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Physics Today

The Historical Development of Quantum Theory. Volume 6: The Completion of Quantum Mechanics, 1926-1941

Silvan S. Schweber

Published Nov 1, 2001• 13 citations
Publisher
DOI
10.1063/1.1428438

Related papers

The Historial Development of Quantum Theory. Volume 6: The Completion of Quantum Mechanics, 1926-1941. Part 2: The Conceptual Completion and the Extensions of Quantum Mechanics 1932-1941. Epilogue: Aspects of the Further Development of Quantum Theory 1942-1999

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J. Mehra and H. Rechenberg, The Historical Development of Quantum Mechanics, Vol. 6; The Completion of Quantum Mechanics 1926-1941, Springer-Verlag, New York, Part 1: 2000 and Part 2: 2001, xxxvi+1,612p., [一般書]

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Relativity, Symmetry and the Structure of Quantum Theory, Volume 1

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The history of how quantum mechanics was developed is a fascinating one and underlies the focus of this book; namely, given the rules that the founders of quantum mechanics developed, is it possible to find principles that lead to the structure of quantum mechanics as it was historically formulated? This is the first book in a series of works considering what particular relativity is applicable to a given dynamical theory. The series considers Newton, Einstein, and de Sitter relativities, while this book examines the unitary irreducible representations of the Galilei group and see how they provide the framework for Galilean quantum theory.

Morgan & Claypool Publishers eBooks•Mar 1, 2015•1 citation
The history of how quantum mechanics was developed is a fascinating one and underlies the focus of this book; namely, given the rules that the founders of quantum mechanics developed, is it possible to find principles that lead to the structure of quantum mechanics as it was historically formulated? This is the first book in a series of works considering what particular relativity is applicable to a given dynamical theory. The series considers Newton, Einstein, and de Sitter relativities, while this book examines the unitary irreducible representations of the Galilei group and see how they provide the framework for Galilean quantum theory.