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Area Integrals on the Unit Disk: A Comprehensive Study: A Comprehensive Study: A Counting-Based Approach with Applications to Conformal Mappings and Orthogonal Polynomials - Softcover
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Unlock the elegant connection between conformal mappings and the geometry of the complex plane. In Area Integrals on the Unit Disk, Torang Siregar, S.Pd., Gr., M.Pd., presents a comprehensive and modern treatment of a foundational topic in complex analysis. This work masterfully blends classical theory with modern numerical techniques, employing a "counting-based" approach to illuminate the computation of areas enclosed by curves defined through conformal mappings. Beginning with the historical foundations laid by Smirnov and Gronwall, the book methodically develops the essential tools of the trade: Cauchy's and Green's formulas, Parseval's identity, and the powerful Gronwall Area Theorem. It then guides the reader through a meticulous study of Tchebychev polynomials of the second kind on the ellipse, revealing their remarkable orthogonality with respect to planar measure and their crucial role in approximation theory. From solving fundamental area extremal problems to developing advanced Gaussian quadrature methods, this work bridges the gap between pure mathematics and practical computation. Ideal for graduate students, researchers, and practitioners in complex analysis, approximation theory, and applied mathematics, Area Integrals on the Unit Disk offers a deep, insightful, and practical exploration into a vital area of mathematical analysis.
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Area Integrals on the Unit Disk: A Comprehensive Study: A Counting-Based Approach with Applications to Conformal Mappings and Orthogonal Polynomials (Paperback or Softback)
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Eliva Press 9/21/2026, 2026
ISBN 10: 9999350550
ISBN 13: 9789999350556
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Area Integrals on the Unit Disk (Paperback)
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Paperback. Condition: new. Paperback. Unlock the elegant connection between conformal mappings and the geometry of the complex plane. In Area Integrals on the Unit Disk, Torang Siregar, S.Pd., Gr., M.Pd., presents a comprehensive and modern treatment of a foundational topic in complex analysis. This work masterfully blends classical theory with modern numerical techniques, employing a "counting-based" approach to illuminate the computation of areas enclosed by curves defined through conformal mappings. Beginning with the historical foundations laid by Smirnov and Gronwall, the book methodically develops the essential tools of the trade: Cauchy's and Green's formulas, Parseval's identity, and the powerful Gronwall Area Theorem. It then guides the reader through a meticulous study of Tchebychev polynomials of the second kind on the ellipse, revealing their remarkable orthogonality with respect to planar measure and their crucial role in approximation theory. From solving fundamental area extremal problems to developing advanced Gaussian quadrature methods, this work bridges the gap between pure mathematics and practical computation. Ideal for graduate students, researchers, and practitioners in complex analysis, approximation theory, and applied mathematics, Area Integrals on the Unit Disk offers a deep, insightful, and practical exploration into a vital area of mathematical analysis. This item is printed on demand. Shipping may be from multiple locations in the US or from the UK, depending on stock availability. Seller Inventory # 9789999350556
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Area Integrals on the Unit Disk: A Comprehensive Study
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Area Integrals on the Unit Disk
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Area Integrals on the Unit Disk
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Area Integrals on the Unit Disk: A Comprehensive Study: A Comprehensive Study: A Counting-Based Approach with Applications to Conformal Mappings and Orthogonal Polynomials
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Area Integrals on the Unit Disk
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Taschenbuch. Condition: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware 242 pp. Englisch. Seller Inventory # 9789999350556
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Area Integrals on the Unit Disk (Paperback)
