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Complex Analysis:     more books (100)

Risk Analysis of Complex and Uncertain Systems (International Series in Operations Research & Management Science) by Louis Anthony Cox, 2009-05-15 An introduction to classical complex analysis. Volume I, Volume 82-I (Pure and Applied Mathematics) Complex Analysis in One Variable by Raghavan Narasimhan, Yves Nievergelt, 2000-12-21 Basic Complex Analysis Student Guide by Jerrold E. Marsden, 1998-04-15 Functions of One Complex Variable II (Graduate Texts in Mathematics) (Pt. 2) by John B. Conway, 1995-05-19 Complex Variables with Applications (2nd Edition) by David A. Wunsch, 1993-08-31 Complex Functions: An Algebraic and Geometric Viewpoint by Gareth A. Jones, David Singerman, 1987-03-27 Complex Variables: Principles and Problem Sessions by a K Kapoor, 2010-10-30 Fourier Analysis in Several Complex Variables (Dover Books on Mathematics) by Leon Ehrenpreis, 2006-05-12 Complex Variables by K. A. Stroud, Dexter Booth, 2007-09-01 Several Complex Variables VII: Sheaf-Theoretical Methods in Complex Analysis (Encyclopaedia of Mathematical Sciences) Complex Variables Problem Solver (Problem Solvers) by Emil G. Milewski Ph.D.Chief Editor, 1987-08-21 Complex Analysis: A Functional Analysis Approach (Universitext) by D.H. Luecking, L.A. Rubel, 1984-05-02 Applied Numerical Analysis Using MATLAB (2nd Edition) by Laurene v. Fausett, 2007-04-21

lists with details

81. RealDCF - Income Property Analysis
    DCF Software that handles complex leaseby-lease analysis. Numerous user modes for simple or complex analysis.  
    http://www.realdcf.com
    
    Extractions: The next generation of lease-by-lease discounted cash flow programs, now only $495! RealDCF is a user-friendly, expandable income property analysis software package brought to you by the developers of Realval, DCFast, and other software used by appraisers, consultants, universities, and institutional investors for over 15 years. Follow the product link on the left to find out more about RealDCF and other products in the RealDCF family. RealDCF in the news! "Since the program was written by appraisers, for appraisers, I found it easy to use and didn't have to read the manual" Ann O'Rourke

82. Elementary Real And Complex Analysis
    Elementary Real and complex analysis. List price $19.95 Our price $13.97 (You save $5.98). Book Elementary Real and complex analysis Customer Reviews  
    http://www.sciencesbookreview.com/Elementary_Real_and_Complex_Analysis_048668922
    
    Extractions: As Shilov write in the introduction "I have tried to accomodate the interests of larger population of those concerned with mathematics" and at that he seems to do. However, the book does require some mathematical background as he appears to omit defining a few things. I believe the book would be ideal for those who want a handy reference, or an easier book when struggling with an analysis course. However, for the more mathematically inclined readers, the problems are often too easy, and many things are proved that could be better left as exercises. For a more difficult Analysis book, I would reccomend Rudin.

83. Problems And Solutions For Complex Analysis
    Problems and Solutions for complex analysis. Problems Book Problems and Solutions for complex analysis Customer Reviews Average  
    http://www.sciencesbookreview.com/Problems_and_Solutions_for_Complex_Analysis_03
    
    Extractions: I bought this book with the goal to enhance my problem solving skills on complex analysis. I am a theoritical physics student and needed to gain a very comprehensive and operational understanding of the topic. This book had it all: its very well written, very rigourous and gives an extra dimension to just reading a pure text explaining the theory of the subject. I wish we had this type of books in physics ! Langs book and Shakarchis solutions are the winning combination to learn complex analysis!!!!! 2 thumbs up

84. CONCISE COMPLEX ANALYSIS
    CONCISE complex analysis by Sheng Gong (University of Science and Technology of China) This is a concise textbook of complex analysis for undergraduate and  
    http://www.wspc.com/books/mathematics/4488.html
    
    Extractions: This is a concise textbook of complex analysis for undergraduate and graduate students. It has been written from the viewpoint of modern mathematics — the [ (backcurling delta)]-equation, differential geometry, Lie groups, etc. It contains all the traditional material on complex analysis, but many statements and proofs of classical theorems in complex analysis have been made simpler, shorter and more elegant due to modern mathematical ideas and methods. For example, the Mittag–Leffler theorem is proved by the [ (backcurling delta)]-equation, the Picard theorem is proved using the methods of differential geometry, and so on.

