Quantum theory without reduction
Author(s)
Bibliographic Information
Quantum theory without reduction
A. Hilger, c1990
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Library, Research Institute for Mathematical Sciences, Kyoto University数研
C-P||Rome||1989.490056114
Note
Includes bibliographical references
"The basis for gathering and editing the present volume has been provided by an international colloquium held at the University of Rome 'La Sapienza' in April 1989."--Pref
Description and Table of Contents
Description
Quantum theory offers a strange, and perhaps unique, case in the history of science. Although research into its roots has provided important results in recent years, the debate goes on. Some theorists argue that quantum theory is weakened by the inclusion of the so called "reduction of the state vector" in its foundations. Quantum Theory without Reduction presents arguments in favor of quantum theory as a consistent and complete theory without this reduction and as a theory capable of explaining all known features of the measurement problem. This collection of invited contributions defines and explores different aspects of this issue, bringing an old debate into a new perspective and leading to a more satisfying consensus about quantum theory. The book will be of interest to researchers in theoretical physics and mathematical physics involved in the foundations of quantum theory. Scientists, engineers, and philosophers interested in the conceptual problems of quantum theory will also find this work stimulating.
Table of Contents
Where is the problem? Experiment and quantum measurement theory. A consistent interpretation of quantum mechanics. The measurement process in the individual interpretation of quantum mechanics. Principle of stationarity in the action functional and the theory of measurement. Quantum (statistical) mechanics, measurement and information. State vector collapse as a classical statistical effect of measurement. Consecutive quantum measurements. No-collapse versions of quantum mechanics. An attempt to understand the many-worlds interpretation of quantum theory. Uncertainty and measurement.
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