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The discovery of Bose-Einstein condensation (BEC) in trapped ultracold atomic gases in 1995 has led to an explosion of theoretical and experimental research on the properties of Bose-condensed dilute gases. The first treatment of BEC at finite temperatures, this book presents a thorough account of the theory of two-component dynamics and nonequilibrium behaviour in superfluid Bose gases. It uses a simplified microscopic model to give a clear, explicit account of collective modes in both the collisionless and collision-dominated regions. Major topics such as kinetic equations, local equilibrium and two-fluid hydrodynamics are introduced at an elementary level. Explicit predictions are worked out and linked to experiments. Providing a platform for future experimental and theoretical studies on the finite temperature dynamics of trapped Bose gases, this book is ideal for researchers and graduate students in ultracold atom physics, atomic, molecular and optical physics and condensed matter physics.
Bose-Einstein condensation. --- Bose-Einstein gas. --- Bose gas --- Gas, Bose-Einstein --- Photons --- Quantum statistics --- Bose condensed fluids --- Bose condensed liquids --- Bose fluids --- Bose liquids --- Einstein condensation --- Bosons --- Condensation --- Superfluidity
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This book contains a unique survey of the mathematically rigorous results about the quantum-mechanical many-body problem that have been obtained by the authors in the past seven years. It addresses a topic that is not only rich mathematically, using a large variety of techniques in mathematical analysis, but is also one with strong ties to current experiments on ultra-cold Bose gases and Bose-Einstein condensation. The book provides a pedagogical entry into an active area of ongoing research for both graduate students and researchers. It is an outgrowth of a course given by the authors for graduate students and post-doctoral researchers at the Oberwolfach Research Institute in 2004. The book also provides a coherent summary of the field and a reference for mathematicians and physicists active in research on quantum mechanics.
Bose-Einstein condensation. --- Bose-Einstein gas --- Mathematics. --- Bose gas --- Gas, Bose-Einstein --- Photons --- Quantum statistics --- Bose condensed fluids --- Bose condensed liquids --- Bose fluids --- Bose liquids --- Einstein condensation --- Bosons --- Condensation --- Superfluidity --- Mathematical physics. --- Statistical physics. --- Condensed Matter Physics. --- Applications of Mathematics. --- Mathematical Methods in Physics. --- Complex Systems. --- Statistical Physics and Dynamical Systems. --- Physics --- Mathematical statistics --- Physical mathematics --- Math --- Science --- Statistical methods --- Mathematics --- Condensed matter. --- Applied mathematics. --- Engineering mathematics. --- Physics. --- Dynamical systems. --- Dynamical systems --- Kinetics --- Mechanics, Analytic --- Force and energy --- Mechanics --- Statics --- Natural philosophy --- Philosophy, Natural --- Physical sciences --- Dynamics --- Engineering --- Engineering analysis --- Mathematical analysis --- Condensed materials --- Condensed media --- Condensed phase --- Materials, Condensed --- Media, Condensed --- Phase, Condensed --- Liquids --- Matter --- Solids
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Cold atomic gases trapped and manipulated on atom chips allow the realization of seminal one-dimensional (1d) quantum many-body problems in an isolated and well controlled environment. In this context, this thesis presents an extensive experimental study of non-equilibrium dynamics in 1d Bose gases, with a focus on processes that go beyond simple dephasing dynamics. It reports on the observation of recurrences of coherence in the post-quench dynamics of a pair of 1d Bose gases and presents a detailed study of their decay. The latter represents the first observation of phonon-phonon scattering in these systems. Furthermore, the thesis investigates a novel cooling mechanism occurring in Bose gases subjected to a uniform loss of particles. Together, the results presented show a wide range of non-equilibrium phenomena occurring in 1d Bose gases and establish them as an ideal testbed for many-body physics beyond equilibrium.
Many-body problem. --- Bose-Einstein gas. --- Bose gas --- Gas, Bose-Einstein --- Photons --- Quantum statistics --- n-body problem --- Problem of many bodies --- Problem of n-bodies --- Mechanics, Analytic --- Quantum theory. --- Quantum Gases and Condensates. --- Quantum Physics. --- Low Temperature Physics. --- Quantum dynamics --- Quantum mechanics --- Quantum physics --- Physics --- Mechanics --- Thermodynamics --- Phase transformations (Statistical physics). --- Condensed materials. --- Quantum physics. --- Low temperature physics. --- Low temperatures. --- Cryogenics --- Low temperature physics --- Temperatures, Low --- Temperature --- Cold --- Condensed materials --- Condensed media --- Condensed phase --- Materials, Condensed --- Media, Condensed --- Phase, Condensed --- Liquids --- Matter --- Solids --- Phase changes (Statistical physics) --- Phase transitions (Statistical physics) --- Phase rule and equilibrium --- Statistical physics
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This work presents a series of experiments with ultracold one-dimensional Bose gases, which establish said gases as an ideal model system for exploring a wide range of non-equilibrium phenomena. With the help of newly developed tools, like full distributions functions and phase correlation functions, the book reveals the emergence of thermal-like transient states, the light-cone-like emergence of thermal correlations and the observation of generalized thermodynamic ensembles. This points to a natural emergence of classical statistical properties from the microscopic unitary quantum evolution, and lays the groundwork for a universal framework of non-equilibrium physics. The thesis investigates a central question that is highly contested in quantum physics: how and to which extent does an isolated quantum many-body system relax? This question arises in many diverse areas of physics, and many of the open problems appear at vastly different energy, time and length scales, ranging from high-energy physics and cosmology to condensed matter and quantum information. A key challenge in attempting to answer this question is the scarcity of quantum many-body systems that are both well isolated from the environment and accessible for experimental study.
Physics. --- Quantum Gases and Condensates. --- Thermodynamics. --- Statistical Physics, Dynamical Systems and Complexity. --- Physique --- Thermodynamique --- Physics --- Physical Sciences & Mathematics --- Atomic Physics --- Nonequilibrium statistical mechanics. --- Bose-Einstein gas. --- Many-body problem. --- n-body problem --- Problem of many bodies --- Problem of n-bodies --- Bose gas --- Gas, Bose-Einstein --- Non-equilibrium statistical mechanics --- Phase transformations (Statistical physics). --- Condensed materials. --- Condensed matter. --- Statistical physics. --- Dynamical systems. --- Mechanics, Analytic --- Photons --- Quantum statistics --- Statistical mechanics --- Complex Systems. --- Statistical Physics and Dynamical Systems. --- Mathematical statistics --- Chemistry, Physical and theoretical --- Dynamics --- Mechanics --- Heat --- Heat-engines --- Quantum theory --- Statistical methods --- Dynamical systems --- Kinetics --- Mathematics --- Force and energy --- Statics --- Condensed materials --- Condensed media --- Condensed phase --- Materials, Condensed --- Media, Condensed --- Phase, Condensed --- Liquids --- Matter --- Solids --- Phase changes (Statistical physics) --- Phase transitions (Statistical physics) --- Phase rule and equilibrium --- Statistical physics
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