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         Complex Analysis:     more books (100)
  1. Introduction to Complex Analysis by Junjiro Noguchi, 2008-04-09
  2. Elementary Theory of Analytic Functions of One or Several Complex Variables by Henri Cartan, 1995-07-06
  3. Classical Complex Analysis (Jones and Bartlett Books in Mathematics and Computer Science) by Liang-Shin Hahn, Bernard Epstein, 1996-04-17
  4. Complex Analysis: An Introduction to the Theory of Analytic Fuctions of One Complex Variable by Lars V. Ahlfors, 1966
  5. Classical Complex Analysis: A Geometric Approach, (Volume 1) by I-Hsiung Lin, 2010-09-09
  6. Complex Analysis (Springer Undergraduate Mathematics Series) (Volume 0) by John M. Howie, 2003-05-12
  7. Modern Methods in Complex Analysis
  8. A Second Course in Complex Analysis (Dover Books on Mathematics) by William A. Veech, 2008-01-24
  9. Introduction to Complex Analysis (AMS Chelsea Publishing) by Rolf Nevalinna, Veikko Paatero, 2007-11-10
  10. Complex Analysis with MATHEMATICA® by William T. Shaw, 2006-06-12
  11. Complex Analysis in Banach Spaces (Dover Books on Mathematics) by Jorge Mujica, 2010-03-18
  12. Complex Analysis for Mathematics and Engineering by John H. Mathews, Russell W. Howell, 2011-01-04
  13. Geometric Function Theory: Explorations in Complex Analysis (Cornerstones) by Steven G. Krantz, 2005-09-20
  14. Topics in Complex Analysis (Universitext / Universitext: Tracts in Mathematics) by Mats Andersson, 1996-11-15

61. Biology - Residue (complex Analysis)
Residue (complex analysis). In complex analysis, the residue is a complex number which describes the behavior of path integrals of a meromorphic function
http://www.biologydaily.com/biology/Residue_(complex_analysis)
Encyclopedia Dictionary Forums Weblinks ... Newsletter shortcuts ask a question suggest a weblink upload pictures publish articles ... Complex analysis
Residue (complex analysis)
In complex analysis , the residue is a complex number which describes the behavior of path integrals of a meromorphic function around a singularity . Residues can be computed quite easily and, once known, allow the determination of more complicated path integrals via the residue theorem
Motivation
As an example, consider the contour integral where C is some Jordan curve about 0. Let us evaluate this integral without using standard integral theorems that may be available to us. Now, the Taylor series for e z is well-known, and we substitute this series into the integrand. The integral then becomes: Let us bring the 1/ z term into the series, and so, we obtain The integral now collapses to a much simpler form. Recall So now the integral around C of every other term not in the form cz becomes zero, and the integral is reduced to The value 1/4! is known as the residue of e z z at z =0, and is notated as

62. Pole (complex Analysis) - Wikivisual
From Wikipedia, the free encyclopedia. Jump to navigation, search. In complex analysis, a pole of a holomorphic function is a certain type of simple
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Pole (complex analysis)
From Wikipedia, the free encyclopedia
Jump to: navigation search In complex analysis , a pole of a holomorphic function is a certain type of simple singularity that behaves like the singularity 1/ z n at z = 0. A pole of the function f z ) is a point z a such that f z ) approaches infinity as z approaches a Image:Gamma abs.png Formally, suppose U is an open subset of the complex plane C a is an element of U and f U a C is a holomorphic function . If there exists a holomorphic function g U C and a natural number n such that for all z in U a a is called a pole of f . If n is chosen as small as possible, then n is called the order of the pole . A pole of order 1 is called a simple pole Equivalently, a is a pole of order n ≥ for a function f if there exists an open neighbourhood U of a such that f U a C is holomorphic and the limit exists and is different from 0. The point a is a pole of order n of f if and only if all the terms the Laurent series expansion of f around a n n is not zero. A pole of order is a removable singularity . In this case the limit lim z a f z ) exists as a complex number. If the order is bigger than 0, then lim

