riemann integral 中文意思是什麼
riemann integral
解釋
黎曼積分-
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。 -
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。 -
The stability of cauchy singular integral when the integral curve has a smooth perturbation is discussed in our first partition ; we apply some results of the first partition to the second partition and solve the stability of the solution to the cauchy singular integral equation. finally, on the basis of the stability of the cauchy type integral, we study the stability of the solution to the riemann boundary value problem when the contour perturbs smoothly
在第一部分中，我們主要討論了cauchy奇異積分在積分曲線發生光滑擾動時的穩定性問題；而在第二部分中，我們把第一部分的結果應用到cauchy奇異積分方程，導出了其關于積分曲線攝動的穩定性的研究及其一些結果；最後，在第三部分中，我們在研究cauchy型積分關于積分曲線的穩定性問題的基礎上，探討了riemann邊值問題的穩定性問題。 -
Note on the limit theorem of directly riemann integral
積分極限定理又一注記 -
Using riemann - schwarz ' s symmetry principle of complex functions, the above problems are transformed into riemann - hilbert boundary problems. by combining the analysis of singularity of complex functions, generalized liouville ' s theorem, cauchy model integral and residue theorem, the general solutions of above problems are presented
創造性運用復變函數解析延拓原理，將上述問題轉化為riemann - hilbert邊值問題，結合復應力函數奇性主部分析方法、廣義liouville定理、 cauchy型積分和留數定理，獲得了上述問題的一般解答。 -
A new analytical method for the plane elastic or thermoelastic problem on complex multiply connected region based upon the complex potential theory of elastic mechanics built by muskhelishvili. n. i. by combining the theory of sectionally holomorphic function, cauchy model integral, the analysis of the singularity of complex function and riemann boundary problem, the analysis relation between the complex potentials is obtained, and then the problem is transformed into solving an elementary complex potentials equation
I彈性力學復勢理論的基礎上提出一種處理復雜多連通域平面彈性與熱彈性問題新的分析方法，將復變函數的分區全純函數理論，復勢奇性分析， riemann邊值問題與cauchy型積分相結合，求得各分區復勢的解析關系，將問題歸結為一個初等復勢函數方程的求解。 -
On the properties of the directly - riemann integral
積分收斂性判別法 -
A kind of inverse riemann boundary value problems in clifford analysis and singular integral equations
邊值逆問題和奇異積分方程組 -
The further properties on directly - riemann integral
積分的一個重要不等式 -
The important inequality for directly - riemann integral
積分的進一步屬性 -
On the limit theorem of directly riemann integral
積分的極限定理 -
Similarities and differences between newton integral and riemann integral
牛頓積分與黎曼積分之異同 -
Teaching of mathematics short but reasonable reasoning for the riemann integral
課程教學模式的改革與探索 -
In the middle of 19th century, riemann introduced riemann integral and discovered the essential of definite integral profoundly and completely
Riemann在19世紀中期引入了riemann積分，比較完整、深刻地揭示出定積分概念的實質。 -
Research on several qualities of riemann - lebesgue - stieltjes integral
積分的兩個性質的研究 -
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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