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Books on the topic 'Quantum degeneracy; Bose-Einstein condensation'

Author: Grafiati

Published: 4 June 2021

Last updated: 8 February 2022

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1

Henrik, Smith, ed. Bose-Einstein condensation in dilute gases. Cambridge, UK: Cambridge University Press, 2002.

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2

Henrik, Smith, ed. Bose-Einstein condensation in dilute gases. 2nd ed. Cambridge: Cambridge University Press, 2008.

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3

Pethick, Christopher. Bose-Einstein condensation in dilute gases. Copenhagen: Nordita, 1997.

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4

University), Physics Summer School (13th 2000 Australian National. Bose-Einstein condensation: From atomic physics to quantum fluids : proceedings of the Thirteenth Physics Summer School, Canberra, Australia, 17-28 January 2000. Singapore: World Scientific, 2000.

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5

Tetsuro, Nikuni, and Zaremba Eugene 1946-, eds. Bose-condensed gases at finite temperatures. Cambridge: Cambridge University Press, 2009.

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6

M, Savage Craig, and Das M. P, eds. Proceedings of the Thirteenth Physics Summer School: Bose-Einstein condensation : from atomic physics to quantum fluids : Canberra, Australia, 17-28 January 2000. Singapore: World Scientific, 2000.

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7

Rocío, Jáuregui-Renaud, Récamier-Angelini José, and Rosas-Ortiz Oscar, eds. Latin-American School of Physics, XXXVIII ELAF: Proceedings of the conference on Quantum Information and Quantum Cold Matter, México City, México, 27 August-7 September 2007. New York: American Institute of Physics, 2008.

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8

Bose, Satyendranath. Satyendra Nath Bose: His life and times : selected works (with commentary). Hackensack, N.J: World Scientific, 2009.

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9

C, Wali K., ed. Satyendra Nath Bose: His life and times : selected works (with commentary). Hackensack, N.J: World Scientific, 2009.

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10

(Editor), S. Martellucci, Arthur N. Chester (Editor), Alain Aspect (Editor), and Massimo Inguscio (Editor), eds. Bose-Einstein Condensates and Atom Lasers. Springer, 2000.

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11

Smith, H., and C. J. Pethick. BoseEinstein Condensation in Dilute Gases. Cambridge University Press, 2001.

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12

Kevrekidis, Panayotis G., Dimitri J. Frantzeskakis, and Ricardo Carretero-González. Emergent Nonlinear Phenomena in Bose-Einstein Condensates: Theory and Experiment. Springer, 2010.

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13

G, Kevrekidis Panayotis, Frantzeskakis Dimitri J, and Carretero-González Ricardo, eds. Emergent nonlinear phenomena in Bose-Einstein condensates: Theory and experiment. Berlin: Springer, 2008.

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14

Keith, Burnett, European Optical Society, Optical Society of America, and European Quantum Electronics Conference (2nd : 1996 : Hamburg, Germany), eds. Ultracold atoms and Bose-Einstein-condensation: Featuring papers from EQEC'96 European Quantum Electronics Conference, September 8-13, 1996, Hamburg, Germany. Washington, DC: Optical Society of America, 1996.

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15

(Editor), Fatkhulla Abdullaev, and Vladimir V. Konotop (Editor), eds. Nonlinear Waves: Classical and Quantum Aspects (NATO Science Series II: Mathematics, Physics and Chemistry). Springer, 2004.

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16

Salomon, C., G. Shlyapnikov, and L. F. Cugliandolo. Many-Body Physics with Ultracold Gases : Lecture Notes of the les Houches Summer School: Volume 94, July 2010. Oxford University Press, 2012.

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17

Savage, Craig M. Bose-Einstein Condensation: From Atomic Physics to Quantum Fluids. Proceedings of the 13th Physics Summer School Held in Canberra, Australia 17-28 January 2000. World Scientific Publishing Company, 2001.

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18

Burnett, Keith. Ultracold Atoms and Bose-Einstein-Condensation: Featuring Papers from Eqec '96 European Quantum Electronics Conference, September 8-13, 1996, Hamburg, (Basic Bookshelf for Eyecare Professionals). Optical Society of America, 1996.

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19

Horing, Norman J. Morgenstern. Quantum Mechanical Ensemble Averages and Statistical Thermodynamics. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198791942.003.0006.

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Chapter 6 introduces quantum-mechanical ensemble theory by proving the asymptotic equivalence of the quantum-mechanical, microcanonical ensemble average with the quantum grand canonical ensemble average for many-particle systems, based on the method of Darwin and Fowler. The procedures involved identify the grand partition function, entropy and other statistical thermodynamic variables, including the grand potential, Helmholtz free energy, thermodynamic potential, Gibbs free energy, Enthalpy and their relations in accordance with the fundamental laws of thermodynamics. Accompanying saddle-point integrations define temperature (inverse thermal energy) and chemical potential (Fermi energy). The concomitant emergence of quantum statistical mechanics and Bose–Einstein and Fermi–Dirac distribution functions are discussed in detail (including Bose condensation). The magnetic moment is derived from the Helmholtz free energy and is expressed in terms of a one-particle retarded Green’s function with an imaginary time argument related to inverse thermal energy. This is employed in a discussion of diamagnetism and the de Haas-van Alphen effect.

