Quantum theory - Mathematics.
Overview
| Works: | 75 works in 37 publications in 37 languages | |
|---|---|---|
Titles
Introduction to quantum mechanics : = Schrodinger equation and path integral /
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Epistemology and probability = Bohr, Heisenberg, Schrodinger and the nature of quantum-theoretical thinking /
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Quantum mechanics and quantum field theory : = a mathematical primer /
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Quantum mechanics = axiomatic approach and understanding through mathematics.. Volume 1 /
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Quantum mechanics and quantum field theory from algebraic and geometric viewpoints
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An introduction to the mathematical structure of quantum mechanics : = a short course for mathematicians /
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The geometry of Heisenberg groups : = with applications in signal theory, optics, quantization, and field quantization /
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An introduction to the mathematical structure of quantum mechanics : = a short course for mathematicians /
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From quantum to classical molecular dynamics : = reduced models and numerical analysis /
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Bohmian mechanics = the physics and mathematics of quantum theory /
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Mathematics for quantum mechanics : = an introductory survey of operators, eigenvalues, and linear vector spaces /
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Deep beauty : = understanding the quantum world through mathematical innovation /
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Self-adjoint extensions in quantum mechanics = general theory and applications to Schrodinger and Dirac equations with singular potentials /
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Quantum dynamics for classical systems = with applications of the number operator /
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The functional analysis of quantum information theory = a collection of notes based on lectures by Gilles Pisier, K.R. Parthasarathy, Vern Paulsen and Andreas Winter /
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Quantum physics, fuzzy sets and logic = steps towards a many-valued interpretation of quantum mechanics /
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Nature's longest threads = new frontiers in the mathematics and physics of information in biology /
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Spectral theory and quantum mechanics = mathematical foundations of quantum theories, symmetries and introduction to the algebraic formulation /
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Quantum theory from a nonlinear perspective = Riccati equations in fundamental physics /
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Fundamental mathematical structures of quantum theory = spectral theory, foundational issues, symmetries, algebraic formulation /
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Quantum f-divergences in von Neumann algebras = reversibility of quantum operations /
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Finite athematics as the foundation of classical mathematics and quantum theory = with applications to gravity and particle theory /
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The mathematics of open quantum systems = dissipative and non-unitary representations and quantum measurements /
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Partitions, objective indefiniteness, and quantum reality = the objective indefiniteness interpretation of quantum mechanics /
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Mathematical methods in quantum mechanics : = with applications to Schr{uml}odinger operators /
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Nonequilibrium many-body theory of quantum systems : = a modern introduction /
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