Many-Body Problem in Quantum Statistical Mechanics. III. Zero-Temperature Limit for Dilute Hard Spheres

DOI10.1103/PhysRev.117.12zbMath0094.44101OpenAlexW2090360676MaRDI QIDQ3271323

T. D. Lee, Chen Ning Yang

Publication date: 1960

Published in: Physical Review (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1103/physrev.117.12

zbMATH Keywords

mechanics of particles and systems

Related Items

Singular Potentials and Peratization. I., The condensed fraction of a homogeneous dilute Bose gas within the improved Hartree-Fock approximation, Thermodynamic Functions of a Fermi System of Dilute Hard Spheres at Temperatures Near Absolute Zero, Role of scaling limits in the rigorous analysis of Bose-Einstein condensation, A Field Theory of Weak Interactions. I, Renormalization theory of a two dimensional Bose gas: quantum critical point and quasi-condensed state, Two-particle irreducible effective actions versus resummation: analytic properties and self-consistency, Bogoliubov theory for dilute Bose gases: The Gross-Pitaevskii regime, A lower bound on the ground state energy of dilute Bose gas, Lieb-Thirring bounds for interacting Bose gases, Some Nonequilibrium Properties of a Bose System of Hard Spheres at Extremely Low Temperatures

Cites Work

• Eigenvalues and Eigenfunctions of a Bose System of Hard Spheres and Its Low-Temperature Properties
• Many-Body Problem in Quantum Statistical Mechanics. I. General Formulation
• Many-Body Problem in Quantum Statistical Mechanics. II. Virial Expansion for Hard-Sphere Gas
• Quantum-Mechanical Many-Body Problem with Hard-Sphere Interaction