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Mathematical Feynman Path Integrals And Their Applications

description of the mathematical theory of Feynman path integration, from the earlier attempts to the latest developments, as well as its applications;

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Mathematical Feynman Path Integrals And Their Applications

a complete overview of the mathematical realization of Feynman path integrals in terms of well-defined functional integrals, that is, the;

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Feynman Integrals

. Feynman integrals are indispensable for precision calculations in quantum field theory. At the same time, they are also fascinating from a;

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Feynman Path Integrals in Quantum Mechanics and Statistical Physics

This book provides an ideal introduction to the use of Feynman path integrals in the fields of quantum mechanics and statistical physics;

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Handbook of Feynman Path Integrals

The Handbook of Feynman Path Integrals appears just fifty years after Richard Feynman published his pioneering paper in 1948 entitled;

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Quantam Mechanics and Path Integrals

From astrophysics to condensed matter theory, nearly all of modern physics employs the path integral technique. In this presentation, the;

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Continuous Quantum Measurements and Path Integrals

. Continuous Quantum Measurements and Path Integrals examines these measurements using Feynman path integrals. The path integral theory is developed to;

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Continuous Quantum Measurements and Path Integrals

. Continuous Quantum Measurements and Path Integrals examines these measurements using Feynman path integrals. The path integral theory is developed to;

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Mathematical Theory of Feynman Path Integrals

The 2nd edition of LNM 523 is based on the two first authors' mathematical approach of this theory presented in its 1st edition in 1976. An;

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Mathematical Theory of Feynman Path Integrals: An Introduction

The 2nd edition of LNM 523 is based on the two first authors' mathematical approach of this theory presented in its 1st edition in 1976. An;

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Amplitudes, Hodge Theory and Ramification

Feynman integrals and ramification theory. On the Feynman integrals side, their relation with Hodge structures and heights as well as their;

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Wave Packet Analysis of Feynman Path Integrals

Feynman path integral in non-relativistic quantum mechanics. In spite of the primary role in the advancement of modern theoretical physics and the;

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Functional Integration

Functional integration successfully entered physics as path integrals in the 1942 PhD dissertation of Richard P. Feynman, but it made no;

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Functional Integration

Functional integration successfully entered physics as path integrals in the 1942 PhD dissertation of Richard P. Feynman, but it made no;

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Path Integral Approach in Theoretical Physics

-functions for meromorphic modular forms and sum rules in conformal field theory, application of path integral for multi-field inflation, variational;

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Feynman Motives

field is understanding when the residues of Feynman integrals in perturbative quantum field theory evaluate to periods of mixed Tate motives;

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Feynman Motives

field is understanding when the residues of Feynman integrals in perturbative quantum field theory evaluate to periods of mixed Tate motives;

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Path Integrals in Physics

The path integral approach has proved extremely useful for the understanding of the most complex problems in quantum field theory;

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Mathematical Methods of Quantum Physics: 2nd Jagna International Workshop

analysis based on white noise, operator algebra methods, Feynman path integrals, quantum mechanics on non-simply connected spaces, recent results;

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Path Integrals And Hamiltonians

Providing a pedagogical introduction to the essential principles of path integrals and Hamiltonians, this book describes cutting-edge;

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Quantum Field Theory for Economics and Finance

path integrals are demonstrated to be the mathematical underpinning of quantum field theory, and which are employed to formulate a;

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Lecture Notes In Topics In Path Integrals And String Representations

well-established method in mathematical physics, especially those mathematical methods used in modern non-perturbative quantum field theory and;

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Rigorous Time Slicing Approach to Feynman Path Integrals

from that of Birkhoff. A bound of the remainder term is also proved.The Feynman path integral is a method of quantization using the Lagrangian;

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Cambridge Monographs on Mathematical Physics

researchers and graduate students of quantum field theory and string theory, the first part is also a stand-alone introduction to path integrals;

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Cambridge Monographs on Mathematical Physics

researchers and graduate students of quantum field theory and string theory, the first part is also a stand-alone introduction to path integrals;

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Path Integrals In Quantum Mechanics, Statistics, Polymer Physics, And Financial Markets (4th Edition)

This is the fourth, expanded edition of the comprehensive textbook published in 1990 on the theory and applications of path integrals. It;

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White Noise Distribution Theory

Learn the basics of white noise theory with White Noise Distribution Theory. This book covers the mathematical foundation and key;

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