级数发散

词组短语

divergence of a series

与级数发散相关的网络例句 [注：此内容来源于网络，仅供参考]

A series is said to be converges absolutely if the series converges; the series is called conditionally convergent, if the series converges but diverges.

绝对收敛如果级数收敛；称级数绝对收敛，如果级数收敛，而发散，则称级数条件收敛。

Theorem 1 If the power series is convergent at ,then for any that ,the power series absolutely converges at point ;if the power series is divergent at ,then for any that ,the power series diverges at point .

定理1 如果级数当时收敛，则适当不等式的一切使这幂级数绝对收敛；反之，如果级数当时发散，则适合不等式的一切使这幂级数发散。

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.

定义如果级数的部分和数列有极限，即，则称无穷级数收敛，这时极限叫做这级数的和，并写成；如果没有极限，则称无穷级数发散。

An infinite series that results in a finite sum is said to converge. One that does not, diverges.

一个无穷级数可求得和便称为收敛级数，若否，则称为发散级数。

An in finite series that results in a finite sum is said to converge. One that does not, diverges.

一个无穷级数可求得和便称为收敛级数，若否，则称为发散级数。

An infinite series that results in a finite sum is said to converge. One that does not, diverge s.

一个无穷级数可求得和便称为收敛级数，若否，则称为发散级数。

Based on the second-order moment of the power density, the far-field divergence angle of nonparaxial rotationally symmetric Laguerre-Gaussian beams is derived and expressed in a sum of the series of the Gamma function.

基于功率密度的二阶矩方法，推导出了非傍轴旋转对称拉盖尔－高斯光束远场发散角的解析公式，并表示为伽玛函数的幂级数求和形式。

Convergence and divergence of infinite series depend upon this concept.

无穷级数的收敛性与发散性与此概念有关。

Now by using Dai's exact solution formula and studying the asymptotical behavior controlcondition and using the series expression of the famous Riemann Zeta-function in number theory,after introducing and proving a new representation theory of inverse Laplace transformation wedirectly obtained Chen's solution formulae and their unique existence condition without usingLaplace transformation and〓 inverse formula.

本文从带消发散参数的严格解出发，通过研究渐近行为控制条件，利用数论中著名的Riemann-Zeta函数的级数表示，引入并证明一个逆Laplace变换的新的表示定理，直接导出了陈等发展的级数解，并得到了级数解的存在、唯一性条件。

与级数发散相关的网络解释 [注：此内容来源于网络，仅供参考]

divergence of a series：级数发散

divergence 发散 | divergence of a series 级数发散 | divergence of tensor field 张量场的散度

divergent sequence：发散序列Btu中国学习动力网

divergent iteration 发散性迭代Btu中国学习动力网 | divergent sequence 发散序列Btu中国学习动力网 | divergent series 发散级数Btu中国学习动力网

properly divergent sequence：正常发散序列

properly discontinuous group 纯不连续群 | properly divergent sequence 正常发散序列 | properly divergent series 正常发散级数

divergent series：发散级数

divergent reactor 功率增长状态下的反应堆 | divergent series 发散级数 | divergent wind 发散风

divergent series：发散级数Btu中国学习动力网

divergent sequence 发散序列Btu中国学习动力网 | divergent series 发散级数Btu中国学习动力网 | divide 除Btu中国学习动力网

oscillating divergent series：振动发散级数

oscillate 振动 | oscillating divergent series 振动发散级数 | oscillating infinite determinant 振动无穷行列式

properly divergent series：正常发散级数

properly divergent sequence 正常发散序列 | properly divergent series 正常发散级数 | proportion 比例

summability theory of divergent series：发散级数的可和性理论

summability 可和性 | summability theory of divergent series 发散级数的可和性理论 | summable 可和的

divergent infinite series：发散无穷级数

divergent die 分流模 | divergent infinite series 发散无穷级数 | divergent margin 离散边缘

Euler：欧拉

例1; (1) 定理1(阿贝尔(Abel)定理) 如果级数当x = x0(x0 0)时收敛,则适合不等式 x x0 的一切x使这幂级数发散.(证明)欧拉(Euler)公式:(2) 欧拉(Euler)公式:eix =