Quantum mechanical problems capable of exact solution are traditionally solved in a few instances only (such as the harmonic oscillator and angular momentum) by operator methods, but mainly by means of Schrodinger's wave mechanics. The present volume shows that a large range of one- and three- dimensional problems, including certain relativistic ones, are solvable by algebraic, representation-independent methods using commutation relations, shift operators, the virial, hypervirial, and Hellman-Feyman theorems. Applications of these operator methods to the calculation of eigenvalues, matrix elements, and wavefunctions are discussed in detail.
This book is an introduction to the use of operator methods in quantum mechanics and also a reference work with numerous problmes solved. It is suitable for use by students of intermediate quantum mechanics and also more advanced postgraduate students who wish to study the algebraic method of solving quantum mechanical problems.
Les informations fournies dans la section « Synopsis » peuvent faire référence à une autre édition de ce titre.
'van Fraassen's exploration of the interpretation of the models used by quantum mechanics is just as relevant to realists (if not more so) ... Few technicalities are left unexplained; all the needed group theory, measure theory, and so on, is introduced along the way with van Fraassen's characteristic clarity ... I must confess to finding Quantum Mechanics the best I have read yet. I can see myself wandering through its pages again and again.' Times Higher Education Supplement
'this book will certainly become a valuable and informative reference on the use of operator methods in one-body (and two-body) quantum mechanics ... It will also provide a useful source of supplementary reading for students whose main exposure to quantum mechanics has been via the most elementary and naive approach due to Schrödinger.' Professor R.F. Bishop, UMIST, Contemporary Physics, Volume 33, Number 3, 1992
'van Fraasen introduces each topic with care and attention to detail ... Quantum Mechanics is a thought-provoking and largely well-written monograph expressing the author's philosophical view of quantum mechanics. The work is complemented by an extensive bibliography containing important contributions by numerous authors.' Dr S.M. Barnett, University of Strathclyde, Contemporary Physics, Volume 34, Number 2, March/April 1993
Quantum mechanical problems capable of exact solution are traditionally solved in a few instances only (such as the harmonic oscillator and angular momentum) by operator methods, but mainly by means of Schrodinger's wave mechanics. The present volume shows that a large range of one- and three- dimensional problems, including certain relativistic ones, are solvable by algebraic, representation-independent methods using commutation relations, shift operators, the virial, hypervirial, and Hellman-Feyman theorems. Applications of these operator methods to the calculation of eigenvalues, matrix elements, and wavefunctions are discussed in detail. This book is an introduction to the use of operator methods in quantum mechanics and also a reference work with numerous problmes solved. It is suitable for use by students of intermediate quantum mechanics and also more advanced postgraduate students who wish to study the algebraic method of solving quantum mechanical problems.
Les informations fournies dans la section « A propos du livre » peuvent faire référence à une autre édition de ce titre.
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