63. Article About "Liouville's Theorem (complex Analysis)" In The English Wikipedia
The Liouville s theorem (complex analysis) reference article from the English Wikipedia on 24Apr-2004 (provided by Fixed Reference snapshots of Wikipedia
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The Liouville's theorem (complex analysis) reference article from the English Wikipedia on 24-Apr-2004 (provided by Fixed Reference : snapshots of Wikipedia from wikipedia.org)
Liouville's theorem (complex analysis)
Liouville's theorem in complex analysis states that every entire function (a holomorphic function f z ) defined on the whole complex plane C that is bounded (i.e. there exists a real number M f z M for all z in C ) must be constant. The theorem can be proved by using Cauchy's integral formula to show that the complex derivative f z ) must be identically zero. Liouville's theorem can be used to give an elegant short proof for the fundamental theorem of algebra The theorem is considerably improved by Picard's little theorem, which says that every entire function whose image omits at least two complex numbers must be constant. In the language of Riemann surfaces, the theorem can be generalized as follows: if M is a parabolic Riemann surface (such as the complex plane C ) and N is a hyperbolic one (such as an open disk), then every holomorphic function f M N must be constant.

64. Yawiki.org Entry For Complex Analysis
Interesting article about Complex analysis by yet another wiki The Free Java Powered encyclopedia.
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    Complex analysis is the branch of mathematics investigating functions of complex numbers , and is of enormous practical use in many branches of mathematics, including applied mathematics
    Complex analysis is particularly concerned with analytic function s of complex variables, known as holomorphic function s.
    Complex analysis

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    Complex functions
    A complex function is a function in which the independent variable and the dependent variable are both complex numbers. More precisely, a complex function is a function defined on a subset of the complex plane with complex values.
    For any complex function, both the independent variable and the dependent variable may be separated into real and imaginary parts: z = x + iy, and w = f(z) = u(z) + iv(z)., where x,y,u(z),v(z) in mathbb. It follows that the components of the function, u = u(x,y), and v = v(x,y),, can be interpreted as real valued functions of the two real variables, x

    65. Liouville's Theorem (complex Analysis) :: The W2N.net Wikipedia
    Find all the information about Liouville s theorem (complex analysis) , only at The W2N.net Wikipedia.
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    66. Complex Analysis - Book Review - By Lars V. Ahlfors
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    Complex Analysis
    - Book Review, by Lars V. Ahlfors
    Book Description

    A standard source of information of functions of one complex variable, this text has retained its wide popularity in this field by being consistently rigorous without becoming needlessly concerned with advanced or overspecialized material. Difficult points have been clarified, the book has been reviewed for accuracy, and notations and terminology have been modernized. Chapter 2, Complex Functions, features a brief section on the change of length and area under conformal mapping, and much of Chapter 8, Global-Analytic Functions, has been rewritten in order to introduce readers to the terminology of germs and sheaves while still emphasizing that classical concepts are the backbone of the theory. Chapter 4, Complex Integration, now includes a new and simpler proof of the general form of Cauchy's theorem. There is a short section on the Riemann zeta function, showing the use of residues in a more exciting situation than in the computation of definite integrals.
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    67. Details Of Math Books : Books > Ebooks - Mininova
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    68. Complex Analysis - Wiki-pedia , The Free Encyclopedia
    Complex Visualizer Java applet for visualizing arbitrary complex functions. Retrieved from http//en.wikipedia.org/wiki/complex_analysis
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    Complex analysis
    From Wikipedia, the free encyclopedia
    Jump to: navigation search Plot of the function f x x x i x i ). The hue represents the function argument, while the saturation represents the magnitude. Complex analysis , traditionally known as the theory of functions of a complex variable , is the branch of mathematics investigating functions of complex numbers . It is useful in many branches of mathematics, including number theory and applied mathematics Complex analysis is particularly concerned with the analytic functions of complex variables, which are commonly divided into two main classes: the holomorphic functions and the meromorphic functions . Because the separable real and imaginary parts of any analytic function must satisfy Laplace's equation , complex analysis is widely applicable to two-dimensional problems in physics
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    The Mandelbrot set , the most common example of a fractal Complex analysis is one of the classical branches in mathematics with its roots in the 19th century and some even before. Important names are

