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This bestselling textbook teaches students how to do quantum mechanics and provides an insightful discussion of what it actually means.
Dr. Preparata (d. 2000), a professor at an unspecified Italian university, was among the minority of theoretical physicists challenging the standard model of quantum field theory with a "more realistic" quark model of the elementary particles of matter. He argues his case in five lecture-type essays. An appendix overviews the underlying math and formal logic. Lacks an index. Annotation copyrighted by Book News, Inc., Portland, OR
An undergraduate introductory quantum mechanics textbook with a large number of figures and exercises.
This modern textbook offers an introduction to Quantum Mechanics as a theory that underlies the world around us, from atoms and molecules to materials, lasers, and other applications. The main features of the book are: Emphasis on the key principles with minimal mathematical formalism Demystifying discussions of the basic features of quantum systems, using dimensional analysis and order-of-magnitude estimates to develop intuition Comprehensive overview of the key concepts of quantum chemistry and the electronic structure of solids Extensive discussion of the basic processes and applications of light-matter interactions Online supplement with advanced theory, multiple-choice quizzes, etc.
Changes and additions to the new edition of this classic textbook include a new chapter on symmetries, new problems and examples, improved explanations, more numerical problems to be worked on a computer, new applications to solid state physics, and consolidated treatment of time-dependent potentials.
This course contains a brief and mathematically precise introduction to the conceptual body, and calculation tools, of Quantum Mechanics and Quantum Physics. It is addressed to undergraduate students. The introduction is performed using the semiclassical framework, where Newton┬┤s Classical Mechanics and Relativity as the reference points. Feynman's propagation is used as an axiomatic basis for Quantum Mechanics, completed with the generally admitted ideas about the measurement problem.

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