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The Racah-Wigner Algebra in Quantum Theory

of the algebraic aspects of angular momentum theory and the relationship between angular momentum theory and special topics in physics and;

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Probability on Real Lie Algebras

classical and quantum stochastic processes on Lie algebras. In the early chapters, focus is placed on concrete examples of the links between;

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The Wigner Monte-Carlo Method for Nanoelectronic Devices

This book gives an overview of the quantum transport approaches for nanodevices and focuses on the Wigner formalism. It details the;

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Wigner Transform, The

general mathematical framework, and then through applications to quantum mechanics. The Wigner transform was introduced by Eugene Wigner in 1932;

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Wigner Transform, The

general mathematical framework, and then through applications to quantum mechanics. The Wigner transform was introduced by Eugene Wigner in 1932;

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Brillouin-Wigner Methods for Many-Body Systems

Brillouin-Wigner Methods for Many-Body Systems gives an introduction to many-body methods in electronic structure theory for the graduate;

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Brillouin-Wigner Methods for Many-Body Systems

Brillouin-Wigner Methods for Many-Body Systems gives an introduction to many-body methods in electronic structure theory for the graduate;

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Fundamental Mathematical Structures of Quantum Theory

This textbook presents in a concise and self-contained way the advanced fundamental mathematical structures in quantum theory. It is based;

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Many-body Theory Of Molecules, Clusters And Condensed Phases

, quantum liquids and Wigner crystals, along with selected applications, especially in the physical chemistry of molecules and clusters. A large;

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Introduction to Quantum Algorithms via Linear Algebra

requires minimal background and assumes no knowledge of quantum theory or quantum mechanics. The book explains quantum computation in terms;

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Quantum Algorithms via Linear Algebra

requires minimal background and assumes no knowledge of quantum theory or quantum mechanics. The book explains quantum computation in terms;

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Operators and Representation Theory

used in earlier versions of quantum theory. There are many examples in which the Hamiltonian, the operator that translates a quantum system;

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SU 3 Symmetry in Atomic Nuclei

This book provides an understandable review of SU(3) representations, SU(3) Wigner-Racah algebra and the SU(3) SO(3) integrity basis;

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SU 3 Symmetry in Atomic Nuclei

This book provides an understandable review of SU(3) representations, SU(3) Wigner-Racah algebra and the SU(3) SO(3) integrity basis;

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Linear Algebra for Quantum Theory

Essential mathematical tools for the study of modern quantum theory. Linear Algebra for Quantum Theory offers an excellent survey of those;

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Wigner-Type Theorems for Hilbert Grassmannians

Wigner's theorem is a fundamental part of the mathematical formulation of quantum mechanics. The theorem characterizes unitary and anti;

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Double Hall Algebra Approach To Affine Quantum Schur-Weyl Th

The theory of Schur-Weyl duality has had a profound influence over many areas of algebra and combinatorics. This text is original in two;

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Geometry of Quantum States

Quantum information theory is a branch of science at the frontier of physics, mathematics, and information science, and offers a variety;

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Geometry of Quantum States

Quantum information theory is a branch of science at the frontier of physics, mathematics, and information science, and offers a variety;

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Carrier Transport in Nanoscale MOS Transistors

A comprehensive advanced level examination of the transport theory of nanoscale devices * Provides advanced level material of electron;

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Wigner Measure and Semiclassical Limits of Nonlinear Schrodinger Equations

theory of semiclassical pseudodifferential operators to the study of various high-frequency limits of equations from quantum mechanics;

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The q-Schur Algebra

quantum analogies, the text goes on to discuss the Schur Functor and the 0-Schur algebra. The next chapter considers Steinberg's tensor product;

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Geometric and Topological Methods for Quantum Field Theory

at the interface between algebra, geometry, topology and quantum field theory. The first part of the book begins with an account of important;

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Microscopic Theory Of Semiconductors

The articles in this book review recent developments in the microscopic theory of optical and electronic semiconductor properties. Many;

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Quantum Algorithms for Graph and Algebra Problems

. Sebastian Dorn presents new quantum algorithms for basic problems from graph and algebra theory. First of all, he introduces several quantum search;

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Nonequilibrium Quantum Transport Physics In Nanosystems

This book presents the first comprehensive treatment of discrete phase-space quantum mechanics and the lattice Weyl-Wigner formulation;

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Lectures on Quantum Mechanics

. Readers are introduced to the subject through a review of the history of quantum mechanics and an account of classic solutions of the Schrèodinger;

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