This book offers a modern way of dealing with the problems of
equilibrium states of Bose systems. Starting with the variation
principle of statistical mechanics and the energy-entropy balance
principle as equilibrium criteria, results for general boson
systems and models are explicitly derived using simple functional
analytic calculus.
Bridging the gap between general theoretical physics and the
phenomenological research in the field of Bose systems, this book
provides an insight into the fascinating quantum world of bosons.
Key topics include the occurrence of BEC and its intimate
structural relation with the phenomena of spontaneous symmetry
breaking and off-diagonal long range order; the condensate
equation; the issue concerning the choice of boundary conditions;
solvable versus non-solvable boson models; the set of quasi-free
boson states; the role of dissipative perturbations; and the
surprising but general relation between general quantum
fluctuations and boson systems.
Only some knowledge of quantum mechanics and undergraduate
algebra and analysis is assumed. This textbook brings students and
researchers smoothly from general concepts to vivid
applications.
General
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