Quantum Probability: Probability and Mathematical Statistics
Autor Stanley P. Gudderen Limba Engleză Paperback – 31 aug 1988
Only recently have the concept and ideas of quantum probability been presented in a rigorous axiomatic framework, and this book provides a coherent and comprehensive exposition of this approach. It gives a unified treatment of operational statistics, generalized measure theory and the path integral formalism that can only be found in scattered research articles.
The first two chapters survey the necessary background in quantum mechanics and probability theory and therefore the book is fairly self-contained, assuming only an elementary knowledge of linear operators in Hilbert space.
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Specificații
ISBN-13: 9781493300563
ISBN-10: 1493300563
Pagini: 316
Editura: Academic Press
Seria Probability and Mathematical Statistics
ISBN-10: 1493300563
Pagini: 316
Editura: Academic Press
Seria Probability and Mathematical Statistics
Cuprins
Classical Probability Theory. Traditional Quantum Mechanics. Operational Statistics. Amplitudes and Transition Amplitudes. Generalized Probability Spaces. Probability Manifolds. Discrete Quantum Mechanics. Index.
Recenzii
"Well-written generalization of classical probability theory needed for several approaches to quantum mechanics, in particular those of operational statistics and of the path-integral formalism." --AMERICAN MATHEMATICAL MONTHLY
"I strongly recommend this book, especially to young researchers in mathematics, theoretical physics, and the philosophy of science who might wish to work in this exciting and rapidly developing field." --AMERICAN SCIENTIST
"The present book enriches the collection of books and papers on the mathematical background of quantum mechanics." --MATHEMATICAL REVIEWS
"I strongly recommend this book, especially to young researchers in mathematics, theoretical physics, and the philosophy of science who might wish to work in this exciting and rapidly developing field." --AMERICAN SCIENTIST
"The present book enriches the collection of books and papers on the mathematical background of quantum mechanics." --MATHEMATICAL REVIEWS