级数的和的英文

• sum of series
• value of series

• 级数    progression; series; number ...
• 的    4次方是 The fourth power of 2 i ...
• 和    mix; blend
• 广义级数的和    generalized sum
• 数值级数的和    sum of numerical series
• 算术级数的和    sum of arithmetic progression
• 无穷级数的和    sum of infinite series; sumofinfiniteseries
• 级数的    progressional
• 级数的反演    inverse time of series; inversion of a series
• 级数的加法    addition of series
• 级数的减法    subtraction of series
• 级数的项    term of a series; term of series
• 级数的项数    number of terms in a series
• 级数的余部    remainder of a series
• 级数的重排    rearrangement of series
• 级数的逆演, 级数的反演    reversion of a series
• 级数的结合律    associative law for series
• 级数的收敛性    convergence of series
• 罗郎级数的挚    principal part of laurent series
• 幂级数的对数    power series logarithm
• 幂级数的松弛    relaxation of power series
• 幂级数的松驰    relaxation of power series
• 二项式系数的级数    binomial coefficient series
• 级数的一致收敛    uniform convergence of a series
• 渐近级数的余项    remainder in asymptotic series

• Using differential equation to get the sum of ordinary series with function term
  用常微分方程求几类常见的函数项级数的和
• A sufficient and necessary factor of the sum continuum of the progression of complex function
  复变函数项级数的和连续的一个充要条件
• 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。
• 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
  摘要文献[ 1 ]中给出了一类求无穷级数的和的概率解法，文章介绍了一种推广，并给出[ 1 ]中遗留的一类求多重积分极限问题的解答。
• The relations between the rearrangement of the coefficients of a dirichlet series and the order of growth of this series sum - functions were investigated . the rearrangement characteristics of two type of the dirichlet series2 sum - function with the same order of growth ( = + or = 0 ) were obtained
  本文在文[ 7 ]的基础上研究dirichlet级数的系数的重排与此级数的和函数的增长级的关系，获得了使两类dirichlet级数的和的和函数的增长级保持0或+不变的重排的特征。