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Complex analysis Donald E. Marshall (University of Washington, Seattle, WA, USA).

By: Material type: TextTextPublication details: UK Cambridge University Press 2019Description: xiii, 389 pages : illustrations (some color)ISBN:
  • 9781107134829
  • 110713482X
Subject(s): DDC classification:
  • 515.9 MAR. C
Contents:
Analytic functions -- The maximum principle -- Integration and approximation -- Cauchy's theorem -- Elementary maps -- Harmonic functions -- Conformal maps and harmonic functions -- Calculus of residues -- Normal families -- Series and products -- Conformal maps to Jordan regions -- The Dirichlet problem -- Riemann surfaces -- The uniformization theorem -- Meromorphic functions on a Riemann surface.
Summary: "Complex Analysis The cover of this book shows two conformal maps that reveal the beautiful potential of complex analysis. Illustrated in full color and written for students of a breadth of disciplines, the clear and thorough writing style in this book explores and demystifies one of the most elegant branches of mathematical analysis. Based on a popular course and covering up-to-date theory, this book covers a one-year graduate level introduction to complex analysis, as well as touching upon topics not seen in competing titles"--
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Holdings
Item type Current library Home library Call number Status Date due Barcode
Book Book Campus Library Kariavattom Processing Center Campus Library Kariavattom 515.9 MAR. C (Browse shelf(Opens below)) Available UCL29333

Includes bibliographical references (pages 267-268)

Analytic functions -- The maximum principle -- Integration and approximation -- Cauchy's theorem -- Elementary maps -- Harmonic functions -- Conformal maps and harmonic functions -- Calculus of residues -- Normal families -- Series and products -- Conformal maps to Jordan regions -- The Dirichlet problem -- Riemann surfaces -- The uniformization theorem -- Meromorphic functions on a Riemann surface.

"Complex Analysis The cover of this book shows two conformal maps that reveal the beautiful potential of complex analysis. Illustrated in full color and written for students of a breadth of disciplines, the clear and thorough writing style in this book explores and demystifies one of the most elegant branches of mathematical analysis. Based on a popular course and covering up-to-date theory, this book covers a one-year graduate level introduction to complex analysis, as well as touching upon topics not seen in competing titles"--

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