This text presents a self-contained and systematic survey of the theory and computation of conformal mappings of simply and multiply-connected regions onto the unit disk or canonical region. It provides coverage of the concepts and related numerial computations with applications to relevant areas of applied mathematics, physics and engineering. The text is intended for graduates, mathematicians, scientists and engineers who need to use effectively a variety of methods for conformal mapping problems.
Computational Conformal Mapping
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Editorial Reviews
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"There are more than 75 case studies of concrete conformal maps and more than 95 end-of-chapter exercises... Accessible to graduate students...it can also serve as a handbook for scientists and engineers who want to work with conformal maps... The book is a welcome addition to the literature. Its ample supply of case studies of conformal maps between given domains and the end-of chapter exercises are particularly attractive and helpful."
--Mathematical Reviews
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This review is from: Computational Conformal Mapping (Hardcover)
The real title should be "Computational Conformal Mapping in 1975." It's far from the state of the art, leaves out major topics and contributions, and has barely any reproducible computation in it. At best an introduction to classical, little-used methods.
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Inside This Book
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First Sentence:
Current research in computational conformai mapping has taken two major directions. Read the first page Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
boundary correspondence function, secondary airfoil, exact mapping function, exterior infinity, minimum area problem, approximate mapping function, numerical conformal mapping, interior infinity, conformal mapping problem, computational conformal mapping, doubly connected regions, starlike with respect, canonical regions, conformal modulus, main airfoil, regular analytic function, computational plane, connected region bounded, transfinite diameter, equispaced points, computational region, multiply connected region, conjugate harmonic function, représentation conforme, branch point singularity Key Phrases - Capitalized Phrases (CAPs): (learn more)
Consider Cassini New!
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Front Cover | Table of Contents | First Pages | Index | Back Cover | Surprise Me!
Current research in computational conformai mapping has taken two major directions. Read the first page Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
boundary correspondence function, secondary airfoil, exact mapping function, exterior infinity, minimum area problem, approximate mapping function, numerical conformal mapping, interior infinity, conformal mapping problem, computational conformal mapping, doubly connected regions, starlike with respect, canonical regions, conformal modulus, main airfoil, regular analytic function, computational plane, connected region bounded, transfinite diameter, equispaced points, computational region, multiply connected region, conjugate harmonic function, représentation conforme, branch point singularity Key Phrases - Capitalized Phrases (CAPs): (learn more)
Consider Cassini New!
Books on Related Topics | Concordance | Text Stats Browse Sample Pages:
Front Cover | Table of Contents | First Pages | Index | Back Cover | Surprise Me!
Citations (learn more)
This book cites 38
books:
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6
books
cite this book:
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- Singular Integral Equations by N.I. Muskhelishvili in Back Matter
- Gorillas in the Mist by Dian Fossey Dr. on page 8
- Complex Analysis (Princeton Lectures in Analysis) by Elias M. Stein in Back Matter
- Complex Analysis by Lars Ahlfors in Back Matter
- Functions of a Complex Variable: Theory and Technique by George F. Carrier in Back Matter
See all 38 books this book cites
- Partial Differential Equations and Mathematica by Prem K. Kythe in Back Matter
- Proceedings of the Second ISAAC Congress - Volume 1 (International Society for Analysis, Applications and Computation Volume 7) by Heinrich G.W. Begehr on page 335
- Handbook of Computational Methods for Integration by Prem K. Kythe in Back Matter
- Computational Methods for Linear Integral Equations by Prem Kythe in Back Matter
- An Introduction to Complex Analysis by O. Carruth McGehee in Back Matter
See all 6 books citing this book
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