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Paperback. Condition: new. Paperback. Unlock the elegant connection between conformal mappings and the geometry of the complex plane. In Area Integrals on the Unit Disk, Torang Siregar, S.Pd., Gr., M.Pd., presents a comprehensive and modern treatment of a foundational topic in complex analysis. This work masterfully blends classical theory with modern numerical techniques, employing a "counting-based" approach to illuminate the computation of areas enclosed by curves defined through conformal mappings. Beginning with the historical foundations laid by Smirnov and Gronwall, the book methodically develops the essential tools of the trade: Cauchy's and Green's formulas, Parseval's identity, and the powerful Gronwall Area Theorem. It then guides the reader through a meticulous study of Tchebychev polynomials of the second kind on the ellipse, revealing their remarkable orthogonality with respect to planar measure and their crucial role in approximation theory. From solving fundamental area extremal problems to developing advanced Gaussian quadrature methods, this work bridges the gap between pure mathematics and practical computation. Ideal for graduate students, researchers, and practitioners in complex analysis, approximation theory, and applied mathematics, Area Integrals on the Unit Disk offers a deep, insightful, and practical exploration into a vital area of mathematical analysis. This item is printed on demand. Shipping may be from our UK warehouse or from our Australian or US warehouses, depending on stock availability. Seller Inventory # 9789999350556
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Area Integrals on the Unit Disk (Paperback)
Print on DemandSeller: AussieBookSeller, Truganina, VIC, Australia
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Paperback. Condition: new. Paperback. Unlock the elegant connection between conformal mappings and the geometry of the complex plane. In Area Integrals on the Unit Disk, Torang Siregar, S.Pd., Gr., M.Pd., presents a comprehensive and modern treatment of a foundational topic in complex analysis. This work masterfully blends classical theory with modern numerical techniques, employing a "counting-based" approach to illuminate the computation of areas enclosed by curves defined through conformal mappings. Beginning with the historical foundations laid by Smirnov and Gronwall, the book methodically develops the essential tools of the trade: Cauchy's and Green's formulas, Parseval's identity, and the powerful Gronwall Area Theorem. It then guides the reader through a meticulous study of Tchebychev polynomials of the second kind on the ellipse, revealing their remarkable orthogonality with respect to planar measure and their crucial role in approximation theory. From solving fundamental area extremal problems to developing advanced Gaussian quadrature methods, this work bridges the gap between pure mathematics and practical computation. Ideal for graduate students, researchers, and practitioners in complex analysis, approximation theory, and applied mathematics, Area Integrals on the Unit Disk offers a deep, insightful, and practical exploration into a vital area of mathematical analysis. This item is printed on demand. Shipping may be from our Sydney, NSW warehouse or from our UK or US warehouse, depending on stock availability. Seller Inventory # 9789999350556
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Area Integrals on the Unit Disk : A Comprehensive Study: A Counting-Based Approach with Applications to Conformal Mappings and Orthogonal Polynomials
Print on DemandSeller: AHA-BUCH GmbH, Einbeck, Germany
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Taschenbuch. Condition: Neu. nach der Bestellung gedruckt Neuware - Printed after ordering - Unlock the elegant connection between conformal mappings and the geometry of the complex plane. In Area Integrals on the Unit Disk, Torang Siregar, S.Pd., Gr., M.Pd., presents a comprehensive and modern treatment of a foundational topic in complex analysis. This work masterfully blends classical theory with modern numerical techniques, employing a 'counting-based' approach to illuminate the computation of areas enclosed by curves defined through conformal mappings. Beginning with the historical foundations laid by Smirnov and Gronwall, the book methodically develops the essential tools of the trade: Cauchy's and Green's formulas, Parseval's identity, and the powerful Gronwall Area Theorem. It then guides the reader through a meticulous study of Tchebychev polynomials of the second kind on the ellipse, revealing their remarkable orthogonality with respect to planar measure and their crucial role in approximation theory. From solving fundamental area extremal problems to developing advanced Gaussian quadrature methods, this work bridges the gap between pure mathematics and practical computation. Ideal for graduate students, researchers, and practitioners in complex analysis, approximation theory, and applied mathematics, Area Integrals on the Unit Disk offers a deep, insightful, and practical exploration into a vital area of mathematical analysis. Seller Inventory # 9789999350556