Works matching DE "BOSE-Einstein gas"
Results: 479
Order–Disorder Transitions in a Polar Vortex Lattice.
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- Advanced Functional Materials, 2022, v. 32, n. 22, p. 1, doi. 10.1002/adfm.202111392
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Completeness of the Bethe Ansatz on Weyl Alcoves.
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- Letters in Mathematical Physics, 2010, v. 91, n. 1, p. 61, doi. 10.1007/s11005-009-0359-7
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Hysteresis in a quantized superfluid 'atomtronic' circuit.
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- Nature, 2014, v. 506, n. 7487, p. 200, doi. 10.1038/nature12958
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Bose and Fermi Gases in Metric-Affine Gravity and Linear Generalized Uncertainty Principle.
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- Universe (2218-1997), 2024, v. 10, n. 5, p. 217, doi. 10.3390/universe10050217
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Phase Transitions in the Interacting Relativistic Boson Systems.
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- Universe (2218-1997), 2023, v. 9, n. 9, p. 411, doi. 10.3390/universe9090411
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Quantum Dark Solitons in the 1D Bose Gas: From Single to Double Dark-Solitons.
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- Universe (2218-1997), 2022, v. 8, n. 1, p. 2, doi. 10.3390/universe8010002
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Interaction-induced particle-hole symmetry breaking and fractional exclusion statistics.
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- National Science Review, 2022, v. 9, n. 12, p. 1, doi. 10.1093/nsr/nwac027
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A REDUCTION OF THE BOLTZMANN-PEIERLS EQUATION.
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- International Journal of Computational Methods, 2005, v. 2, n. 2, p. 213, doi. 10.1142/S0219876205000430
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A grand-canonical approach to the disordered Bose gas.
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- Applied Physics B: Lasers & Optics, 2014, v. 117, n. 3, p. 775, doi. 10.1007/s00340-014-5805-2
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Bose-Einstein condensate on a persistent-supercurrent atom chip.
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- Applied Physics B: Lasers & Optics, 2014, v. 116, n. 4, p. 821, doi. 10.1007/s00340-014-5768-3
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1D Bose gases in an optical lattice.
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- Applied Physics B: Lasers & Optics, 2004, v. 79, n. 8, p. 1009, doi. 10.1007/s00340-004-1662-8
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Dynamics and thermodynamics in spinor quantum gases.
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- Applied Physics B: Lasers & Optics, 2004, v. 79, n. 8, p. 1001, doi. 10.1007/s00340-004-1664-6
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Renormalization group analysis of a confined, interacting Bose gas.
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- Applied Physics B: Lasers & Optics, 2001, v. 73, n. 8, p. 773, doi. 10.1007/s003400100731
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Uniformly Positive Correlations in the Dimer Model and Macroscopic Interacting Self‐Avoiding Walk in ℤ<sup>d</sup>, d ≥ 3.
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- Communications on Pure & Applied Mathematics, 2022, v. 75, n. 6, p. 1183, doi. 10.1002/cpa.22016
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Spontaneous Symmetry Breaking and Higgs Mode: Comparing Gross-Pitaevskii and Nonlinear Klein-Gordon Equations.
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- Symmetry (20738994), 2018, v. 10, n. 4, p. 80, doi. 10.3390/sym10040080
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Cosmic Rays Propagation in a Pseudo-Scalar Medium.
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- Modern Physics Letters A, 1999, v. 14, n. 19, p. 1287, doi. 10.1142/S0217732399001371
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INTERACTING BOSE AND FERMI GASES IN LOW DIMENSIONS AND THE RIEMANN HYPOTHESIS.
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- International Journal of Modern Physics A: Particles & Fields; Gravitation; Cosmology; Nuclear Physics, 2008, v. 23, n. 9, p. 1371, doi. 10.1142/S0217751X08039451
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INTERACTING BOSE GAS CONFINED BY AN EXTERNAL POTENTIAL.
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- International Journal of Modern Physics A: Particles & Fields; Gravitation; Cosmology; Nuclear Physics, 2007, v. 22, n. 27, p. 4923, doi. 10.1142/S0217751X07038281
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ON THE LOW-TEMPERATURE BEHAVIOR OF THE INFINITE-VOLUME IDEAL BOSE GAS.
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- Infinite Dimensional Analysis, Quantum Probability & Related Topics, 2010, v. 13, n. 1, p. 39, doi. 10.1142/S0219025710003997
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Spin–orbit-coupled Bose gas with Rydberg interactions confined in a two-dimensional optical lattice.
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- Canadian Journal of Physics, 2024, v. 102, n. 7, p. 405, doi. 10.1139/cjp-2024-0012
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Bose-Einstein condensation in one-dimensional optical lattices: Bogoliubov's approximation and beyond.
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- Canadian Journal of Physics, 2016, v. 94, n. 7, p. 697, doi. 10.1139/cjp-2016-0019
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Fisher zeros of a unitary Bose gas.
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- Canadian Journal of Physics, 2015, v. 93, n. 8, p. 830, doi. 10.1139/cjp-2014-0585
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Le troisième coefficient du viriel du gaz de Bose unitaire.
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- Canadian Journal of Physics, 2013, v. 91, n. 5, p. 382, doi. 10.1139/cjp-2012-0569
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Comparative Study on the Models of Thermoreversible Gelation.
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- International Journal of Molecular Sciences, 2022, v. 23, n. 18, p. N.PAG, doi. 10.3390/ijms231810325
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Central limit theorem for Bose gases interacting through singular potentials.
