2)f(Z)t Fl(\).)23 b(Similar)15 b(studies)h(ha)o(v)o (e)g(b)q(een)h(done)g(for)g(other)g(geometries)164 2121 y(as)e(w)o(ell.)k(The)14 b Fk(D)q Fl(-axis)i(is)e(horizon)o(tal)g(and)h (the)f Fk(c)p Fl(-axis)g(is)g(v)o(ertical.)19 b(The)14 b(shaded)h(areas)164 2181 y(sho)o(w)i(the)f(t)o(w)o(o-dimensional)e(sp) q(ectrum)h(and)i(the)f(inclined)e(line)h(is)h Fk(c)e Fl(=)g Fk(D)q Fl(.)22 b(One)16 b(can)164 2242 y(see)e(that)h(the)f(\()p Fk(c;)8 b(D)q Fl(\)-sp)q(ectrum)14 b(sho)o(ws)h(t)o(w)o(o)g(distinct)e (patterns.)21 b(First)14 b(of)h(all,)f(almost)164 2302 y(v)o(ertical)g(strips)j(originate)f(at)g Fk(c)e Fl(=)g(0)j(from)e(the) h(bands)h(of)f(the)g(sp)q(ectrum)f(of)i(the)f(D-N)164 2362 y(op)q(erator.)26 b(Another)18 b(set)f(of)h(narro)o(wing)h(strips) e(go)q(es)i(in)e(horizon)o(tal)h(direction.)24 b(The)164 2422 y(horizon)o(tal)11 b(lo)o(w)o(er)f(edges)h(of)g(these)g(strips)g (indicate)f(that)i(at)f(the)g(corresp)q(onding)h(v)m(alues)164 2482 y(of)21 b Fk(c)g Fl(the)f Fk(D)q Fl(-sp)q(ectrum)h(of)g(the)f (problem)g(\(5\))h(degenerates)f(and)i(co)o(v)o(ers)d(the)i(whole)949 2607 y(11)p eop %%Page: 12 12 12 11 bop 164 315 a Fl(line.)27 b(The)19 b(t)o(w)o(o)g(di\013eren)o(t)f (patterns)h(in)o(tersect)e(the)h(line)g Fk(c)g Fl(=)g Fk(D)i Fl(o)o(v)o(er)e(t)o(w)o(o)h(di\013eren)o(t)164 376 y(subsp)q(ectra,)14 b(whic)o(h)e(corresp)q(ond)h(to)h(the)e(sub-sp) q(ectra)i Fk(\033)1219 383 y Fi(1)1251 376 y Fl(\(horizon)o(tal)e (strips\))h(and)g Fk(\033)1763 383 y Fi(2)164 436 y Fl(\(v)o(ertical)e (strips\))h(resp)q(ectiv)o(ely)l(.)18 b(These)12 b(are)h(exactly)e(the) i(t)o(w)o(o)f(sub-sp)q(ectra)i(that)f(w)o(ere)164 496 y(discussed)19 b(in)h(the)f(previous)g(section.)31 b(The)20 b(next)f(result)g(\(applicable)f(to)i(a)g(general)164 556 y("fattened)c(graph")h(geometry\))d(pro)o(vides)h(a)h(simple)e (criterion)h(of)h(when)f(the)h(sp)q(ectral)164 616 y(degeneration)c (observ)o(ed)g(at)h(the)f(straigh)o(t)g(edges)h(of)f(the)g(horizon)o (tal)g(strips)h(can)f(o)q(ccur.)164 677 y(This)k(can)f(pro)o(vide)g (guidance)g(for)h(creating)f(geometry)f(in)i(a)g(w)o(a)o(y)f(that)h (eliminates)d(or)164 737 y(lifts)i(the)h(horizon)o(tal)g(pattern)h (higher.)164 847 y Ff(Theorem)g(3.3)23 b Fe(\([29]\))d(The)h(de)n (gener)n(ation)g(observe)n(d)f(on)h(the)g(pictur)n(e)f(o)n(c)n(curs)g (at)g(a)164 907 y(level)g Fk(c)d Fe(if)g(and)h(only)g(if)237 967 y(i\))i Fk(c)h Fe(is)f(in)h(the)g(sp)n(e)n(ctrum)e(of)i(the)f(Flo)n (quet)i(L)n(aplacian)e Fj(\000)p Fl(\001)1367 974 y Fd(k)1407 967 y Fl(=)f(\()p Fj(\000)p Fk(i)p Fj(r)12 b Fl(+)h Fk(k)r Fl(\))1690 949 y Fi(2)1731 967 y Fe(on)164 1027 y(the)18 b(torus)f(for)g(some)g(r)n(e)n(al)g(value)i(of)e(the)h(quasimomentum)h Fk(k)r Fe(;)237 1088 y(ii\))j(the)h(gr)n(aph)e Fl(\006)i Fe(b)n(elongs)h(to)e(the)h(no)n(dal)f(set)h(of)f(an)h(eigenfunction)i Fk(\036)d Fe(of)g Fj(\000)p Fl(\001)1762 1095 y Fd(k)164 1148 y Fe(c)n(orr)n(esp)n(onding)17 b(to)g(the)h(eigenvalue)i Fk(c)p Fe(.)164 1314 y Fm(4)81 b(Ordinary)35 b(di\013eren)n(tial)f (equations)h(on)i(graphs)285 1405 y(and)27 b(PBG)h(materials)164 1515 y Fl(Problems)12 b(in)h(thin)g(domains)g(\(fattened)g(graphs)i(or) f(surfaces\))f(ha)o(v)o(e)g(b)q(een)g(considered)164 1575 y(lately)h(in)h(sev)o(eral)g(areas)h(of)g(mesoscopic)e(ph)o(ysics) h(and)h(in)f(c)o(hemistry)l(,)d(mostly)i(due)i(to)164 1635 y(progress)24 b(in)e(nanotec)o(hnology)h(and)g(micro)q (electronics.)38 b(These)22 b(are)h(in)f(particular)164 1695 y(studies)d(of)h(circuits)e(of)i(thin)f(semiconductor)f(or)h(sup)q (erconducting)h(strips,)g(mo)q(dels)164 