On the \(\lambda \)-point for classical gases and superfluidity in nanotubes
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Publication:1048583
DOI10.1134/S0001434609090120zbMath1181.82060MaRDI QIDQ1048583
Publication date: 12 January 2010
Published in: Mathematical Notes (Search for Journal in Brave)
thermodynamic limitBogolyubov spectrumLagrangian manifoldHartree-Fock equationBose condensateVlasov's equationsuperfluidity in nanotubes
Statistical mechanics of superfluids (82D50) Statistical mechanics of liquids (82D15) Statistical mechanics of gases (82D05) Vlasov equations (35Q83) Statistical mechanics of nanostructures and nanoparticles (82D80)
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Cites Work
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- Thermodynamics of fluids for a relativistic gas as a consequence of distribution theory for Diophantine equations
- Quasithermodynamic correction to the Stefan-Boltzmann law
- On the superfluidity of classical liquid in nanotubes. I: Case of even number of neutrons
- Quasi-particles associated with Lagrangian manifolds and (in the ergodic case) with constant energy manifolds corresponding to semiclassical self-consistent fields. V
- Quasi-particles associated with Lagrangian manifolds corresponding to semiclassical self-consistent fields. IV
- Quasi-particles associated with Lagrangian manifolds corresponding to classical self-consistent fields. I
- Quasi-particles associated with Lagrangian manifolds corresponding to classical self-consistent fields. II
- On a general theorem of set theory leading to the Gibbs, Bose-Einstein, and Pareto distributions as well as to the Zipf-Mandelbrot law for the stock market
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