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Analysis On Fock Spaces And Mathematical Theory Of Quantum Fields

This book provides a comprehensive introduction to Fock space theory and its applications to mathematical quantum field theory. The first;

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Mathematics of Quantization and Quantum Fields

and quantum field theory. It presents both basic and advanced topics of quantum field theory in a mathematically consistent way, focusing on;

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Mathematics of Quantization and Quantum Fields

of mathematical aspects of quantization and quantum field theory. The authors present both basic and more advanced topics of quantum field theory in a;

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V.A. Fock - Selected Works

In the period between the birth of quantum mechanics and the late 1950s, V.A. Fock wrote papers that are now deemed classics. In his works;

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V.A. Fock - Selected Works

In the period between the birth of quantum mechanics and the late 1950s, V.A. Fock wrote papers that are now deemed classics. In his works;

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Quasi-Invariant & Pseduo-Differentiable Measures in Banach Spaces

to be useful in dynamical systems, mathematical biology, mathematical psychology, cryptology and information theory. On the other hand;

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Quantum Electrodynamics

variable numbers of particles. Basics of the Fock space and quantum electrodynamics are covered with an emphasis on renormalization. In contrast to;

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Quantum Fields and Processes

theory and, by extension, in the Hudson-Parthasarathy theory of quantum stochastic processes, quantum mechanics, stochastic processes, and;

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Quantum Probability And Infinite Dimensional Analysis - Proceedings Of The 26th Conference

information theory and modern mathematical finance. This diversity illustrates that research in quantum probability and infinite dimensional analysis;

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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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Mathematical Topics Between Classical and Quantum Mechanics

This monograph draws on two traditions: the algebraic formulation of quantum mechanics as well as quantum field theory, and the geometric;

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Space-Time-Matter

manifolds Geometric analysis on singular spaces Singularities and long-time behavior in nonlinear evolution equations and general relativity;

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Inequivalent Representations of Canonical Commutation and Anti Commutation Relat

, the Aharonov-Bohm effect, time operators, quantum field theories based on Fock spaces, Bogoliubov transformations, and relations of infinite;

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Inequivalent Representations of Canonical Commutation and Anti Commutation Relat

, the Aharonov-Bohm effect, time operators, quantum field theories based on Fock spaces, Bogoliubov transformations, and relations of infinite;

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Functional Integrals

of fields of modern mathematics, such as analysis, the theory of differential and integral equations, probability theory and the theory of random;

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Mathematical Aspects Of Quantum Field Theory

Over the last century quantum field theory has made a significant impact on the formulation and solution of mathematical problems and;

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Quantum Chemistry

matrix-vector methods of quantum mechanics as well as one on density functional theory along with molecular symmetry and group theory with;

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Linear Algebra for Quantum Theory

aspects of set theory and the theory of linear spaces and their mappings that are indispensable to the study of quantum theory. Unlike more;

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The Global Approach To Quantum Field Theory

The book shows how classical field theory, quantum mechanics, and quantum field theory are related. The description is global from the;

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A Mathematical Primer on Quantum Mechanics

. Throughout the coverage, which is limited to single-particle quantum mechanics, the focus is on formulating theory and developing applications in a;

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A Mathematical Introduction to Electronic Structure Theory

Based on first principle quantum mechanics, electronic structure theory is widely used in physics, chemistry, materials science, and;

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Fundamentals of Mathematical Analysis

Fundamentals of Mathematical Analysis explores real and functional analysis with a substantial component on topology. The three leading;

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Fundamentals of Mathematical Analysis

Fundamentals of Mathematical Analysis explores real and functional analysis with a substantial component on topology. The three leading;

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Semitopological Vector Spaces

new direction in functional analysis, called quantum functional analysis, has been developed based on polinormed and multinormed vector spaces;

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Semitopological Vector Spaces

new direction in functional analysis, called quantum functional analysis, has been developed based on polinormed and multinormed vector spaces;

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Mathematical Feynman Path Integrals And Their Applications

spaces, providing on one hand a unified view of the various existing approaches to the mathematical construction of Feynman path integrals and on;

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Introduction To The Quantum World Of Atoms And Molecules

theory of atomic and molecular structure are thoroughly discussed, as are the central techniques needed in quantum-chemical applications. Special;

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