| 書名: | FOUNDATIONS OF MODERN ANALYSIS (DOVER ) | |||
| 作者: | FRIEDMAN | |||
| ISBN: | 9780486640624 | |||
| 出版社: | Dover Publications | |||
| 出版日期: | 1981/12 | |||
| 書籍開數、尺寸: | 21.59x13.72x1.27 | |||
| 頁數: | 272 | |||
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#數學與統計學
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| 售價: | 520元 | |||
| 庫存: | 已售完 | |||
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FOUNDATIONS OF MODERN ANALYSIS (DOVER )
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詳細資訊
書名：Foundations of Modern Analysis 作者：FRIEDMAN 出版社：DOVER 出版日期：1982/00/00 ISBN：9780486640624 內容簡介 目錄 Chapter 1 MEASURE THEORY Chapter 2 INTEGRATION Chapter 3 METRIC SPACES Chapter 4 ELEMENTS OF FUNCTIONAL ANALYSIS IN BANACH SPACES Chapter 5 COMPLETELY CONTINUOUS OPERATORS Chapter 6 HILBERT SPACES AND SPECTRAL THEORY
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商品描述 Intended for the advanced undergraduate or beginning graduate student, this lucid work links classical and modern physics through common techniques and concepts and acquaints the reader with a variety of mathematical tools physicists use to describe and comprehend the physical universe. For the physicist, mathematics is a language, or shorthand, for constructing workable models (necessarily approximate and incomplete) of aspects of physical reality. The present text, by a noted professor of physics at McGill University, Montreal, deals in an exceptionally well-organized way with some of the crucial mathematical tools used to construct such models. Contents include: I: The Vibrating String; II. Linear Vector Spaces; III. The Potential Equation; IV: Fourier and Laplace Transforms and Their Applications; V. Propagation and Scattering of Waves; VI. Problems of Diffusion and Attenuation; VII. Probability and Stochastic Processes; VIII. Fundamental Principles of Quantum Mechanics; IX. Some Soluble Problems of Quantum Mechanics; X. Quantum Mechanics of Many-body Problems. A special helpful feature of this volume is a Prelude to each chapter, which outlines the topics with which the chapter deals. In addition to providing a guide to the organization of its contents, it indicates the mathematical background assumed and calls attention to those methods and concepts which have an application in different physical problems. Relevant test problems are interspersed throughout the text to test the student's grasp of the material, while brief bibliographies at the chapter ends suggest further reading. Ideal as a primary or supplementary text, Mathematical Analysis of Physical Problems will reward any reader seeking a firmer grasp of the mathematical procedures by which physicists unlock the secrets of the universe.
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(特價299)Relativisric Quantum Mechanics 2/e 2005 (SV) 3-540-25502-8 2 H.M.PILKUHNM 9783540255024
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【簡介】 Description This is an advanced text for the one- or two-semester course in analysis taught primarily to math, science, computer science, and electrical engineering majors at the junior, senior or graduate level. The basic techniques and theorems of analysis are presented in such a way that the intimate connections between its various branches are strongly emphasized. The traditionally separate subjects of 'real analysis' and 'complex analysis' are thus united in one volume. Some of the basic ideas from functional analysis are also included. This is the only book to take this unique approach. The third edition includes a new chapter on differentiation. Proofs of theorems presented in the book are concise and complete and many challenging exercises appear at the end of each chapter. The book is arranged so that each chapter builds upon the other, giving students a gradual understanding of the subject. 【目錄】 Table of Contents Chapter 1: Abstract Integration Chapter 2: Positive Borel Measures Chapter 3: Lp-Spaces Chapter 4: Elementary Hilbert Space Theory Chapter 5: Examples of Banach Space Techniques Chapter 6: Complex Measures Chapter 7: Differentiation Chapter 8: Integration on Product Spaces Chapter 9: Fourier Transforms Chapter 10: Elementary Properties of Holomorphic Functions Chapter 11: Harmonic Functions Chapter 12: The Maximum Modulus Principle Chapter 13: Approximation by Rational Functions Chapter 14: Conformal Mapping Chapter 15: Zeros of Holomorphic Functions Chapter 16: Analytic Continuation Chapter 17: Hp-Spaces Chapter 18: Elementary Theory of Banach Algebras Chapter 19: Holomorphic Fourier Transforms Chapter 20: Uniform Approximation by Polynomials
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FOUNDATIONS OF MODERN PHYSICS 2021 (H) ISBN： 9781108841764 類別： 物理學Physics 出版社： CAMBRIDGE UNIVERSITY PRESS 作者： WEINBERG 年份： 2021 裝訂別： 精裝 頁數： 320頁 In addition to his ground-breaking research, Nobel Laureate Steven Weinberg is known for a series of highly praised texts on various aspects of physics, combining exceptional physical insight with his gift for clear exposition. Describing the foundations of modern physics in their historical context and with some new derivations, Weinberg introduces topics ranging from early applications of atomic theory through thermodynamics, statistical mechanics, transport theory, special relativity, quantum mechanics, nuclear physics, and quantum field theory. This volume provides the basis for advanced undergraduate and graduate physics courses as well as being a handy introduction to aspects of modern physics for working scientists. > A broad range of topics covered in compact form as advanced introductions for physicists, from advanced undergraduates to working scientists > Special emphasis on the historical context elevates and illuminates scientific advancement to inspire the reader in their own work > The latest in a series of textbooks written by the highly regarded Nobel Laureate Steven Weinberg Table of Contents Preface 1. Early atomic theory 2. Thermodynamics and kinetic theory 3. Early quantum theory 4. Relativity 5. Quantum mechanics 6. Nuclear physics 7. Quantum field theory: assorted problems Bibliography Author index Subject index.
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