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This is one of the most clear presentations of Quantum Mechanics (QM). Starting with a simple motivation for the need of a theory beyond classical physics, Dirac describes a number of features required in the new theory (QM), and proceeds to delineate properties which physical states (quantum states) have to obey in order to make sense in the observable world.
The text proceeds to develop the standard QM terminology (state vector, operator, observable, equation of motion) and delves then into idealized and real physical systems (harmonic oscillator, free particle, hydrogen atom). The latter part of the book covers advanced topics like perturbation theory, scattering problems, multi-particle systems, relativistic systems. Only the chapter on Quantum Electro Dynamics might be considered to short by modern standards, but certainly serves as a good introduction.
Paul Dirac, the author of this masterwork, is one of the founders of Quantum Mechanics. Mainly known today for the Dirac Equation, he can be considered one of the early Quantum Physicists who presented a complete picture of the mathematical foundations of the then new theory. His 'Principles' has withstood the test of time, and is as valuable a resource today as it was in the 1930s.
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The Principles of Quantum Mechanics
Jan 08, 2013, WWW.Snowballpublishing.com
hardcover
163823096X 9781638230960
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The Principles of Quantum Mechanics
Jan 08, 2013, www.snowballpublishing.com
paperback
1607965607 9781607965602
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The Principles of Quantum Mechanics
1995, Clarendon Press, Oxford University Press, USA
in English
- 4th ed., (rev.)
0198520115 9780198520115
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Les Principes de la mécanique quantique
January 1, 1990, Jacques Gabay
Paperback
2876470713 9782876470712
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The Principles of Quantum Mechanics
February 4, 1982, Oxford University Press, USA
in English
0198520115 9780198520115
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The principles of quantum mechanics
1976, Clarendon Press
in English
- 4th ed. (rev.), [3rd] repr.
0198512082 9780198512080
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First Sentence
"the number of terms being much less than the number of frequencies. This law is quite unintelligible from the classical standpoint."
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