Result of search for papers related to "mp_arc 99-404".
Page 1. Papers 1 - 32 of 128 matching the query.
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- 99-404 Elliott H. Lieb, Peter Schupp
- Singlets and reflection symmetric spin systems
(30K, LaTeX 2e)
Oct 24, 99
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- 99-304 Elliott H. Lieb, Peter Schupp
- Ground state properties of a fully frustrated quantum spin system
(29K, revtex)
Aug 19, 99
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- 02-446 Eli Eisenberg, Elliott H. Lieb
- Polarization of interacting bosons with spin
(26K, RevTeX)
Oct 31, 02
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- 07-307 Alessandro Giuliani, Joel L. Lebowitz, Elliott H. Lieb
- Periodic minimizers in 1D local mean field theory
(107K, LaTeX with 2 EPS Figures)
Dec 14, 07
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- 97-381 Jacek Miekisz
- An Ultimate Frustration in Classical-Lattice Gas Models
(43K, Latex)
Jun 27, 97
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- 94-223 Lieb E. H. , Freericks J. K.
- THE GROUND STATE OF A GENERAL ELECTRON-PHONON HAMILTONIAN IS A SPIN SINGLET
(60K, Plain TeX)
Jul 2, 94
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- 94-309 Lieb, E. H.
- THE FLUX PHASE OF THE HALF-FILLED BAND
(42K, Plain TeX)
Oct 9, 94
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- 95-148 Alexander MOROZ
- THE SINGLE-PARTICLE DENSITY OF STATES, BOUND STATES, PHASE-SHIFT FLIP,
AND A RESONANCE IN THE PRESENCE OF AN AHARONOV-BOHM POTENTIAL
(273K, compressed postscript file, 66 pp.)
Mar 16, 95
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- 95-228 Datta N., Fernandez R., Froehlich J.
- Low-temperature phase diagrams of quantum lattice systems. I.
Stability for quantum perturbations of classical systems with
finitely-many ground states
(208K, LaTeX)
May 23, 95
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- 98-258 R. Kotecky, D. Ueltschi
- Effective interactions due to quantum fluctuations
(162K, LATeX 2e)
Apr 4, 98
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- 00-351 Elliott H. Lieb
- The Bose gas: A subtle many-body problem
(292K, postscript)
Sep 8, 00
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- 01-243 James K. Freericks, Elliott H. Lieb, Daniel Ueltschi
- Segregation in the Falicov-Kimball model
(107K, Latex2e)
Jul 4, 01
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- 02-183 Elliott H. Lieb, Robert Seiringer, Jan Philip Solovej, Jakob Yngvason
- The Ground State of the Bose Gas
(154K, AMSLaTeX)
Apr 11, 02
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- 05-314 Marek Biskup, Lincoln Chayes, Shannon Starr
- Quantum spin systems at finite temperature
(384K, PDF)
Sep 10, 05
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- 92-95 Lieb E.H., Loss M.
- UNIFORM DENSITY THEOREM FOR THE HUBBARD MODEL
(19K, Plain TeX)
Jul 25, 92
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- 93-181 Michael Aizenman, Bruno Nachtergaele
- Geometric Aspects of Quantum Spin States
(154K, plain TeX)
Jun 16, 93
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- 93-334 Bach V. , Lieb E. H. , Solovej J. P.
- Generalized Hartree-Fock Theory and the Hubbard Model
(231K, Plain TeX)
Dec 20, 93
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- 94-283 G.Giacomin, J.L.Lebowitz, C.Maes
- Agreement percolation and phase coexistence in some Gibbs systems
(98K, AmsTex 2.1, Amsppt 2.1a)
Sep 10, 94
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- 95-233 Borgs C., Kotecky R., Ueltschi D.
- Low temperature phase diagrams for quantum perturbations
of classical spin systems
(113K, AMS-TeX)
May 29, 95
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- 97-631 Elliott H. Lieb and Jakob Yngvason
- Ground State Energy of the Low Density Bose Gas
(25K, Revtex)
Dec 15, 97
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- 98-437 Vadim Kostrykin, Robert Schrader
- Kirchhoff's Rule for Quantum Wires
(137K, LATeX 2e)
Jun 12, 98
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- 98-510 Bolina O., Marchetti D.H.U.
- The Falicov-Kimball Model with Long--Range Hopping Matrices
(81K, Latex)
Jul 15, 98
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- 98-598 A. Asselah (asselah@math.ethz.ch), R. Brito, (brito@seneca.fis.ucm.es), J. L. Lebowitz, (lebowitz@math.rutgers.edu)
- Self-Diffusion in Simple Models: Systems with Long-Range Jumps
(26K, Tex files and a ps file)
Sep 11, 98
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- 98-754 Maes C.
- The Fluctuation Theorem as a Gibbs Property.
(547K, PostScript)
Dec 18, 98
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- 99-401 Elliott H. Lieb, Jakob Yngvason
- The Ground State Energy of a Dilute Bose Gas
(40K, Latex2e)
Oct 20, 99
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- 00-283 Bernhard Baumgartner, Robert Seiringer
- Atoms with bosonic ``electrons'' in strong magnetic fields
(91K, LaTeX2e)
Jul 5, 00
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- 00-391 Christian Hainzl, Robert Seiringer
- A discrete density matrix theory for atoms in strong magnetic fields
(50K, LaTeX2e)
Oct 3, 00
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- 01-417 Elliott H. Lieb, Michael Loss
- A Bound on Binding Energies and Mass Renormalization
in Models of Quantum Electrodynamics
(34K, Latex, 10 pages)
Nov 8, 01
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- 02-405 H.E. Boos , V.E. Korepin, F.A. Smirnov
- Emptiness Formation Probability and Quantum Knizhnik-Zamolodchikov
Equation
(66K, LTEX)
Sep 30, 02
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- 03-135 COLIN de VERDIERE Yves
- THE LEVEL CROSSING PROBLEM IN SEMI-CLASSICAL ANALYSIS
II. The Hermitian case
(345K, Postscript)
Mar 25, 03
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