Handbook of Conformal Mappings and Applications

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A01=Prem K. Kythe
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airfoils
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Cassini's Oval
Cassini’s Oval
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Cauchy Integrals
Cauchy Riemann Equations
composite functions
Conformal Mapping
Conformal Mapping Techniques
Conjugate Harmonic Function
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Dirichlet Problem
elliptic functions
eq_isMigrated=2
eq_nobargain
Fast Poisson Solver
Finite Difference Method
fluid flows
Fredholm Integral Equation
Green's Function
Green’s Function
Harmonic Conjugate
Helmholtz Equation
Integral Equation
Jordan Contours
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Laurent Series Expansion
linear and bilinear transformations
Mapping Function
Maximum Modulus Theorem
Ordinary Differential Equation
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Riemann Mapping Theorem
schwartz-christoffel transformation
Schwarz Christoffel Transformation
Singular Function
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Stress Concentration Factor
Unit Circle
Unit Disk

Product details

  • ISBN 9781138748477
  • Weight: 1900g
  • Dimensions: 178 x 254mm
  • Publication Date: 04 Mar 2019
  • Publisher: Taylor & Francis Ltd
  • Publication City/Country: GB
  • Product Form: Hardback
  • Language: English
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The subject of conformal mappings is a major part of geometric function theory that gained prominence after the publication of the Riemann mapping theorem — for every simply connected domain of the extended complex plane there is a univalent and meromorphic function that maps such a domain conformally onto the unit disk. The Handbook of Conformal Mappings and Applications is a compendium of at least all known conformal maps to date, with diagrams and description, and all possible applications in different scientific disciplines, such as: fluid flows, heat transfer, acoustics, electromagnetic fields as static fields in electricity and magnetism, various mathematical models and methods, including solutions of certain integral equations.

Prem K. Kythe is a Professor Emeritus of Mathematics at the University of New Orleans. He is the author/co-author of 12 books and author of 46 research papers. His research interests encompass the fields of complex analysis, continuum mechanics, and wave theory, including boundary element methods, finite element methods, conformal mappings, PDEs and boundary value problems, linear integral equations, computation integration, fundamental solutions of differential operators, Green’s functions, and coding theory.

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