85. A COURSE IN COMPLEX ANALYSIS IN ONE VARIABLE
    A COURSE IN complex analysis IN ONE VARIABLE by Martin A Moskowitz (City University of New York Graduate Center) Contents (71k) Preface and Acknowledgments (56k  
    http://www.wspc.com/books/mathematics/4836.html
    
    Extractions: Chapter 1.7: Power series Complex analysis is a beautiful subject — perhaps the single most beautiful, and striking, in mathematics. It presents completely unforeseen results that are of a dramatic, even magical, nature. This invaluable book will convey to the student its excitement and extraordinary character. The exposition is organized in an especially efficient manner, presenting basic complex analysis in around 130 pages, with about 50 exercises. The material constantly relates to and contrasts with that of its sister subject, real analysis. An unusual feature of this book is a short final chapter containing applications of complex analysis to Lie theory. Since much of the content originated in a one-semester course given at the CUNY Graduate Center, the text will be very suitable for first year graduate students in mathematics who want to learn the basics of this important subject. For advanced undergraduates, there is enough material for a year-long course or, by concentrating on the first three chapters, for one-semester course.

86. MTH 325: Complex Analysis
    MTH 325 complex analysis. The theory of In complex analysis, we study complex valued functions of the complex variable . The same way  
    http://www.math.smith.edu/Local/guide/node46.html
    
    Extractions: MTH 325: Complex Analysis The theory of Complex Analysis came about at the end of the eighteenth century when mathematicians understood the relation between complex numbers and their geometric representation as points in the plane (the complex number can be identified with the point ). The theory grew very fast: most of the results we see in this class were discovered in a period of about 40 years. It evolved through a beautiful interplay between analysis, geometry and topology. It had immediate repercussions in many fields of mathematics as well as of physics. In mathematics, Complex Analysis has very varied uses in number theory (studying the distribution of prime numbers with the Riemann Zeta function), hyperbolic geometry (isometries of the hyperbolic plane are of the form complex), dynamical systems (ever seen a Mandlebrot set?) and many others.

87. Lie Theory And Classical Analysis
    Thomas Stieltjes Institute for Mathematics. 2.2 Representation Theory, Operator Algebras and complex analysis. Programme leaders HT Koelink, EM Opdam  
    http://www.stieltjes.org/research/proj22.html
    
    Extractions: Programme leaders: H.T. Koelink, E.M. Opdam Description of the programme. The cornerstones of this programme are Lie theory, special functions, analysis aspects of modern mathematical physics, and complex analysis. Interrelations between these areas are emphasized in the programme. In particular, there are important links from Lie theory to special functions and to mathematical physics. Topics in Lie theory range from analytic to algebraic and comprise analysis on semisimple Lie groups, semisimple symmetric spaces and quantum groups. Study of (q)-special functions living on (quantum) groups naturally links to multivariable functions associated with root systems like Macdonald polynomials and Heckman-Opdam hypergeometric functions.

88. The Assayer Complex Analysis
    complex analysis. Author, George Cain, Entered, 200205-05 060324 by kalkibagawan. Edit, information about this book, Freedom, Copyrighted  
    http://www.theassayer.org/cgi-bin/asbook.cgi?book=335

89. Alan Beardon - Lectures On Complex Analysis
    Title Lectures on complex analysis. Much of complex analysis can be viewed geometrically in terms of these metrics; for example  
    http://www.maths.wits.ac.za/seminars/lectures.200303.html
    
    Extractions: University of Cambridge Lectures on Complex Analysis Any Riemann surface R, and therefore also any plane domain, is either hyperbolic, parabolic or elliptic. This means that R supports a unique Riemannian metric (up to a scale factor) of constant curvature 1, or +1, respectively. The canonical examples are the unit disc D (hyperbolic), the complex plane C (parabolic), and the extended complex plane (elliptic). Much of complex analysis can be viewed geometrically in terms of these metrics; for example: (1) Liouville's Theorem is really a special case of the result that any analytic map from a parabolic Riemann surface (e.g. C ) to a hyperbolic Riemann surface (e.g.