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- Letters in Mathematical Physics, 2020, v. 110, n. 8, p. 2143, doi. 10.1007/s11005-020-01286-w
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Binding energy of homogeneous Bose gases.
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- Letters in Mathematical Physics, 2018, v. 108, n. 1, p. 141, doi. 10.1007/s11005-017-0992-5
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The Scattering Length at Positive Temperature.
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- Letters in Mathematical Physics, 2012, v. 100, n. 3, p. 237, doi. 10.1007/s11005-012-0566-5
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Low Density Limit of BCS Theory and Bose-Einstein Condensation of Fermion Pairs.
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- Letters in Mathematical Physics, 2012, v. 100, n. 2, p. 119, doi. 10.1007/s11005-011-0535-4
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FANTASTIC PLASTIC MAKES THE QUANTUM LEAP.
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- Europhysics News, 2014, v. 45, n. 2, p. 23, doi. 10.1051/epn/2014203
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Ground State Energy of Dilute Bose Gases in 1D.
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- Communications in Mathematical Physics, 2025, v. 406, n. 2, p. 1, doi. 10.1007/s00220-024-05193-2
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The Ground State Energy of a Two-Dimensional Bose Gas.
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- Communications in Mathematical Physics, 2024, v. 405, n. 3, p. 1, doi. 10.1007/s00220-023-04907-2
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Macroscopic Loops in the Bose Gas, Spin O(N) and Related Models.
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- Communications in Mathematical Physics, 2023, v. 400, n. 3, p. 2081, doi. 10.1007/s00220-023-04633-9
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A Second Order Upper Bound for the Ground State Energy of a Hard-Sphere Gas in the Gross–Pitaevskii Regime.
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- Communications in Mathematical Physics, 2023, v. 399, n. 1, p. 1, doi. 10.1007/s00220-022-04547-y
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A Simple 2nd Order Lower Bound to the Energy of Dilute Bose Gases.
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- Communications in Mathematical Physics, 2020, v. 376, n. 1, p. 323, doi. 10.1007/s00220-020-03715-2
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Derivation of 3D Energy-Critical Nonlinear Schrödinger Equation and Bogoliubov Excitations for Bose Gases.
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- Communications in Mathematical Physics, 2020, v. 375, n. 1, p. 495, doi. 10.1007/s00220-019-03480-x
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Bose–Einstein Condensation in a Dilute, Trapped Gas at Positive Temperature.
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- Communications in Mathematical Physics, 2019, v. 368, n. 2, p. 723, doi. 10.1007/s00220-018-3239-0
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The Bogoliubov Free Energy Functional II: The Dilute Limit.
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- Communications in Mathematical Physics, 2018, v. 360, n. 1, p. 347, doi. 10.1007/s00220-017-3064-x
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Lieb-Thirring Bounds for Interacting Bose Gases.
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- Communications in Mathematical Physics, 2015, v. 335, n. 2, p. 1019, doi. 10.1007/s00220-014-2278-4
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Effective Dynamics of a Tracer Particle Interacting with an Ideal Bose Gas.
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- Communications in Mathematical Physics, 2014, v. 328, n. 2, p. 597, doi. 10.1007/s00220-014-1987-z
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The Excitation Spectrum for Weakly Interacting Bosons in a Trap.
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- Communications in Mathematical Physics, 2013, v. 322, n. 2, p. 559, doi. 10.1007/s00220-013-1736-8
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Friction in a Model of Hamiltonian Dynamics.
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- Communications in Mathematical Physics, 2012, v. 315, n. 2, p. 401, doi. 10.1007/s00220-012-1564-2
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On the Properties of a Bose gas in Spaces with Dimensions n = 1, 2, 4 Within the Framework of the General Theory of a Space with n Dimensions.
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- Russian Physics Journal, 2014, v. 57, n. 8, p. 1038, doi. 10.1007/s11182-014-0342-3
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Chemical Potential Jump During Evaporation of a Bose Gas with Variable Molecular Collision Frequency.
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- Russian Physics Journal, 2014, v. 57, n. 5, p. 662, doi. 10.1007/s11182-014-0289-4
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Statistical Transition of Bose Gas to Fermi Gas.
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- Mathematical Notes, 2018, v. 103, n. 5/6, p. 929, doi. 10.1134/S0001434618050292
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Analytic number theory and disinformation.
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- Mathematical Notes, 2016, v. 100, n. 3/4, p. 568, doi. 10.1134/S0001434616090285
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The natural sequence and pores in mathematical theory of classical and quantum thermodynamics.
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- Mathematical Notes, 2013, v. 93, n. 3/4, p. 578, doi. 10.1134/S0001434613030267
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The boundary of a volume as a trap ensuring the phase transition in an ideal gas at low temperatures.
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- Mathematical Notes, 2012, v. 92, n. 5/6, p. 657, doi. 10.1134/S0001434612110089
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On unbounded probability theory.
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- Mathematical Notes, 2012, v. 92, n. 1/2, p. 59, doi. 10.1134/S0001434612070073
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On the asymptotics of the number of states for the Bose-Maslov gas.
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- Mathematical Notes, 2012, v. 91, n. 5/6, p. 816, doi. 10.1134/S0001434612050288
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Interaction Between Gravitational Waves and Trapped Bose–Einstein Condensates.
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- Physics (2624-8174), 2024, v. 6, n. 4, p. 1306, doi. 10.3390/physics6040081
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