1755 y(of)c(organic)h (molecules,)c(and)j(others)h(\(see,)e(for)h(instance,)g([2],)f([3],)g ([8]-[10],)g([18],)g([19)q(],)164 1815 y([20],)e([32)q(]-[35],)g(and)g ([34)q(]\).)20 b(In)12 b(all)h(these)g(cases)h(a)f(natural)h (asymptotic)e(consideration)164 1876 y(w)o(as)j(applied,)f(whic)o(h)g (lead)g(to)h(di\013eren)o(tial)e(problems)h(on)h(graphs)g(\(sometimes)d (called)164 1936 y("quan)o(tum)21 b(mec)o(hanics)f(on)j(graphs"\).)41 b(The)22 b(eigen)o(v)m(alue)f(problems)g(that)i(arise)f(in)164 1996 y(these)c(studies)g(usually)g(lo)q(ok)h(as)g(follo)o(ws:)26 b(along)19 b(eac)o(h)f(edge)g(of)h(the)f(graph)i(one)e(has)164 2056 y(the)e(problem)842 2143 y Fj(\000)886 2110 y Fk(d)911 2091 y Fi(2)931 2110 y Fk(u)p 886 2132 73 2 v 888 2177 a(ds)936 2163 y Fi(2)977 2143 y Fl(=)e Fk(\025)1057 2123 y Fi(2)1077 2143 y Fk(u)164 2242 y Fl(with)i(\\appropriate")i(b)q (oundary)f(conditions)f(at)h(eac)o(h)f(v)o(ertex.)237 2302 y(As)d(w)o(e)f(ha)o(v)o(e)g(indicated)g(ab)q(o)o(v)o(e,)h(the)g (op)q(erator)h(\003)1154 2309 y Fi(\006)1194 2302 y Fl(that)f(arises)g (when)g(one)g(studies)164 2362 y(thin)19 b(high)g(con)o(trast)h (dielectrics,)d(is)i(a)g(pseudo)q(di\013eren)o(tial)g(op)q(erator)h(of) g(order)f(one,)164 2422 y(while)11 b(in)h(mesoscopic)e(ph)o(ysics)i (one)g(deals)g(with)g(di\013eren)o(tial)e(op)q(erators)k(of)e(the)g (second)164 2482 y(order.)21 b(Ho)o(w)o(ev)o(er,)13 b(there)i (sometimes)e(exists)i(an)h(amazing)e(p)q(ossibilit)o(y)h(to)g(reduce)g (the)949 2607 y(12)p eop %%Page: 13 13 13 12 bop 164 315 a Fl(consideration)17 b(to)f(a)h(m)o(uc)o(h)d (simpler)h(ordinary)h(di\013eren)o(tial)f(problem)g(on)i(the)f(graph.) 164 376 y(The)22 b(\014rst)g(indication)f(of)i(this)f(is)f(the)h(case)g (of)g(smo)q(oth)g(disconnected)f(structures.)164 436 y(Theorem)13 b(3.1)h(essen)o(tially)f(reduces)g(consideration)h(of)h (the)e(op)q(erator)j(\003)1513 443 y Fi(\006)1554 436 y Fl(to)e(the)g(sim-)164 503 y(ple)i(di\013eren)o(tial)g(op)q(erator)i Fj(\000)p Fk(d)749 485 y Fi(2)769 503 y Fk(=ds)841 485 y Fi(2)878 503 y Fl(\(roughly)f(sp)q(eaking,)g(\003)1330 510 y Fi(\006)1373 503 y Fj(\031)d Fl(2)1450 453 y Fg(q)p 1492 453 177 2 v 50 x Fj(\000)p Fk(d)1556 489 y Fi(2)1576 503 y Fk(=ds)1648 489 y Fi(2)1668 503 y Fl(\))j(and)164 568 y(leads)h(to)g(the)f(appro)o(ximate)f(form)o(ula)g Fk(D)i Fj(\031)e Fl(4)p Fk(n\031)r(=L)p Fl(.)26 b(Ho)o(w)o(ev)o(er,)16 b(the)h(most)g(in)o(terest-)164 628 y(ing)h(case)f(of)h(non-smo)q(oth)h (graphs)g(\006)f(is)g(not)g(so)g(simple.)23 b(The)18 b(question)g(is)f(whether)164 688 y(a)22 b(statemen)o(t)e(analogous)k (to)f(the)e(Theorem)g(3.1)h(holds)g(in)g(the)g(non-smo)q(oth)g(case.) 164 748 y(An)f(attempt)g(to)h(use)f(the)h(form)o(ula)e Fk(D)25 b Fj(\031)e Fl(4)p Fk(n\031)r(=L)f Fl(for)g(non-smo)q(oth)h (disconnected)164 808 y(structures)14 b(\(for)h(instance,)f(the)g (structure)g(of)g(thin)g(dielectric)e(pip)q(es)i(of)h(square)f(cross-) 164 869 y(section\))f(leads)h(to)h(results)e(that)i(do)f(not)h(agree)f (w)o(ell)e(with)i(n)o(umerics.)k(One)c(can)g(hop)q(e,)164 929 y(ho)o(w)o(ev)o(er,)22 b(that)g(appropriate)g(b)q(oundary)h (conditions)f(at)h(v)o(ertices)d(and/or)j(corners)164 989 y(could)14 b(\014x)h(the)f(situation.)21 b(Namely)l(,)12 b(since)h(the)i(D-N)f(op)q(erator)i(is)e(`almost")g(t)o(wice)f(the)164 1049 y(square)j(ro)q(ot)h(of)g(the)f(second)g(deriv)m(ativ)o(e)f(with)h (resp)q(ect)g(to)g(the)g(arc)g(length)g Fj(\000)p Fk(d)1657 1031 y Fi(2)1677 1049 y Fk(=ds)1749 1031 y Fi(2)1769 1049 y Fl(,)164 1109 y(it)g(is)g(clear)f(that)i(it)f(is)g(reasonable)h (to)f(consider)g(the)g(eigen)o(v)m(alue)f(problem)796 1249 y Fj(\000)840 1215 y Fk(d)865 1197 y Fi(2)884 1215 y Fk(u)p 840 1237 73 2 v 842 1283 a(ds)890 1269 y Fi(2)931 1249 y Fl(=)983 1188 y Fg(\022)1018 1215 y Fk(D)p 1018 1237 42 2 v 1027 1283 a Fl(2)1065 1188 y Fg(\023)1096 1194 y Fi(2)1124 1249 y Fk(u)164 1378 y Fl(along)i(eac)o(h)f(edge)g (\(or)g(ma)o(yb)q(e)712 1520 y(\()p Fj(\000)p Fl(1\))813 1496 y Fd(m)860 1486 y Fk(d)885 1468 y Fi(2)p Fd(m)936 1486 y Fk(u)p 860 1508 105 2 v 862 1554 a(ds)910 1540 y Fi(2)p Fd(m)983 1520 y Fl(=)1035 1459 y Fg(\022)1070 1486 y Fk(D)p 1070 1508 42 2 v 1079 1554 a Fl(2)1117 1459 y Fg(\023)1148 1465 y Fi(2)p Fd(m)1207 1520 y Fk(u)164 1649 y Fl(for)c(some)g(in)o(teger)f Fk(m)p Fl(\).)19 b(The)13 b(question)f(arises,)g(ho)o(w)o(ev)o(er,)f(what)i(b)q(oundary) h(conditions)164 1709 y(at)e(the)f(v)o(ertices)e(and)j(corners)g(one)f (should)h(use.)20 b(Although)11 b(the)g(general)h(answ)o(er)f(is)g(not) 164 1769 y(kno)o(wn,)18 b(some)e(sp)q(ecial)i(geometries)d(can)j(b)q(e) g(treated.)25 b(Analysis)17 b(dev)o(elop)q(ed)g(in)g([29)q(],)164 1829 y(although)g(not)g(b)q(eing)g(completely)c(rigorous,)k(pro)o (vides)f(an)h(in)o(teresting)e(and)i(reliable)164 1890 y(heuristic)k(tec)o(hnique.)37 b(In)22 b(order)g(to)g(understand)h(the) f(b)q(oundary)h(b)q(eha)o(vior)f(of)g(an)164 1950 y(eigenmo)q(de)13 b(at)j(a)f(v)o(ertex)e(or)i(corner,)g(one)g(zo)q(oms)f(in)h(on)g(the)g (v)o(ertex)e(b)o(y)h(applying)h(the)164 2010 y(Mellin)f(transform)i(in) h(the)f(radial)g(directions.)21 b(Then)16 b(the)h(problem)d(can)j(b)q (e)g(reduced)164 2070 y(to)22 b(studying)f(an)h(in)o(teresting)e (algebra)i(of)g(p)q(oles)f(of)h(analytic)f(con)o(tin)o(uation)g(of)g (the)164 2130 y(resulting)f(function.)36 b(The)21 b(sp)q(ectral)g (problem)e(for)i(the)g(D-N)g(op)q(erator)h(pro)o(vides)f(a)164 2190 y(functional)f(equation)g(that)g(can)g(b)q(e)g(used)g(to)h(study)f (these)g(singularities.)31 b(W)l(e)20 b(will)164 2251 y(just)d(presen)o(t)f(one)h(of)g(the)g(results)f(that)h(can)g(b)q(e)g (obtained)g(this)g(w)o(a)o(y)l(.)22 b(The)17 b(complete)164 2311 y(discussion)g(will)e(b)q(e)i(pro)o(vided)f(in)g([29].)22 b(If)16 b(one)h(has)g(a)g(symmetric)c(junction)k(of)g(three)164 2371 y(edges)j(at)f(a)h(v)o(ertex)e(and)j Fk(u)682 2378 y Fd(j)719 2371 y Fl(is)e(the)h(restriction)e(of)i(the)f(function)h(to) g(the)f Fk(j)s Fl(th)h(edge,)949 2607 y(13)p eop %%Page: 14 14 14 13 bop 164 315 a Fl(then)16 b(our)h(analysis)f(leads)g(to)h(the)f (follo)o(wing)g(conditions)g(at)h(the)f(v)o(ertex:)594 367 y Fg(8)594 404 y(<)594 479 y(:)651 406 y Fk(u)679 413 y Fi(1)699 406 y Fl(\(0\))e(=)g Fk(u)855 413 y Fi(2)874 406 y Fl(\(0\))g(=)g Fk(u)1030 413 y Fi(3)1049 406 y Fl(\(0\))687 438 y Fg(P)651 509 y Fd(j)r Fi(=1)p Fd(;)p Fi(2)p Fd(;)p Fi(3)781 447 y Fd(du)819 452 y Fb(j)p 781 460 55 2 v 791 489 a Fd(ds)840 472 y Fl(\(0\))h(=)e Fj(\000)p Fl(\()1031 452 y Fi(3)p Fd(D)p 1031 460 48 2 v 1046 489 a Fi(2)1092 472 y Fl(cot)1170 452 y Fd(\031)p 1170 460 22 2 v 1172 489 a Fi(3)1197 472 y Fl(\))p Fk(u)p Fl(\(0\))1340 454 y Fk(:)367 b Fl(\(6\))164 595 y(An)22 b(in)o(teresting)g(feature)g (here)h(\(b)q(esides)f(a)i(funn)o(y)e(trigonometric)f(factor\))i(is)f (that)164 655 y(the)h(sp)q(ectral)h(parameter)e Fk(D)j Fl(also)f(en)o(ters)f(the)g(b)q(oundary)i(conditions.)43 b(T)l(ests)23 b(on)164 715 y(the)15 b(disconnected)g(union)g(of)h (three-edge)f(stars,)h(honeycom)o(b)e(structures,)h(and)h(some)164 776 y(other)g(geometries)e(lead)i(to)h(an)f(amazing)f(agreemen)o(t)g(b) q(et)o(w)o(een)g(the)h(di\013eren)o(tial)e(and)164 