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Maxwell Electrodynamics & Boson Fields in Spaces of Constant Curvature

In this book detailed analytical treatment and exact solutions are given to a number of problems of classical electrodynamics and boson;

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Photon-Atom Processes

section 3 and 4 highlights Fermion and Boson Propagators and QED Processes. Section 5 has been dedicated to Feynman diagrams and Higher-Order;

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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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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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Introduction to Differential Geometry

spaces, and constant curvature manifolds. Also included are sections about manifolds with nonpositive sectional curvature, the Ricci tensor, the;

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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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Bodies of Constant Width

This is the first comprehensive monograph to thoroughly investigate constant width bodies, which is a classic area of interest within;

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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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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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Relativistic Classical Mechanics and Electrodynamics

potentials described by 5D pre-Maxwell field equations. Events trace out worldlines as advances monotonically, inducing pre-Maxwell fields by;

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Mathematical Sciences Research Institute Publications

of an arbitrary Riemannian manifold with the geometries of constant curvature spaces has seen a tremendous evolution of late. This volume is an;

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Mathematical Sciences Research Institute Publications

of an arbitrary Riemannian manifold with the geometries of constant curvature spaces has seen a tremendous evolution of late. This volume is an;

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Extensions of the Stability Theorem of the Minkowski Space in General Relativity

of the Einstein-Maxwell Equations', by Nina Zipser. A famous result of Christodoulou and Klainerman is the global nonlinear stability;

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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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Constant Mean Curvature Surfaces with Boundary

The study of surfaces with constant mean curvature (CMC) is one of the main topics in classical differential geometry. Moreover, CMC;

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Constant Mean Curvature Surfaces with Boundary

The study of surfaces with constant mean curvature (CMC) is one of the main topics in classical differential geometry. Moreover, CMC;

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Core Electrodynamics

begin graduate study. Here, from the basis of experiment, the authors first derive the Maxwell equations and special relativity. Introducing the;

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Electrodynamics

, making the book suitable also for self-instruction. Apart from all traditional topics of Maxwell theory, the book includes the special theory;

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Recent Developments in Bosons Research

In this book, the authors discuss current research in the study of bosons. Topics include boson fields in solid state physics; heavy;

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Lectures On Finsler Geometry

In 1854, B Riemann introduced the notion of curvature for spaces with a family of inner products. There was no significant progress in the;

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Selected Papers from the Journal of Differential Geometry 1967-2017, Volume 2

of these subjects. The subject matter ranges from the birational geometry of varieties, to geometric structures of moduli spaces in algebraic and;

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Strong Rigidity of Locally Symmetric Spaces. (AM-78), Volume 78

Locally symmetric spaces are generalizations of spaces of constant curvature. In this book the author presents the proof of a remarkable;

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Differential Geometry - Proceedings Of The Viii International Colloquium

description of singular Riemannian foliations on spaces without conjugate points.Papers on submanifold theory focus on the existence of graphs with;

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Modern Approaches to Discrete Curvature

bridges in numerous fields: metric spaces, Riemannian and Euclidean geometries, geometric measure theory, topology, partial differential equations;

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Computational Electrodynamics

: In part 1, a detailed introduction and overview is presented of the Maxwell equations as well as the derivation of the current and charge;

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Theory of Electromagnetic Pulses

of the Maxwell equations, and have finite energy, momentum and angular momentum. There are five chapters: on Fundamentals, Solutions of the Wave;

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Electrodynamics

electric and electronic devices used around the world are based on the theory of electromagnetism. It was Maxwell who created, for the first;

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