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Many-Worlds Interpretation of Quantum Mechanics: A Fundamental Exposition by Hugh Everett, III, with Papers by J. A. Wheeler, B. S. DeWitt, L. N. Cooper and D. Van Vechten, and N. Graham [Mīkstie vāki]

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  • Formāts: Paperback / softback, 266 pages, height x width: 254x178 mm, weight: 454 g
  • Sērija : Princeton Series in Physics
  • Izdošanas datums: 08-Mar-2015
  • Izdevniecība: Princeton University Press
  • ISBN-10: 069161895X
  • ISBN-13: 9780691618951
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  • Formāts: Paperback / softback, 266 pages, height x width: 254x178 mm, weight: 454 g
  • Sērija : Princeton Series in Physics
  • Izdošanas datums: 08-Mar-2015
  • Izdevniecība: Princeton University Press
  • ISBN-10: 069161895X
  • ISBN-13: 9780691618951
Citas grāmatas par šo tēmu:

A novel interpretation of quantum mechanics, first proposed in brief form by Hugh Everett in 1957, forms the nucleus around which this book has developed. In his interpretation, Dr. Everett denies the existence of a separate classical realm and asserts the propriety of considering a state vector for the whole universe. Because this state vector never collapses, reality as a whole is rigorously deterministic. This reality, which is described jointly by the dynamical variables and the state vector, is not the reality customarily perceived; rather, it is a reality composed of many worlds. By virtue of the temporal development of the dynamical variables, the state vector decomposes naturally into orthogonal vectors, reflecting a continual splitting of the universe into a multitude of mutually unobservable but equally real worlds, in each of which every good measurement has yielded a definite result, and in most of which the familiar statistical quantum laws hold.

The volume contains Dr. Everett's short paper from 1957, "'Relative State' Formulation of Quantum Mechanics," and a far longer exposition of his interpretation, entitled "The Theory of the Universal Wave Function," never before published. In addition, other papers by Wheeler, DeWitt, Graham, and Cooper and Van Vechten provide further discussion of the same theme. Together, they constitute virtually the entire world output of scholarly commentary on the Everett interpretation.

Originally published in 1973.

The Princeton Legacy Library uses the latest print-on-demand technology to again make available previously out-of-print books from the distinguished backlist of Princeton University Press. These paperback editions preserve the original texts of these important books while presenting them in durable paperback editions. The goal of the Princeton Legacy Library is to vastly increase access to the rich scholarly heritage found in the thousands of books published by Princeton University Press since its founding in 1905.

Recenzijas

"Peebles applies quantum theory, often in a simple, approximate way, to a variety of interesting problems... Could prove quite a rewarding book for the more able and motivated student."--New Scientist

Preface v
The Theory Of The Universal Wave Function
Hugh Everett
I Introduction
3(10)
II Probability, Information, and Correlation
13(20)
1 Finite joint distributions
13(2)
2 Information for finite distributions
15(2)
3 Correlation for finite distributions
17(3)
4 Generalization and further properties of correlation
20(5)
5 Information for general distributions
25(3)
6 Example: Information decay in stochastic processes
28(2)
7 Example: Conservation of information in classical mechanics
30(3)
III Quantum Mechanics
33(30)
1 Composite systems
35(8)
2 Information and correlation in quantum mechanics
43(10)
3 Measurement
53(10)
IV Observation
63(22)
1 Formulation of the problem
63(3)
2 Deductions
66(12)
3 Several observers
78(7)
V Supplementary Topics
85(24)
1 Macroscopic objects and classical mechanics
86(4)
2 Amplification processes
90(4)
3 Reversibility and irreversibility
94(6)
4 Approximate measurement
100(3)
5 Discussion of a spin measurement example
103(6)
VI Discussion
109(12)
Appendix I
121(12)
1 Proof of Theorem 1
121(1)
2 Convex function inequalities
122(2)
3 Refinement theorems
124(2)
4 Monotone decrease of information for stochastic processes
126(2)
5 Proof of special inequality for
Chapter IV (1.7)
128(1)
6 Stationary point of IK+IX
129(4)
Appendix II
133(6)
References 139(2)
"Relative State" Formulation Of Quantum Mechanics 141(10)
Hugh Everett
Assessment Of Everett's "Relative State" Formulation Of Quantum Theory 151(4)
John A. Wheeler
Quantum Mechanics And Reality 155(12)
Bryce S. DeWitt
The Many-Universes Interpretation Of Quantum Mechanics 167(52)
Bryce S. DeWitt
On The Interpretation Of Measurement Within The Quantum Theory 219(10)
Leon N. Cooper
Deborah van Vechten
The Measurement Of Relative Frequency 229
Neill Graham