836 y(pseudo-di\013eren)o(tial)j(results.)25 b(The)18 b(problem)e(\(6\))i (leads)f(to)h(simple)d(algebraic)j(equa-)164 896 y(tions)i(and)h(hence) e(in)g(man)o(y)g(cases)h(can)g(b)q(e)g(analyzed)f(analytically)l(.)31 b(F)l(or)20 b(instance,)164 956 y(the)d(disp)q(ersion)g(relations)h (for)f(\(6\))h(in)f(the)g(case)g(of)g(the)g(honeycom)o(b)f(structure)h (with)164 1016 y(the)f(edge)h(size)f Fk(L)g Fl(can)h(b)q(e)g(found)g (explicitly)l(.)i(Namely)l(,)14 b(one)j(can)g(deriv)o(e)e(existence)g (of)164 1077 y(a)h(series)g(of)g(eigen)o(v)m(alues)f Fk(D)h Fl(=)e(2)p Fk(n\031)r(=L)i Fl(and)h(of)f(a)g(series)g(of)g (non-\015at)h(bands)g(giv)o(en)e(b)o(y)168 1262 y Fk(D)208 1269 y Fd(n)232 1262 y Fl(\()p Ff(k)p Fl(\))e(=)374 1229 y(2)p 370 1251 34 2 v 370 1296 a Fk(L)416 1177 y Fg(0)416 1252 y(@)453 1262 y Fk(\031)r(n)d Fl(+)576 1229 y Fk(\031)p 576 1251 30 2 v 579 1296 a Fl(3)622 1262 y Fj(\006)h Fl(arcsin)805 1182 y Fg(s)p 846 1182 875 2 v 851 1229 a Fl(1)p 851 1251 25 2 v 851 1296 a(4)892 1262 y(+)946 1229 y(1)p 946 1251 V 946 1296 a(6)983 1262 y(cos)e Fk(k)1082 1269 y Fi(2)1113 1262 y Fj(\006)1168 1229 y Fl(1)p 1168 1251 V 1168 1296 a(6)1197 1210 y Fg(q)p 1239 1210 483 2 v 52 x Fl(\(1)i(+)g(cos)e Fk(k)1441 1269 y Fi(1)1461 1262 y Fl(\)\(1)i(+)g(cos)e Fk(k)1682 1269 y Fi(2)1702 1262 y Fl(\))1721 1177 y Fg(1)1721 1252 y(A)1766 1262 y Fk(:)1721 1366 y Fl(\(7\))164 1426 y(Existence)i(of)h(eigen)o(v)m (alues)f(for)h(a)h(sp)q(ectral)f(problem)e(in)i(a)g(purely)g(p)q(erio)q (dic)f(medium)e(is)164 1486 y(a)14 b(highly)e(un)o(usual)h(thing.)21 b(One)13 b(can)g(also)h(\014nd)f(o)q(ccurrence)g(of)g(eigen)o(v)m (alues)f(in)h(similar)164 1547 y(situations)g(of)h(p)q(erio)q(dic)e (meshes)g(of)h(quan)o(tum)f(wires)g(\(a)i(circumstance)c(o)o(v)o(erlo)q (ok)o(ed)i(in)164 1607 y(previous)18 b(studies)g(of)h(suc)o(h)f (systems\).)27 b(Certainly)l(,)18 b(for)g(actual)h(photonic)f (situations)164 1667 y(\(i.e.,)g(b)q(efore)i(going)g(to)g(the)f (asymptotic)f(limit\))f(these)i(eigen)o(v)m(alues)f(corresp)q(ond)j(to) 164 1727 y(v)o(ery)i(\015at)h(bands)h(and)f(hence)f(to)h(resonances.)44 b(Fig.)g(9)24 b(presen)o(ts)g(the)f(results)h(of)164 1787 y(computing)d(the)h(sp)q(ectrum)f(using)i(the)f(di\013eren)o(tial) f(mo)q(del)g(\(6\))h(and)h(the)f(pseudo-)164 1848 y(di\013eren)o(tial) 14 b(op)q(erator)j(\003)637 1855 y Fi(\006)680 1848 y Fl(for)f(the)g(honeycom)o(b)e(lattice)g(in)i(the)f(plane.)21 b(One)15 b(can)h(see)164 1908 y(a)k(striking)f(agreemen)o(t)f(b)q(et)o (w)o(een)h(them.)30 b(The)19 b(pictures)g(di\013er)h(a)g(little)e(bit)h (for)h(the)164 1968 y(lo)o(w)o(est)f(band)h(functions,)g(but)f (otherwise)g(are)h(practically)e(iden)o(tical.)29 b(No)19 b(rigorous)164 2028 y(justi\014cation)d(of)h(this)f(e\013ect)g(is)g (kno)o(wn.)237 2088 y(Analytic)d(form)o(ulas)g(similar)e(to)k(\(7\))f (can)g(b)q(e)h(deriv)o(ed)d(for)i(some)f(other)h(structures,)164 2149 y(for)i(instance)g(for)h(the)f(o)q(ctagonal)i(structure)e (discussed)g(in)g(the)g(next)g(section.)164 2313 y Fm(5)81 b(Ho)n(w)27 b(go)r(o)r(d)i(is)d(the)h(asymptotics?)164 2422 y Fl(The)21 b(asymptotic)e(results)i(that)g(w)o(e)g(discussed)g (ab)q(o)o(v)o(e)f(are)h(deriv)o(ed)f(under)g(the)h(as-)164 2482 y(sumptions)14 b(that)h Fk(\016)g Fj(!)f Fl(0)h(and)g Fk("\016)g Fj(!)f(1)g Fl(\(or)h(a)g(little)e(bit)i(less)f(restrictiv)o (e)e(assumption)949 2607 y(14)p eop %%Page: 15 15 15 14 bop 164 315 a Fk("\016)15 b Fj(!)f Fk(W)341 297 y Fc(\000)p Fi(1)402 315 y Fk(>)f Fl(0\).)21 b(On)15 