90. Real Complex Analysis: New & Used Books: Find The Lowest Price
    Real complex analysis Compare new and used books prices among 98 book stores in a click. Find the lowest price. Searched in books for Real complex analysis.  
    http://www.fetchbook.info/Real_Complex_Analysis.html

91. COMPLEX ANALYSIS
    next up previous contents Next NUMERICS Up BASIC EXAM Previous ADVANCED CALCULUS/LINEAR ALGEBRA. complex analysis. REFERENCES LV Ahlfors, complex analysis.  
    http://www.math.umass.edu/Progs_Events/Grad_Program/axiom/node37.html
    
    Extractions: Next: NUMERICS Up: BASIC EXAM Previous: ADVANCED CALCULUS/LINEAR ALGEBRA Analytic functions: algebraic and geometric representation of complex numbers; elementary functions, including the exponential functions and its relatives (log, cos, sin, cosh, sinh, ...); functions defined by power series; concept of holomorphic (analytic) function, complex derivative and the Cauchy-Riemann equations; harmonic functions. Complex integration: complex contour integrals, the Cauchy Theorem and the Cauchy Integral Formula; local properties of analytic functions, Taylor series expansions and their convergence; isolated singularities and Laurent series expansions. Liouville's Theorem and the Fundamental Theorem of Algebra. Maximum principle and Schwarz's lemma. Calculus of residues: meromorphic functions, the Residue Theorem, calculation of definite integrals by the evaluation of residues, including improper integrals (principal values) and integrands with branch points; the argument principle (for counting zeroes and poles) and the Rouche Theorem. Conformal mapping: geometrical interpretation of an analytic function; explicit mappings defined by elementary functions; linear fractional (bilinear) transformations and their action on the Riemann sphere; the Riemann Mapping Theorem (statement); solution of specific problems in potential theory (boundary-value problems for harmonic functions) by the conformal mapping technique.

92. Dekker.com - Complex Analysis And Geometry
    complex analysis and Geometry. Cover Not Available Series Volume 173 This item is part of the Lecture Notes In Pure and Applied Mathematics series.  
    http://www.dekker.com/servlet/product/productid/9672-1
    
    Extractions: Print ISBN: Description Based on a recently held conference in Trento, Italy, sponsored by the Centro Internazioale per la Ricerca Matematica, this outstanding reference presents the latest advances in several complex variables and related topics such as transcendental algebraic geometry, infinite dimensional supermanifolds, and foliations.

93. MA3121 Complex Analysis
    MA3121 complex analysis. MA3121 complex analysis. HA Priestley, Introduction to complex analysis, Oxford University Press. Resources.  
    http://www.math.le.ac.uk/TEACHING/MODULES/MA-04-05/MA3121.html
    
    Extractions: Next: MA3131 Group Theory Up: Previous: MA3077 Operational Research Credits: Convenor: Dr. A. Baranov Semester: 2 (weeks 15 to 26) Prerequisites: essential: MA1151, MA2101 desirable: MA2151 Assessment: Coursework: 10% Examination: 90% Lectures: Problem Classes: Tutorials: none Private Study: Labs: none Seminars: none Project: none Other: none Surgeries: none Total: This module aims to introduce to the theory of functions of a complex variable and to familiarize with its applications. Students should know and understand the key concepts of this module: holomorphic functions, path integrals, Taylor and Laurent series, singularities and residues of complex functions. Students should be able to explain the main proofs given in the lectures and be able to determine whether a complex function is differentiable, define and evaluate path integrals, find Taylor and Laurent expansions of complex functions, calculate residues and use the residue theorem to evaluate real integrals and sums of real series. Lectures and problem classes, coursework.

94. Hans Lundmark's Complex Analysis Pages
    complex analysis. Hans Lundmark, Department of Mathematics, Linköping University, Sweden. Books. There are lots and lots of books about complex analysis.  
    http://www.mai.liu.se/~halun/complex/complex.html
    
    Extractions: Back to Hans Lundmark's main page Example . Below are two plots of the function f z ) = sin( z z Virtually all information in the real plot can be read off from just the middle horizontal line z x i in the complex plot (once you learn how to interpret it). But the complex plot also reveals new phenomena that can't be seen in the real plot. (About 50 kB text + 2.5 MB images, so it will take a while if you have a slow Internet connection.) The HTML files are produced with the TtH TeX-to-HTML translator , which uses symbol fonts to render mathematical characters. The versions differ in how the math symbols are encoded. See the TtH manual for details.

