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The Cauchy Transform, Potential Theory and Conformal Mapping

The Cauchy Transform, Potential Theory and Conformal Mapping explores the most central result in all of classical function theory, the;

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Applied And Computational Complex Analysis

discrete fourier analysis, cauchy integrals, construction of conformal maps, univalent functions, potential theory in the plane and polynomial;

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Complex Variables

chapters examine the elementary theory and the general Cauchy theorem and its applications, including singularities, residue theory, the open;

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Numerical Conformal Mapping

detailed study of the theory and application of a domain decomposition method for computing the modules and associated conformal mappings;

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Dirichlet's Principle, Conformal Mapping, and Minimal Surfaces

problem of potential theory, the text proceeds to examinations of conformal mapping on parallel-slit domains and Plateau's problem. Succeeding;

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Handbook of Complex Analysis

Geometric Function Theory is that part of Complex Analysis which covers the theory of conformal and quasiconformal mappings.

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A Guide to Complex Variables

used to illustrate the principal ideas, and the exposition is lively and inviting. In addition to important ideas from the Cauchy theory, the;

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The Theory of Subsonic Plane Flow

and Cauchy integrals are developed, on the assumption that the reader has only an elementary understanding of complex variable theory; this;

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Complex Variables

chapters discuss the argument principle, geometric theory, and conformal mapping, followed by a more advanced discussion of harmonic functions. The;

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Complex Variables Demystified

, Laurent series, complex integration, and residue theory. Then it's on to conformal mapping, transformations, and boundary value problems. Hundreds;

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Introduction to Complex Variables and Applications

, computational methods, and conformal mapping with circular arcs. Advanced topics are labeled with an asterisk and can be included in the syllabus or;

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Introduction to Complex Variables and Applications

, computational methods, and conformal mapping with circular arcs. Advanced topics are labeled with an asterisk and can be included in the syllabus or;

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Conformal Maps And Geometry

of the chapter. Conformal Maps and Geometry presents key topics in geometric function theory and the theory of univalent functions, and also;

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Basic Complex Analysis

transformations and conformal mapping. For Weierstrass, the power series is king, with key topics being spaces of analytic functions, the product formulas;

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Handbook of Conformal Mappings and Applications

The subject of conformal mappings is a major part of geometric function theory that gained prominence after the publication of the Riemann;

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Handbook of Conformal Mappings and Applications

The subject of conformal mappings is a major part of geometric function theory that gained prominence after the publication of the Riemann;

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Harmonic Mappings in the Plane

where the real and imaginary parts are conjugate harmonic functions, satisfying the Cauchy-Riemann equations. Harmonic mappings were studied;

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Functions of One Complex Variable II

, the level being gauged for graduate students. It treats several topics in geometric function theory as well as potential theory in the plane;

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String Theory Methods for Condensed Matter Physics

The discovery of a duality between Anti-de Sitter spaces (AdS) and Conformal Field Theories (CFT) has led to major advances in our;

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Electromagnetic Frontier Theory Exploration

, the polarization of waves, the conservation law, the electromagnetic symmetry, the conformal mapping method, the electromagnetic loss. The;

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Complex Variables and the Laplace Transform for Engineers

understanding of transform theory. Presupposing a good knowledge of calculus, the book deals lucidly and rigorously with important mathematical concepts;

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Conformal Field Theory

Conformal field theory is an elegant and powerful theory in the field of high energy physics and statistics. In fact, it can be said to be;

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Analytic Functions

early introduction of Riemann surfaces, conformal mapping, and the applications of residue theory. M. A. Evgrafov focuses on aspects of the;

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Inversion Theory and Conformal Mapping

two are those generated by similarities and inversions in spheres. This is in stark contrast to the wealth of conformal maps in the plane;

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CR Manifolds and the Tangential Cauchy Riemann Complex

CR Manifolds and the Tangential Cauchy Riemann Complex provides an elementary introduction to CR manifolds and the tangential Cauchy;

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CR Manifolds and the Tangential Cauchy-Riemann Complex

CR Manifolds and the Tangential Cauchy Riemann Complex provides an elementary introduction to CR manifolds and the tangential Cauchy;

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Boundary Conformal Field Theory And The Worldsheet Approach

backgrounds. Topics covered include basic concepts in conformal field theory with and without boundaries, the mathematical description of strings and;

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