lebesgue integral 中文意思是什麼
lebesgue integral
解釋
勒貝格積分-
After constrcting the perfective space, prove that this space is just the space of lebesgue integratiable function, thus explain that lebesgue integral is the form of the perfective riemann integral
在構造了完備化空間之後，證明了該空間就是勒貝格可積函數空間，從而說明了黎曼積分的完備化形式是勒貝格積分。 -
103 picks up where 18. 100b ( analysis i ) left off. topics covered include the theory of the lebesgue integral with applications to probability, fourier series, and fourier integrals
課程18 . 103是18 . 100b （分析i ）的延續。本課程的主題包括:運用概率論的勒貝格積分理論，傅立葉級數，以及傅立葉積分。 -
At the beginning of 20 * century, lebesgue rebuilt riemann integral and introduced lebesgue integral. with the development of modern mathematics, the concept of integral develops too
20世紀初，集合論的觀點引起積分學的變革， lebesgue以集合測度概念為基礎，對riemann積分的定義加以改造，建立lebesgue積分的概念。 -
Equivalent definitions of abstract lebesgue integral
積分的等價定義 -
Research on several qualities of riemann - lebesgue - stieltjes integral
積分的兩個性質的研究 -
Background rebuilding of time sequence signal base on lebesgue integral
積分理論的時間序列信號中的背景重建 -
This paper describes the feature of riemann integratiable function, and point out that the space of riemann integratiable function is not perfect under the meaning of lebesgue integral
摘要綜述了黎曼可積函數的基本特徵，並指出黎曼可積函數列的極限運算在積分意義下是不封閉的。
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