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Weyl and the Problem of Space

philosophical problem of space anew, crossing the disciplines of mathematics, history of science and philosophy. With a Kantian starting point Weyl asks;

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Weyl-Dirac Theory & Our Universe

framework of Weyl and Dirac. After a short introductory chapter, Chapters 2 and 3 consider the Weyl-Dirac space-time as a geometric basis;

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Space-time-matter

which accompanied the Einstein relativity theories, Dr. Weyl has probed deeply into the notions of space, time, and matter. A rigorous;

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Space-Time-Matter

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Mathematical Aspects Of Weyl Quantization And Phase

This book analyzes in considerable generality the quantization-dequantization integral transform scheme of Weyl and Wigner, and considers;

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The Continuum

mathematicians and physicists of this century. Though Weyl was not primarily a philosopher, his wide-ranging philosophical reflections on the formal and;

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Electronic Properties Of Dirac And Weyl Semimetals

The monograph reviews various aspects of electronic properties of Dirac and Weyl semimetals. After a brief discussion of 2D Dirac;

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Harmonic Analysis in Phase Space. (AM-122), Volume 122

of the Weyl calculus of pseudodifferential operators, with emphasis on ideas coming from harmonic analysis and physics; a discussion of wave;

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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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Philosophy of Mathematics and Natural Science

intertwined. In Philosophy of Mathematics and Natural Science, Weyl examines how advances in philosophy were led by scientific discoveries--the more;

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Boundary Value Problems Weyl Functions and Differential Operators

, employing abstract boundary mappings and Weyl functions. It includes self-contained treatments of the extension theory of symmetric operators and;

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Topology in Magnetism

This book presents both experimental and theoretical aspects of topology in magnetism. It first discusses how the topology in real space;

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From Classical to Quantum Mechanics

emphasis on canonical transformations and the Hamilton-Jacobi equation, the Cauchy problem for the wave equation, Helmholtz equation and eikonal;

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From Classical to Quantum Mechanics

emphasis on canonical transformations and the Hamilton-Jacobi equation, the Cauchy problem for the wave equation, Helmholtz equation and eikonal;

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Operator Methods for Boundary Value Problems

Krein space sense, and offers a basic framework for recent developments in system theory. Central to the theory are analytic tools such as Weyl;

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Weyl Group Multiple Dirichlet Series

. The book includes expository material about crystals, deformations of the Weyl character formula, and the Yang-Baxter equation.;

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Symmetry

mathematicians. Hermann Weyl explores the concept of symmetry beginning with the idea that it represents a harmony of proportions, and gradually departs;

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Inverse Spectral Problems for Linear Differential Operators and Their Applications

Aims to construct the inverse problem theory for ordinary non-self-adjoint differential operators of arbitary order on the half-line and on;

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Quantum Mechanics In Phase Space

Wigner's quasi-probability distribution function in phase space is a special (Weyl) representation of the density matrix. It has been;

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The New Democracy

, despite continuing interest in the political thought of the Progressive Era, both Weyl and The New Democracy slipped into undeserved obscurity;

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The New Democracy

, despite continuing interest in the political thought of the Progressive Era, both Weyl and The New Democracy slipped into undeserved obscurity;

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Quotient Space Based Problem Solving

Quotient Space Based Problem Solving provides an in-depth treatment of hierarchical problem solving, computational complexity, and the;

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Harmonic Analysis on Symmetric Spaces - Higher Rank Spaces, Positive Definite Matrix Space and Generalizations

of spheres in Euclidean space, and GL(n)-analogs of the Weyl law for eigenvalues of the Laplacian in plane domains. Topics featured;

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The Classical Groups

In this renowned volume, Hermann Weyl discusses the symmetric, full linear, orthogonal, and symplectic groups and determines their;

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Relativity, Gravitation, Cosmology

This volume consists of 14 papers. The editors are well-known experts in the problems of modern physics. R. Yamaleev, J. Kocinski and M;

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Quantum Mechanics

of linear vector spaces, matrices, angular momentum, relativistic wave equations, quantum field theory and the interpretational problem, is given;

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Commutation Relations, Normal Ordering, and Stirling Numbers

in the Weyl algebra and some of its close relatives. The Weyl algebra is the algebra generated by two letters U and V subject to the commutation;

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