    69. Complex Analysis : Joensuu 1987 By Finland) Rolf Nevanlinna-Kolloquium 1987 Joen
    Lowest prices on Complex Analysis Joensuu 1987 by Finland) Rolf NevanlinnaKolloquium 1987 Joensuu, Ilpo Laine, S. Richman, S. Rickman, Tuomas Sorvali,
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    Author: Finland) Rolf Nevanlinna-Kolloquium 1987 Joensuu Ilpo Laine S. Richman S. Rickman ... Tuomas Sorvali (Editor) Format: Paperback Publish Date: January 1989 ISBN-10: ISBN-13: List Price: For the best price: or just
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    Book Details Summary: The title of this book is Complex Analysis : Joensuu 1987 and it was written by Finland) Rolf Nevanlinna-Kolloquium 1987 Joensuu Ilpo Laine S. Richman S. Rickman ... Tuomas Sorvali (Editor). This edition of Complex Analysis : Joensuu 1987 is in a Paperback format. This books publish date is January 1989 and it has a suggested retail price of $52.95. There are 378 pages in the book and it was published by Springer Verlag. The 10 digit ISBN is 0387503706 and the 13 digit ISBN is 9780387503707.
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    70. Online Encyclopedia And Dictionary - Pole (complex Analysis)
    Online Encyclopedia and Dictionary Pole (complex analysis)
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    Pole (complex analysis)
    In complex analysis , a pole of a function is a certain type of simple singularity that behaves like the singularity of f z z n at z = 0; a pole of a function f is a point a such that f z ) approaches infinity as z approaches a
    Formally, suppose U is an open subset of the complex plane C a is an element of U and f U a C is a holomorphic function . If there exists a holomorphic function g U C and a natural number n such that for all z in U a a is called a pole of f . If n is chosen as small as possible, then n is called the order of the pole The number a is a pole of order n of f if and only if the Laurent series expansion of f around a has only finitely many negative degree terms, starting with ( z a n A pole of order is a removable singularity . In this case the limit lim z a f z ) exists as a complex number. If the order is bigger than 0, then lim z a f z If the first derivative of a function f has a pole of order 1 (a "simple" pole) at a , then a is a branch point of f A non-removable singularity that is not a pole or a branch point is called an essential singularity A holomorphic function whose only singularities are poles is called meromorphic
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    Categories ... Complex analysis The contents of this article are licensed from Wikipedia.org

    71. Complex Analysis, A Life Fanfic - FictionPress.com
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    EAN: ISBN: Label: Springer Manufacturer: Springer Number Of Items: Number Of Pages: Publication Date: June 25, 1999 Publisher: Springer Sales Rank: Studio: Springer Related Items: Editorial Review: Product Description: This unusually lively textbook on complex variables introduces the theory of analytic functions, explores its diverse applications and shows the reader how to harness its powerful techniques. 'Complex Analysis' offers new and interesting motivations for classical results and introduces related topics that do not appear in this form in other texts. Stressing motivation and technique, and complete with exercise sets, this volume may be used both as a basic text and as a reference. For this second edition, the authors have revised some of the existing material and have provided new exercises and solutions.

    73. Liouville's Theorem (complex Analysis)
    Liouville s theorem (complex analysis) description.
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    74. NationMaster - Encyclopedia: Residue (complex Analysis)
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    Updated 375 days 9 hours 29 minutes ago. In complex analysis , the residue is a complex number which describes the behavior of line integrals of a meromorphic function around a singularity . Residues can be computed quite easily and, once known, allow the determination of more complicated path integrals via the residue theorem Complex analysis is the branch of mathematics investigating functions of complex numbers, and is of enormous practical use in many branches of mathematics, including applied mathematics. ...

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    76. Complex Analysis
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    Complex Analysis
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    77. Complex Analysis - Enyclopaedia Article About Complex Analysis
    Complex analysis encyclopaedia article Complex analysis is the branch of mathematics investigating holomorphic functions, ie functions which are defined
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    Complex analysis - enyclopaedia article
    Complex analysis
    Summary: Complex analysis is the branch of mathematics investigating holomorphic functions, i.e. functions which are defined in some region of the complex plane, take complex values, and are differentiable as complex functions. Complex differentiability has much stronger consequences than usual (real) differentiability. For instance, every holomorphic function is representable as power series in every open disc in its domain of definition, and is therefore analytic. In particular, holomorphic functions ... read the full Complex analysis article
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