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Quantum Mechanics in Spaces of Constant Curvature

Quantum mechanics had been started with the theory of the hydrogen atom, so when considering the quantum mechanics in Riemannian spaces it;

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Compact Quotients of Cahen-Wallach Spaces

Indecomposable symmetric Lorentzian manifolds of non-constant curvature are called Cahen-Wallach spaces. Their isometry classes are;

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Emergence Of The Quantum From The Classical

The emergence of quantum mechanics from classical world mechanics is now a well-established theme in mathematical physics. This book;

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Elementary Quantum Mechanics (Expanded Edition)

exactly, but when set equal to the Planck constant the theory reduces to the Schroedinger representation of quantum mechanics. Thus the new theory;

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Elementary Quantum Mechanics (Expanded Edition)

exactly, but when set equal to the Planck constant the theory reduces to the Schroedinger representation of quantum mechanics. Thus the new theory;

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Colored Discrete Spaces

of discrete quantum gravity. In any dimension D, we can discretize Euclidean gravity in the absence of matter over random discrete spaces obtained by;

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Colored Discrete Spaces

of discrete quantum gravity. In any dimension D, we can discretize Euclidean gravity in the absence of matter over random discrete spaces obtained by;

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Discrete Quantum Mechanics

based in finite dimensional Hilbert spaces. Chapters which follow address two-state quantum systems (with spin one-half as the primary example;

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Discrete Quantum Mechanics

in finite dimensional Hilbert spaces. Chapters which follow address two-state quantum systems (with spin one-half as the primary example;

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Path Integrals, Hyperbolic Spaces And Selberg Trace Formulae (2nd Edition)

In this second edition, a comprehensive review is given for path integration in two- and three-dimensional (homogeneous) spaces of constant;

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Quantum Mechanics

The book is designed for a one-semester graduate course in quantum mechanics for electrical engineers. It can also be used for teaching;

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Quantum Mechanics

The book is designed for a one-semester graduate course in quantum mechanics for electrical engineers. It can also be used for teaching;

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Mathematical Foundations of Quantum Mechanics

mathematical structure of quantum mechanics. He begins by presenting the theory of Hermitean operators and Hilbert spaces. These provide the framework;

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Concepts in Quantum Physics

the reader into a constant reviewing of the formulations, interpretations, and common misinterpretations in quantum physics. It has a good;

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Mathematical Topics Between Classical and Quantum Mechanics

in quantum mechanics plays an equally important role. Examples from physics include constrained quantization, curved spaces, magnetic monopoles;

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Quantum Mechanics for Mathematicians

This book provides a comprehensive treatment of quantum mechanics from a mathematics perspective and is accessible to mathematicians;

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Encyclopedia of Quantum Mechanics

The advancement of quantum mechanics has given physics a completely new direction from that of classical physics in the early days. In fact;

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Selected Papers from the Journal of Differential Geometry 1967-2017, Volume 4

of a Riemannian metric to constant scalar curvature; Clifford Henry Taubes on the stable topology of self-dual moduli spaces; Karen Uhlenbeck;

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Quantum Theory for Mathematicians

Although ideas from quantum physics play an important role in many parts of modern mathematics, there are few books about quantum mechanics;

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Curvature

Riemannian, sub-Riemannian, Finsler and sub-Finsler spaces. Special attention is paid to the sub-Riemannian (or Carnot-Caratheodory) metric spaces;

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Mathematics For Quantum Mechanics

Advanced undergraduates and graduate students studying quantum mechanics will find this text a valuable guide to mathematical methods;

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Geometric Properties Of Natural Operators Defined By The Riemann Curvature Tensor

curvature operator, the Szabo operator, and higher order generalizations) are assumed to have constant eigenvalues or constant Jordan normal form;

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An Introduction to Quantum Mechanics

how the factual content of quantum mechanics can be transcribed in the formal language of vector spaces and linear transformations by;

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Linear Operators for Quantum Mechanics

This compact treatment highlights the logic and simplicity of the mathematical structure of quantum mechanics. Suitable for advanced;

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Quinta Essentia - Part 1

connecting GR, Quantum Mechanics and Electromagnetism. Via this connection, one may represent space-time curvature in quantitative terms. The unique;

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Twenty-First Century Quantum Mechanics: Hilbert Space to Quantum Computers: Mathematical Methods and Conceptual Foundations

This book is designed to make accessible to nonspecialists the still evolving concepts of quantum mechanics and the terminology in which;

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Encyclopedia of Quantum Mechanics

The advancement of quantum mechanics has given physics a completely new direction from that of classical physics in the early days. In fact;

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