Harmonic Vector Fields

An excellent reference for anyone needing to examine properties of harmonic vector fields to help them solve research problems. The book provides the main results of harmonic vector fields with an emphasis on Riemannian manifolds using past and existing problems to assist you in analyzing and furnishing your own conclusion for further research. It emphasizes a combination of theoretical development with practical applications for a solid treatment of the subject useful to those new to research using differential geometric methods in extensive detail. A useful tool for any scientist conducting research in the field of harmonic analysis Provides applications and modern techniques to problem solving A clear and concise exposition of differential geometry of harmonic vector fields on Reimannian manifolds Physical Applications of Geometric Methods

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  • Author : Sorin Dragomir
  • Publisher : Elsevier
  • Pages : 508 pages
  • ISBN : 0124158269
  • Rating : 4/5 from 21 reviews
CLICK HERE TO GET THIS BOOKHarmonic Vector Fields

Harmonic Vector Fields

Harmonic Vector Fields
  • Author : Sorin Dragomir,Domenico Perrone
  • Publisher : Elsevier
  • Release : 18 September 2021
GET THIS BOOKHarmonic Vector Fields

An excellent reference for anyone needing to examine properties of harmonic vector fields to help them solve research problems. The book provides the main results of harmonic vector fields with an emphasis on Riemannian manifolds using past and existing problems to assist you in analyzing and furnishing your own conclusion for further research. It emphasizes a combination of theoretical development with practical applications for a solid treatment of the subject useful to those new to research using differential geometric methods

Harmonic Vector Fields

Harmonic Vector Fields
  • Author : Nathan A. Clayton
  • Publisher : CreateSpace
  • Release : 17 August 2015
GET THIS BOOKHarmonic Vector Fields

This updated and expanded second edition of the Harmonic Vector Fields: Variational Principles and Differential Geometry provides a user-friendly introduction to the subject, Taking a clear structural framework, it guides the reader through the subject's core elements. A flowing writing style combines with the use of illustrations and diagrams throughout the text to ensure the reader understands even the most complex of concepts. This succinct and enlightening overview is a required reading for all those interested in the subject . We

Ill-Posed and Inverse Problems

Ill-Posed and Inverse Problems
  • Author : Vladimir G. Romanov,S. I. Kabanikhin,A. L. Bukhgeim
  • Publisher : VSP
  • Release : 01 January 2002
GET THIS BOOKIll-Posed and Inverse Problems

M.M. Lavrentiev is the author of many fundamental scientific results in many directions of mathematics and its applications, such as differential equations, inverse and ill-posed problems, tomography, numerical and applied mathematics. His results in the theory of inverse problems for differential equations and in tomography are well known all over the world. To honour him on the occasion of his 70th birthday renowned scientists in this field of mathematics, both from East and West, have contributed to this special

Beijing Lectures in Harmonic Analysis

Beijing Lectures in Harmonic Analysis
  • Author : Summer Symposium of Analysis in China (1984 Beijing Da Xue)
  • Publisher : Princeton University Press
  • Release : 21 November 1986
GET THIS BOOKBeijing Lectures in Harmonic Analysis

Based on seven lecture series given by leading experts at a summer school at Peking University, in Beijing, in 1984. this book surveys recent developments in the areas of harmonic analysis most closely related to the theory of singular integrals, real-variable methods, and applications to several complex variables and partial differential equations. The different lecture series are closely interrelated; each contains a substantial amount of background material, as well as new results not previously published. The contributors to the volume are

Integral Methods in Science and Engineering

Integral Methods in Science and Engineering
  • Author : Barbara S Bertram,Christian Constanda,Allan A. Struthers
  • Publisher : CRC Press
  • Release : 20 May 2019
GET THIS BOOKIntegral Methods in Science and Engineering

Based on proceedings of the International Conference on Integral Methods in Science and Engineering, this collection of papers addresses the solution of mathematical problems by integral methods in conjunction with approximation schemes from various physical domains. Topics and applications include: wavelet expansions, reaction-diffusion systems, variational methods , fracture theory, boundary value problems at resonance, micromechanics, fluid mechanics, combustion problems, nonlinear problems, elasticity theory, and plates and shells.

Time-Varying Vector Fields and Their Flows

Time-Varying Vector Fields and Their Flows
  • Author : Saber Jafarpour,Andrew D. Lewis
  • Publisher : Springer
  • Release : 10 October 2014
GET THIS BOOKTime-Varying Vector Fields and Their Flows

This short book provides a comprehensive and unified treatment of time-varying vector fields under a variety of regularity hypotheses, namely finitely differentiable, Lipschitz, smooth, holomorphic, and real analytic. The presentation of this material in the real analytic setting is new, as is the manner in which the various hypotheses are unified using functional analysis. Indeed, a major contribution of the book is the coherent development of locally convex topologies for the space of real analytic sections of a vector bundle,

Maxwell Equation

Maxwell Equation
  • Author : Isozaki Hiroshi
  • Publisher : World Scientific
  • Release : 15 August 1998
GET THIS BOOKMaxwell Equation

How can one determine the physical properties of the medium or the geometrical properties of the domain by observing electromagnetic waves? To answer this fundamental problem in mathematics and physics, this book leads the reader to the frontier of inverse scattering theory for electromagnetism. The first three chapters, written comprehensively, can be used as a textbook for undergraduate students. Beginning with elementary vector calculus, this book provides fundamental results for wave equations and Helmholtz equations, and summarizes the potential theory.

Handbook of Conformal Mapping with Computer-Aided Visualization

Handbook of Conformal Mapping with Computer-Aided Visualization
  • Author : Valentin I. Ivanov,Michael K. Trubetskov
  • Publisher : CRC Press
  • Release : 16 December 1994
GET THIS BOOKHandbook of Conformal Mapping with Computer-Aided Visualization

This book is a guide on conformal mappings, their applications in physics and technology, and their computer-aided visualization. Conformal mapping (CM) is a classical part of complex analysis having numerous applications to mathematical physics. This modern handbook on CM includes recent results such as the classification of all triangles and quadrangles that can be mapped by elementary functions, mappings realized by elliptic integrals and Jacobian elliptic functions, and mappings of doubly connected domains. This handbook considers a wide array of