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20182025
most citedA Theorem on Ellipses, an Integrable System and a Theorem of Boltzmann

3 citations · 4 across the 2 of their papers we have counts for

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6 papers · 1 filter

math-ph2026

Lee-Yang Zeros And Particle Fluctuations

Mohamed El Hedi Bahri, Ian Jauslin, Joel L. Lebowitz

We consider classical particles in the continuum in the grand canonical ensemble, with a stable, tempered and lower-regular pair potential and boundary conditions of uniformly boun…

math-ph2025

Liquid-vapor transition in a model of a continuum particle system with finite-range modified Kac pair potential

Qidong He, Ian Jauslin, Joel Lebowitz +1

We prove the existence of a phase transition in dimension in a continuum particle system interacting with a pair potential containing a modified attractive Kac potential of r…

math-ph20221 cited

Review of a Simplified Approach to study the Bose gas at all densities

Ian Jauslin

In this paper, we will review the results obtained thus far by Eric A. Carlen, Elliott H. Lieb and me on a Simplified Approach to the Bose gas. The Simplified Approach yields a fam…

math-ph2019

Analysis of a simple equation for the ground state energy of the Bose gas

Eric Carlen, Ian Jauslin, Elliott H. Lieb

In 1963 a partial differential equation with a convolution non-linearity was introduced in connection with a quantum mechanical many-body problem, namely the gas of bosonic particl…

math-ph2018

Solution of the time dependent Schrödinger equation leading to Fowler-Nordheim field emission

Ovidiu Costin, Rodica D. Costin, Ian Jauslin +1

We solve the time-dependent Schrödinger equation describing the emission of electrons from a metal surface by an external electric field , turned on at . Starting with a wa…

math-ph2018

Plate-nematic phase in three dimensions

Margherita Disertori, Alessandro Giuliani, Ian Jauslin

We consider a system of anisotropic plates in the three-dimensional continuum, interacting via purely hard core interactions. We assume that the particles have a finite number of a…