b(the)g(other)g(hand,)g(the)g(curren)o(tly)e(practically)h(feasible)g (v)m(alues)164 376 y(of)21 b Fk(\016)h Fl(and)f Fk(")f Fl(are)h(of)g(the)f(order)h Fk(\016)i Fj(\030)e Fl(0)p Fk(:)p Fl(1)f(and)i Fk(")f Fj(\030)g Fl(12)g(\(although)g(in)g(the)f (acoustic)164 436 y(case)c(one)h(can)f(reac)o(h)g(m)o(uc)o(h)e(higher)i (con)o(trasts\).)22 b(The)17 b(question)f(arises)g(whether)g(the)164 496 y(asymptotic)g(study)i(can)g(giv)o(e)e(an)o(y)i(guidance)f(for)h (these)g(v)m(alues)f(of)h(the)f(parameters.)164 556 y(A)h(rather)g (unexp)q(ected)f(observ)m(ation)i(is)e(that)i(the)f(asymptotic)e (results)i(\(ev)o(en)f(when)164 616 y Fk("\016)f Fl(is)e(assumed)g(to)h (tend)g(to)f(in\014nit)o(y\))g(can)h(giv)o(e)e(a)i(go)q(o)q(d)i (qualitativ)o(e,)12 b(and)k(ev)o(en)d(some)164 677 y(quan)o(titativ)o (e)h(idea)h(ab)q(out)h(the)f(b)q(eha)o(vior)g(of)h(a)f(few)g(lo)o(w)o (er)g(sp)q(ectral)g(bands.)22 b(W)l(e)15 b(plan)164 737 y(to)j(presen)o(t)g(a)g(more)f(detailed)g(discussion)h(of)g(this)g (matter)f(elsewhere,)f(and)j(no)o(w)f(w)o(e)164 797 y(just)f(pro)o (vide)f(some)g(examples.)21 b(Consider)c(for)g(instance)f(the)h(p)q (erio)q(dic)f(geometry)g(of)164 857 y(o)q(ctagons)k(in)o(tert)o(wined)d (with)h(squares)h(with)f(all)g(edges)g(of)h(equal)f(length)g(\(Fig.)28 b(10\).)164 917 y(W)l(e)19 b(remind)e(the)i(reader)g(that)h(the)f (edges)g(of)h(the)f(graph)h(\006)f(represen)o(t)f(thin)h(dielec-)164 978 y(tric)d(w)o(alls)g(in)h(the)f(air.)22 b(Fig.)h(11)17 b(represen)o(ts)f(the)h(comparison)f(of)h(the)f(computations)164 1038 y(of)22 b(the)f(disp)q(ersion)h(relations)g(using)g(the)g (asymptotic)e(mo)q(del)g(\(the)i(D-N)g(op)q(erator)164 1098 y(\003)198 1105 y Fi(\006)225 1098 y Fl(\))17 b(and)g (computations)f(p)q(erformed)g(with)g(the)g(\014nite)g(elemen)o(t)e (metho)q(d)i(dev)o(elop)q(ed)164 1158 y(in)i([4])g(for)h(the)g(similar) d(structure)j(with)f(the)h(dielectric)d(w)o(alls)i(of)h(width)g(0)p Fk(:)p Fl(05)g(\(rela-)164 1218 y(tiv)o(e)f(to)i(the)f(p)q(erio)q(d)i (of)e(the)h(structures\))f(and)h(of)g(the)g(dielectric)d(constan)o(t)j Fk(")f Fl(=)h(30.)164 1279 y(The)e(asymptotic)f(results)h(are)h(mark)o (ed)d(with)i(\\x")h(and)g(the)f(actual)g(ones)h(with)f(\\o".)164 1339 y(One)h(observ)o(es)g(a)h(p)q(erfect)f(matc)o(h)f(for)i(the)f (\014rst)h(three)f(bands,)i(some)e(deviation)g(for)164 1399 y(the)c(fourth)h(one,)f(and)h(the)f(next)g(three)g(bands)h(more)f (signi\014can)o(tly)f(distorted)h(\(alb)q(eit)164 1459 y(preserving)21 b(their)f(qualitativ)o(e)g(geometric)f(features\).)37 b(T)l(aking)21 b(in)o(to)g(accoun)o(t)g(that)164 1519 y(w)o(e)c(used)h(the)g(asymptotic)e(mo)q(del)h(with)g Fk("\016)h Fj(!)e(1)i Fl(for)g(the)f(actual)h(situation)g(where)164 1579 y Fk("\016)j Fl(=)e(1)p Fk(:)p Fl(5,)h(the)f(agreemen)o(t)f(is)h (v)o(ery)f(surprising.)31 b(It)19 b(is)g(clear)g(that)h(the)f (asymptotic)164 1640 y(mo)q(dels)12 b(can)i(pro)o(vide)e(a)i(go)q(o)q (d)h(guidance)e(for)h(understanding)g(the)f(sp)q(ectral)g(b)q(eha)o (vior.)164 1700 y(One)18 b(should)g(also)g(remem)n(b)q(er)d(that)k(in)e (man)o(y)f(cases)i(the)g(asymptotic)f(mo)q(del)f(yields)164 1760 y(simple)h(analytic)i(form)o(ulas)g(for)h(disp)q(ersion)g (relations.)31 b(The)20 b(results)f(b)q(ecome)f(ev)o(en)164 1820 y(more)12 b(impressiv)o(e)f(if)i(one)h(graphs)h(the)f(frequency)e (\(in)h(standard)i(dimensionless)d(units)164 1880 y Fk(!)r(a=)p Fl(2)p Fk(\031)r(c)p Fl(\),)j(as)g(it)g(is)f(sho)o(wn)i(in)f(Fig.)20 b(12.)i(The)15 b(reader)f(should)i(tak)o(e)e(in)o(to)h(accoun)o(t)f (that)164 1941 y(Fig.)28 b(12)19 