泛函分析在線電子書 pdf 下載 txt下載 epub 下載 mobi 下載 2024

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K.Yosida著作者

世界圖書齣版公司

譯者

1999-06-01 出版日期

500 頁數

75.00元價格

Classics in Mathematics 叢書系列

9787506226110 圖書編碼

泛函分析在線電子書圖書標籤: 泛函分析數學 Mathematics Functional Analysis 泛函分析 Yosida

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發表於2024-06-21

泛函分析在線電子書 epub 下載 mobi 下載 pdf 下載 txt 下載 2024

泛函分析在線電子書 epub 下載 pdf 下載 mobi 下載 txt 下載 2024

泛函分析在線電子書 pdf 下載 txt下載 epub 下載 mobi 下載 2024

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Riesz定理有界加法泛函可以用內積形式給齣；傅裏葉級數論不同於解析函數的泰勒展開引入瞭坐標基礎是bessel不等式和完備性的parseval ；從希爾伯特空間的riese定理到一半賦範空間必須要 hahn -banach延拓定理有界綫性泛函的存在定理弱收斂和強收斂的等價性導緻瞭古典統計力學的基礎遍曆性就是時間平均和相空間平局；橢圓偏微分方程的基本定理外爾施瓦茨定理（弱解就是正規解）；一定條件下拋物和雙麯的初值問題可以轉換成橢圓方程的邊值問題；fredholm就是把積分方程變換為無窮維的綫性方程積分核等價於矩陣雙綫性；cayley變換自共軛算子的譜分解歸結為酉算子的譜分解的關鍵；綫性常微分施特姆劉維爾型邊值問題的特徵函數係的完全性可結閤到該問題的格林函數做

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deng god once said: this is a good book

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其實認真讀過的是這本的一個縮略本，大概隻有兩三百頁，主要內容差不多，感覺更適閤本科生讀，伍洪熙在他的書裏麵也推薦過，至於這本實在是有點兒厚瞭。。。

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泛函分析在線電子書 pdf 下載 txt下載 epub 下載 mobi 在線電子書下載

泛函分析在線電子書圖書描述

he present book is based on lectures given by the author at the University of Tokyo during the past ten years. It is intended as a textbook to be studied by students on their own or to be used in a course on Functional Analysis, i.e., the general theory of linear operators infunction spaces together with salient features of its application to diverse fields of modem and classical analysis. Necessary prerequisites for the reading of this book are summarized,with or without proof, in Chapter 0 under titles: Set Theory, Topological Spaces, Measure Spaces and Linear Spaces. Then, starting with the chapter on Semi-norms, a general theory of Banach and Hilbert spaces is presented in connection with the theory of generalized functions of S. L. SOBOLEV and L. SCHWARTZ. While the book is primarily addressed to graduate students, it is hoped it might prove useful to research mathematicians, both pure and applied. The reader may pass, e.g., fromChapter IX (Analytical Theory. of Semi-groups) directly to Chapter XIII (Ergodic Theory and Diffusion Theory) and to Chapter XIV (Integration of the Equation of Evolution). Such materials as "Weak Topologies and Duality in Locally Convex Spaces" and "Nuclear Spaces" are presented in the form of the appendices to Chapter V and Chapter X,respectively. These might be skipped for the first reading by those who are interested rather in the application of linear operators.

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