principles of mathematical analysis international series in pure and applied mathematics international series

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Principles Of Mathematical Analysis

Author : Walter Rudin
ISBN : 0070856133
Genre : Mathematics
File Size : 90. 56 MB
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The third edition of this well known text continues to provide a solid foundation in mathematical analysis for undergraduate and first-year graduate students. The text begins with a discussion of the real number system as a complete ordered field. (Dedekind's construction is now treated in an appendix to Chapter I.) The topological background needed for the development of convergence, continuity, differentiation and integration is provided in Chapter 2. There is a new section on the gamma function, and many new and interesting exercises are included. This text is part of the Walter Rudin Student Series in Advanced Mathematics.

Principles Of Mathematical Analysis

Author : Walter Rudin
ISBN : UCAL:B4062568
Genre : Calculus
File Size : 50. 25 MB
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Author : W.·鲁丁 (美)
ISBN : 7111133064
Genre : Mathematical analysis
File Size : 20. 97 MB
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责任者译名:鲁丁。

Functional Analysis

Author : Walter Rudin
ISBN : 0070619883
Genre : Functional analysis
File Size : 60. 65 MB
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Introduction To Mathematical Analysis

Author : William R. Parzynski
ISBN : UOM:39015060914929
Genre : Mathematics
File Size : 63. 99 MB
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Foundations Of Mathematical Analysis

Author : Richard Johnsonbaugh
ISBN : 9780486134772
Genre : Mathematics
File Size : 82. 50 MB
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Definitive look at modern analysis, with views of applications to statistics, numerical analysis, Fourier series, differential equations, mathematical analysis, and functional analysis. More than 750 exercises; some hints and solutions. 1981 edition.

Complex Analysis

Author : Lars V. Ahlfors
ISBN :
Genre :
File Size : 39. 12 MB
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Real And Complex Analysis

Author : Walter Rudin
ISBN : 0070619875
Genre : Analysis
File Size : 65. 63 MB
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Applied Mathematics Reviews

Author : George A Anastassiou
ISBN : 9789814492881
Genre : Mathematics
File Size : 81. 27 MB
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Applied mathematics connects the mathematical theory to the reality by solving real world problems and shows the power of the science of mathematics, greatly improving our lives. Therefore it plays a very active and central role in the scientific world. This volume contains 14 high quality survey articles — incorporating original results and describing the main research activities of contemporary applied mathematics — written by top people in the field. The articles have been written in review style, so that the researcher can have a quick and thorough view of what is happening in the main subfields of applied mathematics. Contents:Two Contemporary Computational Concepts in Numerical Analysis (I K Argyros)On the Simultaneous Approximation of Functions and Their Derivatives (T Kilgore)Copositive Polynomial Approximation Revisited (Y K Hu & X M Yu)Sampling Theory and Function Spaces (H-J Schmeisser & W Sickel)Evaluating Statistical Functionals by Means of Projections onto Convex Cones in Hilbert Spaces: Part I and II (T Rychlik)Extrapolation: From Calculation of π to Finite Element Method of Partial Differential Equations (X-P Shen)A Survey on Scaling Function Interpolation and Approximation (E-B Lin)and other papers Readership: Applied mathematicians, statisticians, economists and engineers. Keywords:Singular Integrals;Numerical Analysis;Convolution Operators;Approximation of Functions;Minimal Projection;Fuzzy Control;Sampling Theory;Stable Financial Modelling;Ill-Posed Problems;Finite Element Method

Fourier Analysis On Groups

Author : Walter Rudin
ISBN : 9780486821016
Genre : Mathematics
File Size : 85. 78 MB
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Written by a master mathematical expositor, this classic text reflects the results of the intense period of research and development in the area of Fourier analysis in the decade preceding its first publication in 1962. The enduringly relevant treatment is geared toward advanced undergraduate and graduate students and has served as a fundamental resource for more than five decades. The self-contained text opens with an overview of the basic theorems of Fourier analysis and the structure of locally compact Abelian groups. Subsequent chapters explore idempotent measures, homomorphisms of group algebras, measures and Fourier transforms on thin sets, functions of Fourier transforms, closed ideals in L1(G), Fourier analysis on ordered groups, and closed subalgebras of L1(G). Helpful Appendixes contain background information on topology and topological groups, Banach spaces and algebras, and measure theory.

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