微積分:函數的極值

(Lebesgue Criterion): Dirichlet 函數 D(x) 不是 Riemann 可積。 Dirichlet 函數也精準 地說明 Riemann 積分的本質, 按照 Riemann 的定義 :

對數函數之微分及其 對數函數之微分及其.. 相關之積分

【There was trash/garbage everywhere】 【on/in the playground one/an hour ago.】【However, everything】 【is different now.】.. 【There was trash/garbage all over/around】

Information change: if there is any teaching hours change for employed foreign teacher during original approval period (at least 14 teaching hours per week in the original

Cauchy 積分理論是複變函數論中三個主要組成部分之一, 有了 Cauchy 積分理論, 複變 函 數論才形成一門獨立的學科, 並且導出一系列在微積分中得不到的結果。 我們先從 Cauchy

但是讀者還是應該可以揣測出 n 重積分的 Fubini 定理...

If the skyrmion number changes at some point of time.... there must be a singular point

(2007) demonstrated that the minimum β-aberration design tends to be Q B -optimal if there is more weight on linear effects and the prior information leads to a model of small size;