b(through)h(Fig.)27 b(15)20 b(presen)o(t)e(results)g(in)g(terms)f(of)i(the)f(frequency)f Fk(!)k Fl(rather)164 2001 y(than)c Fk(\025)p Fl(.)237 2061 y(Comparison)f(of)h(actual)f(and)h(asymptotic)e(calculations)h (sho)o(w)h(that)f(asymptotic)164 2121 y(results)k(ha)o(v)o(e)g(v)m (alue)h(ev)o(en)e(for)i(the)f(case)h(of)g Fk(\016)i Fl(=)e(0)p Fk(:)p Fl(1)g(and)g Fk(")g Fl(=)g(12.)35 b(Consider)21 b(the)164 2181 y(hexagonal)j(structure)g(sho)o(wn)g(in)f(Fig.)43 b(3a.)h(The)24 b(length)f(of)h(a)g(single)f(edge)g(w)o(as)164 2242 y(c)o(hosen)14 b(to)g(b)q(e)h(1)p Fk(=)p Fl(3.)21 b(Consider)15 b(no)o(w)f(the)g(dielectric)e(structure)h(in)h(Fig.)20 b(3b.)h(W)l(e)14 b(c)o(hose)164 2302 y(the)f(v)m(alues)h Fk(\016)h Fl(=)f(0)p Fk(:)p Fl(1)g(and)g Fk(")g Fl(=)g(12.)21 b(The)13 b(reader)h(should)g(notice)f(that)h(this)f(situation)h(is)164 2362 y(v)o(ery)i(far)h(from)f(the)h(asymptotic)f(assumption)h(of)h(a)f (v)o(ery)f(thin)h(dielectric)e(with)i(high)164 2422 y(con)o(trast,)23 b(since)e(the)h(\014lling)f(fraction)h(of)h(the)e(dielectric)f(is)h(as) i(high)f(as)h(0)p Fk(:)p Fl(32,)g(and)164 2482 y Fk("\016)15 b Fl(=)f(1)p Fk(:)p Fl(2.)21 b(The)13 b(explicit)f(form)o(ulas)g(\(7\)) i(together)g(with)f(the)g(corresp)q(onding)i(form)o(ulas)949 2607 y(15)p eop %%Page: 16 16 16 15 bop 164 315 a Fl(for)19 b(the)f(\015at)h(bands)g(w)o(ere)f (applied)f(to)i(the)f(graph)i(of)e(Fig.)28 b(3a)19 b(and)g(sim)o (ultaneously)164 376 y(a)g(direct)f(n)o(umerical)f(calculation)h(w)o (as)i(p)q(erformed)e(for)h(the)g(PBG)g(material)e(of)j(Fig.)164 436 y(3b.)25 b(The)18 b(results)f(of)h(b)q(oth)g(computations)f(are)h (presen)o(ted)f(\(in)g(arbitrary)g(frequency)164 496 y(units\))i(in)h(Fig.)30 b(13.)i(One)20 b(notices)f(that)h(although)g (the)g(n)o(umerical)c(v)m(alues)k(are)f(not)164 556 y(to)q(o)g(close)e (\(alb)q(eit)h(not)g(extremely)d(far)j(o\013)s(\),)h(the)f(o)o(v)o (erall)e(pattern)i(of)h(the)e(sp)q(ectrum)164 616 y(is)e(captured)h(b)o (y)e(the)i(form)o(ulas)e(\(7\))h(v)o(ery)g(w)o(ell)f(for)h(the)g (\014rst)h(9-10)h(bands.)22 b(Numerical)164 677 y(exp)q(erimen)o(ts)d (with)i(increasing)f(the)h(con)o(trast)h(to)g(30)g(and)f(100)i(while)d (k)o(eeping)g(the)164 737 y(\014lling)f(fraction)i(constan)o(t)f(pro)q (duce)h(results)f(that)g(sho)o(w)h(ab)q(out)h(the)d(same)h(lev)o(el)e (of)164 797 y(agreemen)o(t.)31 b(Ho)o(w)o(ev)o(er,)19 b(reducing)g(sim)o(ultaneously)f(the)i(v)m(alue)g(of)g Fk(\016)i Fl(one)e(impro)o(v)o(es)164 857 y(the)c(agreemen)o(t.)j(Fig.) j(14)17 b(sho)o(ws)g(the)f(results)g(of)g(similar)f(calculations)g(for) i Fk(\016)e Fl(=)f(0)p Fk(:)p Fl(05)164 917 y(and)22 b Fk(")h Fl(=)g(30.)38 b(Here)20 b(the)i(\014lling)e(fraction)i(of)g (the)f(dielectric)e(is)i(only)h(ab)q(out)h(0)p Fk(:)p Fl(17.)164 978 y(One)d(can)g(see)f(that)h(the)g(o)o(v)o(erall)e (pattern)i(is)g(represen)o(ted)f(w)o(ell.)30 b(This)20 b(can)g(also)h(b)q(e)164 1038 y(c)o(hec)o(k)o(ed)16 b(as)i(follo)o(ws.) 27 b(One)18 b(can)g(rescale)f(the)h(v)m(alues)g(of)h Fk(\025)e Fl(=)g(\()p Fk(!)r(=c)p Fl(\))1452 1020 y Fi(2)1490 1038 y Fl(b)o(y)h(a)g(constan)o(t)164 1098 y(factor)f(\(ab)q(out)h(1)p Fk(:)p Fl(2\))f(in)g(order)f(to)i(mak)o(e)c(the)j(\015at)g(bands)h(##5) e(and)i(6)f(meet)e(in)h(b)q(oth)164 1158 y(computations.)32 b(Then)20 b(one)h(sees)f(p)q(erfect)f(agreemen)o(t)f(of)j(all)e(other)h (bands)i(as)e(w)o(ell)164 1218 y(\(Fig.)h(15\).)164 1385 y Fm(6)81 b(An)20 b(asymptotic)g(mo)r(del)g(for)f(the)h Fh(H)6 b Fm(-\014elds)19 b(in)g(2D)164 1494 y Fl(So)13 b(far)h(our)f(discussion)g(has)h(b)q(een)f(dev)o(oted)g(to)g(the)g (case)g(of)g Fk(E)s Fl(-mo)q(des)g(only)l(.)20 b(Consider)164 1554 y(no)o(w)c(the)f(b)q(eha)o(vior)g(of)h(the)f(sp)q(ectrum)f(of)h Fk(H)t Fl(-p)q(olarized)h(\014elds)f(in)g(thin)g(high-con)o(trast)164 1615 y(2D)21 b(materials.)31 b(F)l(or)20 b(these)g(\014elds)f(the)h (Maxw)o(ell)f(system)f(reduces)i(to)g(the)g(sp)q(ectral)164 1675 y(problem)764 1754 y Fj(\000r)10 b(\001)917 1721 y Fl(1)p 885 1743 89 2 v 885 1789 a Fk(")p Fl(\()p Fk(x)p Fl(\))978 1754 y Fj(r)p Fk(u)k Fl(=)f Fk(\025u;)538 b Fl(\(8\))164 1872 y(where)14 b Fk(\025)g Fl(=)g(\()p Fk(!)r(=c)p Fl(\))512 1854 y Fi(2)532 1872 y Fl(.)21 b(Let)14 b Fk(\033)i Fl(b)q(e)e(the)h(sp)q(ectrum)e(of)h(the)g(problem) f(\(8\).)21 b(The)14 b(pap)q(er)h([12])164 1932 y(describ)q(es)i(the)g (asymptotic)f(limit)e(of)k(this)f(sp)q(ectrum)f(when)h Fk("\016)g Fj(!)e(1)i Fl(and)h Fk("\016)1659 1914 y Fi(2)1693 1932 y Fj(!)e Fl(0)164 1992 y(for)g(the)g(square)h(geometry)e(sho)o(wn) i(in)e(Fig.)21 b(1.)164 2106 y Ff(Theorem)c(6.1)23 b Fe([12])18 b(L)n(et)f Fk(N)22 b Fe(b)n(e)c(an)g(arbitr)n(ary)e(p)n (ositive)h(numb)n(er)h(and)564 2222 y Fk(S)594 2229 y Fi(1)628 2222 y Fl(=)680 2174 y Fg(n)707 2222 y Fk(\031)737 2202 y Fi(2)757 2222 y Fl(\()p Fk(n)805 2202 y Fi(2)805 2235 y(1)835 2222 y Fl(+)11 b Fk(n)913 2202 y Fi(2)913 2235 y(2)933 2222 y Fl(\))p Fj(j)j Ff(n)g Fl(=)g(\()p Fk(n)1125 2229 y Fi(1)1144 2222 y Fk(;)8 b(n)1195 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Fg(h)738 1528 y Fd(@)r(u)p 738 1536 42 2 v 738 1565 a(@)r(n)785 1500 y Fg(i)818 1548 y Fl(=)j(0)p Fk(;)89 b(x)14 b Fj(2)g Fl(\006)719 1596 y Fd(@)r(u)p 718 1604 V 718 1633 a(@)r(n)779 1616 y Fl(=)g Fk(W)7 b Fl([)p Fk(u)p Fl(])p Fk(;)43 b(x)14 b Fj(2)g Fl(\006)1278 1548 y Fk(;)429 b Fl(\(9\))164 1716 y(where)303 1668 y Fg(h)328 1697 y Fd(@)r(u)p 327 1705 V 327 1734 a(@)r(n)374 1668 y Fg(i)408 1716 y Fl(and)15 b([)p Fk(u)p Fl(])e(stand)h(for)h(the)f (jumps)f(of)h Fk(@)s(u=@)s(n)f Fl(and)i(of)f Fk(u)g Fl(resp)q(ectiv)o (ely)e(across)164 1783 y(\006)18 b(and)h Fk(@)s(=@)s(n)e Fl(is)h(the)g(normal)f(deriv)m(ativ)o(e)f(at)j(smo)q(oth)f(p)q(oin)o (ts)g(of)g(\006.)27 b(Note)18 b(that)g(the)164 1843 y(surface)i(term)e (with)h(the)h(co)q(e\016cien)o(t)e Fk(W)26 b Fl(couples)20 b(the)f(\014elds)h(in)f(adjacen)o(t)g(domains)164 1903 y(\012)199 1910 y Fd(j)217 1903 y Fl(.)35 b(When)21 b Fk(W)28 b Fl(tends)20 b(to)i(zero,)f(w)o(e)f(arriv)o(e)g(to)h(the)f (direct)g(sum)g(of)h(the)f(Neumann)164 1963 y(Laplacians)12 b(in)f(the)g(domains)f(\012)754 1970 y Fd(j)773 1963 y Fl(,)i(whic)o(h)e(agrees)i(with)f(the)g(result)f(of)i(the)f(Theorem)f (6.1)164 2024 y(deriv)o(ed)15 b(in)g([12)q(])g(for)i(the)f(square)g (structure)g(and)g Fk(W)21 b Fl(=)14 b(0.)21 b(Additional)16 b(analytic)f(and)164 2084 y(n)o(umerical)h(study)j(of)f(this)h (asymptotic)e(problem)g(is)i(still)e(required.)27 b(Some)17 b(analogs)164 2144 y(of)g(this)f(asymptotic)f(result)g(for)i(EM)f(w)o (a)o(v)o(es)f(in)h(3D)h(will)e(b)q(e)i(presen)o(ted)e(in)h([17].)237 2204 y(One)g(should)g(also)g(men)o(tion)e(the)i(pap)q(er)g([22])g(dev)o (oted)f(to)h(the)f(asymptotic)g(study)164 2264 y(of)i(a)f(high)h(con)o (trast)f(case)g(without)h(the)f(assumption)g(of)g(thinness)h(of)f(the)g (dielectric.)949 2607 y(17)p eop %%Page: 18 18 18 17 bop 164 315 a Fm(7)81 b(Conclusions)164 425 y Fl(1.)38 b(Rigorous)23 b(asymptotic)d(mo)q(dels)h(for)h(sp)q(ectra)h(of)f(EM)f (w)o(a)o(v)o(es)g(in)h(2D)g(thin)g(high)164 485 y(con)o(trast)17 b(dielectrics)c(are)k(a)o(v)m(ailable.)237 545 y(2.)j(These)13 