Quantum Theory

Front Cover
Courier Corporation, May 1, 1989 - Science - 646 pages

This superb text by David Bohm, formerly Princeton University and Emeritus Professor of Theoretical Physics at Birkbeck College, University of London, provides a formulation of the quantum theory in terms of qualitative and imaginative concepts that have evolved outside and beyond classical theory. Although it presents the main ideas of quantum theory essentially in nonmathematical terms, it follows these with a broad range of specific applications that are worked out in considerable mathematical detail.
Addressed primarily to advanced undergraduate students, the text begins with a study of the physical formulation of the quantum theory, from its origin and early development through an analysis of wave vs. particle properties of matter. In Part II, Professor Bohm addresses the mathematical formulation of the quantum theory, examining wave functions, operators, Schrödinger's equation, fluctuations, correlations, and eigenfunctions.
Part III takes up applications to simple systems and further extensions of quantum theory formulation, including matrix formulation and spin and angular momentum. Parts IV and V explore the methods of approximate solution of Schrödinger's equation and the theory of scattering. In Part VI, the process of measurement is examined along with the relationship between quantum and classical concepts.
Throughout the text, Professor Bohm places strong emphasis on showing how the quantum theory can be developed in a natural way, starting from the previously existing classical theory and going step by step through the experimental facts and theoretical lines of reasoning which led to replacement of the classical theory by the quantum theory.

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Intuitive as anything else! It provides with insights not found anywhere except from live lectures!

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I think this Book is actually really good. It bridges a gap between the Sakurai that is an incredible source to study the formalism in the dirac notation. And the Cohen-Tannoudji that tries to be very intuitive.
I would recommend particularly reading the chapter about the mathematical theory of quantum mechanics - it highlights in a demanding but clear way some aspects that are not contained in other texts in that clarity. As an example i would put how the Schrödinger equation it self is introduced - or how the hermiticity of an operator is explained as an immediated consequence of the necessity real valued averages of operators.
I think this book can be a very good introduction to quantum mechanics for students with a good basic knowledge in mathematics - but probably i would recommend it rather to somebody having had an introductory course to quantum mechanics already.

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