無窮級數的和 的英文怎麼說

中文拼音 [wúqióngjíshǔdehé]
無窮級數的和 英文
sum of infinite series
  • 無 : 無Ⅰ動詞（沒有） not have; there is not; be without Ⅱ名詞1 （沒有） nothing; nil 2 （姓氏） a surn...
  • 窮 : Ⅰ形容詞（貧窮） poor; poverty stricken Ⅱ名詞1 （窮盡） limit; end 2 （姓氏） a surname Ⅲ副詞1 （...
  • 級 : Ⅰ名詞1 （等級） level; rank; grade 2 （年級） any of the yearly divisions of a school course; gra...
  • 數 : 數副詞（屢次） frequently; repeatedly
  • 的 : 4次方是 The fourth power of 2 is direction
  • 和 : 和動詞（在粉狀物中加液體攪拌或揉弄使有黏性） mix （powder） with water, etc. : 和點兒灰泥 prepare some plaster
  • 無窮 : 1. （沒有窮盡; 沒有限度） infinite; endless; boundless; inexhaustible 2. [數學] infinite
  • 級數 : [數學] progression; series; number of stages; number of steps; stage number級數變換 transformatio...
  1. Definition the infinite series converges and has sum if the sequence of partial sums converges to, that is. if diverges, then the series diverges. a divergent series has no sum

    定義如果級數的部分和數列有極限，即，則稱無窮級數收斂，這時極限叫做這級數的和，並寫成；如果沒有極限，則稱無窮級數發散。
  2. It is only by assuming an infinitely small magnitude, and a progression rising from it up to a tenth, and taking the sum of that geometrical progression, that we can arrive at the solution of the problem

    只有假設出無窮小數和由無窮小數產生的十分之一以下的級數，再求出這一幾何級數的總量，我們才能得出問題的答案。
  3. Comparison of convergences on regular integral two kinds of improper integral and infinite series

    求無窮級數和以及多重積分極限的概率方法
  4. A few ways to the summation of infinite series

    關于無窮級數求和的幾種方法
  5. Discussion on methods to do the summation infinite progression

    導數在無窮級數求和方法中的應用
  6. Most blues feature simple, usually three - chord, progressions and have simple structures that are open to endless improvisations, both lyrical and musical

    大多數布魯斯樂的特點是簡單的，通常是三和弦的和弦級進，而在詞作和音樂上的簡單結構則對于無窮無盡的即興敞開了大門。
  7. For some non - symmetric homogeneous domains, we can also get the explicit formulas of their bergman kernel functions by hua method [ xu4 ] [ gi ]. we know the complete orthonormal system of the bounded reinhardt domain made up of monomials, and complex ellipsoid domain is the bounded reinhardt domain, so the explicit formulas of the bergman kernel functions are obtained by summing an infinite series in some cases ( called method of summing series )

    對於一些非對稱的齊性域，也可以用華羅庚方法得到它們的bergman核函數的顯表達式我們知道，有界reinhardt域的完備標準正交系由單項式組成，而復橢球域是包含原點且以原點為中心的有界reinhardt域，於是可以通過無窮級數求和函數的方法，計算其bergman核函數的顯表達式，這種求bergman核函數的顯表達式的方法稱為級數法。
  8. We still obtain the pth - ean consistency for the estimators after omitting the uni - formly integrability of { | _ n |, n 1 } and { | _ ri |, 1 i n, n 1 } and the com - pletely consistency for the estimators which is a new result. our results general - ize and improve the results in [ 4 ]

    N ；展為隨機級數的表達式（用到hall和hevde專著『岡中的思想） ，求和項為無窮時的minkovsb不等式，秧序列的hr訕dder不等式以及l 』混合序列的本身性質
  9. The essay provides a probability solution to a kind of infinite progression, and intends to popularize it that this text will introduce in documents [ 1 ], providing [ 1 ] the answer of hitting the leftover problem

    摘要文獻[ 1 ]中給出了一類求無窮級數的和的概率解法，文章介紹了一種推廣，並給出[ 1 ]中遺留的一類求多重積分極限問題的解答。
  10. We define the sum of the infinite geometric series

    我們把無窮幾何級數的和定義為
  11. We define the sum of the infinite geometric series.

    我們把無窮幾何級數的和定義為. .
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