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20

Keith, Burnett, Optical Society of America, and European Quantum Electronics Conference, (6th : 1996 : Hamburg), eds. OSA trends in optics and photonics on ultracold atoms and Bose-Einstein-condensation: Featuring papers from EQEC'96, European Quantum Electronics Conference, September 8-13, 1996, Hamburg, Germany. Washington, D.C: Optical Society of America, 1996.

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21

Kenyon, Ian R. Quantum 20/20. Oxford University Press, 2019. http://dx.doi.org/10.1093/oso/9780198808350.001.0001.

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This text reviews fundametals and incorporates key themes of quantum physics. One theme contrasts boson condensation and fermion exclusivity. Bose–Einstein condensation is basic to superconductivity, superfluidity and gaseous BEC. Fermion exclusivity leads to compact stars and to atomic structure, and thence to the band structure of metals and semiconductors with applications in material science, modern optics and electronics. A second theme is that a wavefunction at a point, and in particular its phase is unique (ignoring a global phase change). If there are symmetries, conservation laws follow and quantum states which are eigenfunctions of the conserved quantities. By contrast with no particular symmetry topological effects occur such as the Bohm–Aharonov effect: also stable vortex formation in superfluids, superconductors and BEC, all these having quantized circulation of some sort. The quantum Hall effect and quantum spin Hall effect are ab initio topological. A third theme is entanglement: a feature that distinguishes the quantum world from the classical world. This property led Einstein, Podolsky and Rosen to the view that quantum mechanics is an incomplete physical theory. Bell proposed the way that any underlying local hidden variable theory could be, and was experimentally rejected. Powerful tools in quantum optics, including near-term secure communications, rely on entanglement. It was exploited in the the measurement of CP violation in the decay of beauty mesons. A fourth theme is the limitations on measurement precision set by quantum mechanics. These can be circumvented by quantum non-demolition techniques and by squeezing phase space so that the uncertainty is moved to a variable conjugate to that being measured. The boundaries of precision are explored in the measurement of g-2 for the electron, and in the detection of gravitational waves by LIGO; the latter achievement has opened a new window on the Universe. The fifth and last theme is quantum field theory. This is based on local conservation of charges. It reaches its most impressive form in the quantum gauge theories of the strong, electromagnetic and weak interactions, culminating in the discovery of the Higgs. Where particle physics has particles condensed matter has a galaxy of pseudoparticles that exist only in matter and are always in some sense special to particular states of matter. Emergent phenomena in matter are successfully modelled and analysed using quasiparticles and quantum theory. Lessons learned in that way on spontaneous symmetry breaking in superconductivity were the key to constructing a consistent quantum gauge theory of electroweak processes in particle physics.

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22

Rau, Jochen. Perfect Gas. Oxford University Press, 2017. http://dx.doi.org/10.1093/oso/9780199595068.003.0006.

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The perfect gas is perhaps the most prominent application of statistical mechanics and for this reason merits a chapter of its own. This chapter briefly reviews the quantum theory of many identical particles, in particular the distinction between bosons and fermions, and then develops the general theory of the perfect quantum gas. It considers a number of limits and special cases: the classical limit; the Fermi gas at low temperature; the Bose gas at low temperature which undergoes Bose–Einstein condensation; as well as black-body radiation. For the latter we derive the Stefan–Boltzmann law, the Planck distribution, and Wien’s displacement law. This chapter also discusses the effects of a possible internal dynamics of the constituent molecules on the thermodynamic properties of a gas. Finally, it extends the theory of the perfect gas to dilute solutions.

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23

Newton Papers: The Strange and True Odyssey of Isaac Newton's Manuscripts. Oxford University Press, Incorporated, 2019.

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24

The Newton papers: The strange & true odyssey of Isaac Newton's manuscripts. Oxford, England: Oxford University Press, 2014.

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25

Morawetz, Klaus. Interacting Systems far from Equilibrium. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198797241.001.0001.

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In quantum statistics based on many-body Green’s functions, the effective medium is represented by the selfenergy. This book aims to discuss the selfenergy from this point of view. The knowledge of the exact selfenergy is equivalent to the knowledge of the exact correlation function from which one can evaluate any single-particle observable. Complete interpretations of the selfenergy are as rich as the properties of the many-body systems. It will be shown that classical features are helpful to understand the selfenergy, but in many cases we have to include additional aspects describing the internal dynamics of the interaction. The inductive presentation introduces the concept of Ludwig Boltzmann to describe correlations by the scattering of many particles from elementary principles up to refined approximations of many-body quantum systems. The ultimate goal is to contribute to the understanding of the time-dependent formation of correlations. Within this book an up-to-date most simple formalism of nonequilibrium Green’s functions is presented to cover different applications ranging from solid state physics (impurity scattering, semiconductor, superconductivity, Bose–Einstein condensation, spin-orbit coupled systems), plasma physics (screening, transport in magnetic fields), cold atoms in optical lattices up to nuclear reactions (heavy-ion collisions). Both possibilities are provided, to learn the quantum kinetic theory in terms of Green’s functions from the basics using experiences with phenomena, and experienced researchers can find a framework to develop and to apply the quantum many-body theory straight to versatile phenomena.

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