b(mo)q(dels)e(allo)o(w)h(disco)o(v)o(ery)f(and)i(study)f(of)h(new)f(in) o(teresting)f(phenomena,)164 606 y(including)16 b(for)i(instance)f (\015at)h(bands)g(that)g(can)f(b)q(e)h(used)f(for)h(sp)q(on)o(taneous)h (emission)164 666 y(enhancemen)o(t,)f(gaps)j(in)e(the)h(long)g(w)o(a)o (v)o(e)f(regions,)h(asymptotic)f(p)q(erio)q(dicit)o(y)f(of)i(the)164 726 y(sp)q(ectrum,)15 b(and)h(others.)237 786 y(3.)37 b(The)21 b(asymptotic)f(results)h(pro)o(vide)g(unexp)q(ectedly)e(go)q (o)q(d)24 b(qualitativ)o(e)19 b(\(and)164 846 y(sometimes)12 b(quan)o(titativ)o(e\))i(description)h(of)h(the)f(sp)q(ectral)h(b)q (eha)o(vior)f(for)h(materials)e(of)164 907 y(\014nite)i(width)g(and)h (con)o(trast.)237 967 y(4.)23 b(In)17 b(some)e(cases)i(v)o(ery)f (simple)f(ordinary)i(di\013eren)o(tial)e(mo)q(dels)h(can)h(b)q(e)f (deriv)o(ed)164 1027 y(that)k(pro)o(vide)e(a)i(go)q(o)q(d)h(appro)o (ximation)d(of)i(sp)q(ectra.)31 b(In)19 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y(case,)k(to)h(app)q(ear)g(in)f(J.)g(Comput.)f(Ph)o(ys.)h(150\(1999\)) 188 1133 y([5])24 b(M.)h(Boro)q(ditsky)l(,)i(R.)e(V)l(rijen,)h(T.)f (Krauss,)j(R.)d(Co)q(ccioli,)h(R.)f(Bhat,)i(and)f(E.)264 1193 y(Y)l(ablono)o(vic)o(h,)31 b(Con)o(trol)e(of)g(sp)q(on)o(taneous)i (emission)c(in)h(photonic)i(crystals,)264 1253 y(preprin)o(t)16 b(1998)188 1355 y([6])24 b(C.)13 b(M.)g(Bo)o(wden,)g(J.)f(P)l(.)h(Do)o (wling,)h(and)f(H.)g(O.)f(Ev)o(eritt)g(\(Editors\),)i(Dev)o(elopmen)o (t)264 1415 y(and)i(Applications)f(of)g(Materials)g(Exhibiting)g (Photonic)h(Band)f(Gaps,)h(Journal)264 1475 y(of)h(the)f(Optical)f(So)q (ciet)o(y)h(of)g(America)e(B,)h(10:)22 b(280-413,)d(1993.)188 1577 y([7])24 b(D.)14 b(C.)f(Dobson,)i(An)e(e\016cien)o(t)e(metho)q(d)i (for)h(band)g(structure)f(calculations)g(in)g(2D)264 1637 y(photonic)k(crystals,)e(to)i(app)q(ear)g(in)f(J.)g(Comp.)f(Ph)o (ys.)188 1739 y([8])24 b(P)l(.)k(Exner)f(and)h(P)l(.)f(Seba,)k (Electrons)c(in)g(semiconductor)f(microstructures:)264 1799 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%%EndDocument @endspecial 1139 x Fl(Figure)18 b(3:)27 b(a\))19 b(The)g(graph)g(\006)g(and)h(its)e (faces)h(\012)1068 1860 y Fd(j)1086 1853 y Fl(;)h(b\))e(the)h (dielectric)d(PBG)j(material)164 1914 y(corresp)q(onding)c(to)g(the)f (graph)i(\006.)21 b(The)14 b(dark)h(areas)g(of)g(width)f Fk(\016)i Fl(represen)o(t)e(dielectric)164 1974 y(with)21 b(dielectric)e(constan)o(t)j Fk(")g(>)h Fl(1.)37 b(The)21 b(white)g(areas)h(are)f(the)h(air)f(bubbles)g(with)164 2034 y Fk(")14 b Fl(=)f(1)949 2607 y(24)p eop %%Page: 25 25 25 24 bop 579 384 a @beginspecial @setspecial %%BeginDocument: em:graph D:/RTM/TXT/AX_KUCH/fig4.pcx 192.00 432.96 scale /picstr 100 string def 800 1804 1 [ 800 0 0 -1804 0 0 ] {currentfile picstr readhexstring pop} image FFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFF80FFFFFFFFFFFFFFFFF80FFFFF FFFFFFFFFFF81FFFFFFFFFFFFFFFFF80FFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFF FFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFF 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FFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFF FFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFF %%EndDocument @endspecial 164 2373 a(Figure)e(15:)20 b(The)12 b(results)f(sho)o(wn)i(in)e(Fig.)20 b(14)12 b(after)g(rescaling)f(the)g(sp)q(ectral)h(parameter)164 2433 y Fk(\025)i Fl(=)g(\()p Fk(!)r(=c)p Fl(\))373 2415 y Fi(2)409 2433 y Fl(b)o(y)i(a)h(factor)f(of)h(1)p Fk(:)p Fl(2)949 2607 y(33)p eop %%Trailer end userdict /end-hook known{end-hook}if %%EOF ---------------9905080235122--