Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Physics Bulletin

Functional Integration – Theory and Applications

R. F. Streater

Published Nov 1, 1981• 45 citations
Publisher

Abstract

Jean-Pierre Antoine and Enrique Tirapegui (eds) 1980 New York: Plenum vii + 355 pp price $24.50 The individual articles in this collection cover a range of topics from quantum field theory to control theory. They are all at a high mathematical level, suitable for research workers in probability or theoretical physics.
DOI
10.1088/0031-9112/32/11/039

Related papers

K. E. Gustafson, W. P. Reinhardt (Eds.): Quantum Mechanics in Mathematics, Chemistry and Physics. Plenum Press, New York and London 1981. 506 Seiten, Preis: $ 59.50

Jürgen Brickmann

Berichte der Bunsengesellschaft für physikalische Chemie•Nov 1, 1982•0 citations

Hilbert Space and Quantum Mechanics

Franco Gallone

The topics of this book are the mathematical foundations of non-relativistic quantum mechanics and the mathematical theory they require. The main characteristic of the book is that the mathematics is developed assuming familiarity with elementary analysis only. Moreover, all the proofs are carried out in detail. These features make the book easily accessible to readers with only the mathematical training offered by undergraduate education in mathematics or in physics, and also ideal for individual study. The principles of quantum mechanics are discussed with complete mathematical accuracy and an effort is made to always trace them back to the experimental reality that lies at their root. The treatment of quantum mechanics is axiomatic, with definitions followed by propositions proved in a mathematical fashion. No previous knowledge of quantum mechanics is required. This book is designed so that parts of it can be easily used for various courses in mathematics and mathematical physics, as suggested in the Preface. The book is of interest to researchers and graduate students in functional analysis, who can see how closely an important part of their chosen field is linked with quantum mechanics, and also to physicists, who can see how the abstract language of functional analysis brings unity to the apparently distinct approaches employed in quantum theory.

WORLD SCIENTIFIC eBooks•Oct 30, 2014•5 citations

Critical Phenomena: Phase Transitions . Cargèse 1980. Proceedings of an institute, Cargèse, Corsica, July 1980. Maurice Lévy, Jean-Claude Le Guillou, and Jean Zinn-Justin, Eds. Plenum, New York, 1982. viii, 462 pp., illus. $59.50. NATO Advanced Study Institute Series B, vol. 72.

Pierre C. Hohenberg

Science•Oct 15, 1982•0 citations

Rigorous Atomic and Molecular Physics

G. Peach

G Velo and A S Wightman (eds) 1981 New York: Plenum viii + 495 pp price $59.50 The 4th international school of mathematical physics was held at Erice, Sicily, in June 1980 and this book contains the lectures that were given there. The emphasis is on recent advances in the rigorous derivation of the properties of atoms and molecules, using the Schrödinger equation as a starting point.

Physics Bulletin•Sep 1, 1982•9 citations

A. Katz, Classical Mechanics, Quantum Mechanics, Field Theory. X + 207 S. New York/London 1965. Academic Press. Preis geb. $ 7.50

Gerhard Heber

ZAMM ‐ Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik•Jan 1, 1967•0 citations

A Mathematical Theory of the Phase Space Feynman Path Integral of the Functional

Wataru Ichinose

Communications in Mathematical Physics•Apr 8, 2006•18 citations
The topics of this book are the mathematical foundations of non-relativistic quantum mechanics and the mathematical theory they require. The main characteristic of the book is that the mathematics is developed assuming familiarity with elementary analysis only. Moreover, all the proofs are carried out in detail. These features make the book easily accessible to readers with only the mathematical training offered by undergraduate education in mathematics or in physics, and also ideal for individual study. The principles of quantum mechanics are discussed with complete mathematical accuracy and an effort is made to always trace them back to the experimental reality that lies at their root. The treatment of quantum mechanics is axiomatic, with definitions followed by propositions proved in a mathematical fashion. No previous knowledge of quantum mechanics is required. This book is designed so that parts of it can be easily used for various courses in mathematics and mathematical physics, as suggested in the Preface. The book is of interest to researchers and graduate students in functional analysis, who can see how closely an important part of their chosen field is linked with quantum mechanics, and also to physicists, who can see how the abstract language of functional analysis brings unity to the apparently distinct approaches employed in quantum theory.