95. Complex Analysis Page
    Classical complex analysis. Basic complex analysis by JE Marsden A slightly bigger and more comprehensive text used at Wayne State University.  
    http://www.math.rutgers.edu/~chelst/complex.html
    
    Extractions: My interests include Bounded analytic functions on the unit disk: Classical generalizations of Schwarz's Lemma Using the hyperbolic metric to understand Schwarz's Lemma and its generalizations. Boundary versions of Schwarz's Lemma Iteration theory / complex dynamics Bieberbach-Eilenberg Functions: Geometric properties of the function set Extensions of Schwarz-like inequalities to B.E. functions Special Analytic Functions: Laplace transforms (of positive functions) - analyticity and zeros Continued fractions with analytic entries My current research projects include Using inner functions in boundary versions of Schwarz's Lemma Viewing the works of P. Mercer (1997, 1999) and others from within the hyperbolic metric

96. Wu :: Forums - Complex Analysis
    wu forums « wu forums complex analysis » Welcome, Guest. Please Login or Register. wu forums general complex analysis (Moderator william wu).  
    http://www.ocf.berkeley.edu/~wwu/cgi-bin/yabb/YaBB.cgi?board=complex

97. Wiley::An Introduction To Complex Analysis
    Wiley Mathematics Statistics Algebra Complex Functional Analysis An Introduction to complex analysis. Related Subjects, Complex Functional Analysis.  
    http://www.wiley.com/WileyCDA/WileyTitle/productCd-047133233X.html

98. Wiley::Modern Real And Complex Analysis
    Wiley Mathematics Statistics Algebra Complex Functional Analysis Modern Real and complex analysis. Related Subjects, Modern Real and complex analysis  
    http://www.wiley.com/WileyCDA/WileyTitle/productCd-0471107158.html
    
    Extractions: US $120.00 Add to Cart Description Table of Contents Author Information Modern Real and Complex Analysis Thorough, well-written, and encyclopedic in its coverage, this text offers a lucid presentation of all the topics essential to graduate study in analysis. While maintaining the strictest standards of rigor, Professor Gelbaum's approach is designed to appeal to intuition whenever possible. Modern Real and Complex Analysis provides up-to-date treatment of such subjects as the Daniell integration, differentiation, functional analysis and Banach algebras, conformal mapping and Bergman's kernels, defective functions, Riemann surfaces and uniformization, and the role of convexity in analysis. The text supplies an abundance of exercises and illustrative examples to reinforce learning, and extensive notes and remarks to help clarify important points.

99. Complex Analysis
    Math 490 Topics complex analysis. Instructor Allen Hibbard. Text complex analysis for Mathematics and Engineering, Fourth Edition (Mathews and Howell).  
    http://www.central.edu/homepages/hibbarda/Courses/Complex/complex.asp
    
    Extractions: Contact Information My Schedule Current Courses* Past Courses* ... Other links* * indicates a submenu is available Instructor : Allen Hibbard Office hours : Central Hall 307, 8:00-9:00, 2:00-3:00 Email hibbarda@central.edu Text Complex Analysis for Mathematics and Engineering , Fourth Edition (Mathews and Howell) Location : Central Hall 313 Days/time : TR 12:30 - 1:45 Syllabus html format : (will be opened in this browser) Exam dates : 2/6, 3/6, and 4/17 Grade components : homework (10%), quizzes (15%), tests (60%), and final (15%) Last time taught : Spring, 2003 Prepared by Al Hibbard. Most recent update: January 15, 2004

100. Real And Complex Analysis
     Real and complex analysis, Real and complex analysis by Authors Walter Rudin Released 01 May, 1986 ISBN 0070542341 Hardcover Sales Rank 90,948,  
     http://www.wkonline.com/a/Real_and_Complex_Analysis_0070542341.htm
     
     Extractions: Rudins Real and Complex Analysis is an excellent book for several reasons. Most importantly, it manages to encompass a whole range of mathematics in one reasonably-sized volume. Furthermore, its problems are not mere extensions of the proofs given in the text or trivial applications of the results- many of the results are alternate proofs to major theorems or different theorems not proved. With that in mind, this book is not appropriate for a course where the instructor wants students to merely understand the theorems well enough to develop applications- the structure of the book is far better suited for a more theoretical course. For example, the construction of Lebesgue measure is considered one of the most important topics in graduate analysis courses. After this construction, more abstract measures are developed, and then one proves the Riesz Representation Theorem for positive functionals later.

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