收敛级数的英文
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"收敛级数"怎么读用"收敛级数"造句
英文翻译手机版
- convergent series
- "收敛"英文翻译 weaken or disappear
- "级数"英文翻译 progression; series; number ...
- "【数学】收敛级数。" 英文翻译 : convergent series
- "半收敛级数" 英文翻译 : semi convergent series; semiconvergent series
- "非收敛级数" 英文翻译 : non convergent series; non-convergent series
- "高度收敛级数" 英文翻译 : highly convergent series
- "绝对收敛级数" 英文翻译 : absolutely convergent series
- "条件收敛级数" 英文翻译 : conditionally convergent series
- "无处收敛级数" 英文翻译 : nowhere convergent series
- "永久收敛级数" 英文翻译 : permanently convergent series
- "有界收敛级数" 英文翻译 : boundedly convergent series
- "正则收敛级数" 英文翻译 : regularly convergent series
- "非绝对收敛级数" 英文翻译 : nonabsolutely convergent series
- "无条件收敛级数" 英文翻译 : unconditionally convergent series
- "一致绝对收敛级数" 英文翻译 : uniformly absolutely convergent series
- "固敛级数" 英文翻译 : steadily convergent series
- "级数收敛" 英文翻译 : series convergence
- "级数收敛性" 英文翻译 : series convergence
- "收敛幂级数" 英文翻译 : convergent power series
- "级数的收敛性" 英文翻译 : convergence of series
- "收敛二重级数" 英文翻译 : convergent double series
- "收敛幂级数环" 英文翻译 : convergent power series ring; ring of convergent power series
- "级数的一致收敛" 英文翻译 : uniform convergence of a series
- "绝对收敛幂级数" 英文翻译 : absolutely convergent power series
- "柯西级数收敛条件" 英文翻译 : cauchy condition for convergence of a series
例句与用法
- Conditionally convergent series
条件收敛级数 - Regularly convergent series
正则收敛级数 - Theorem 9 ( rearrangement theorem ) the terms of an absolutely convergent series can be rearranged without affecting either the convergence or the sum of the series
定理9 (可交换性定理)绝对收敛级数经改变响的位置后构成的级数也收敛,且与原级数有相同的和(即绝对收敛级数具有可交换性) 。 - In this paper , we expand eigenvalue of poisson equation using bilinear element , by the formulation of the error expanition , we can conclude that it is a upper bound . and by two numerical example , we computer the approximate eigenvalue of poisson equation in square and l - shape domains , then we analyses the approximate eigenvalue . we also extraplate the error expansion and enhance the accuracy of the eigenvalue form the second order to the forth order
本论文对poisson方程的特征值采用双线性元进行展开,得到了误差展开式,通过误差展开式,我们能得到特征值是上界。通过数值算例,计算方形与l形区域上的poisson方程的近似特征值,并对数据进行分析,验证了理论的正确性,然后通过对误差展开式外推,收敛级数可以从二阶提高到四阶,得到了高精度的解。
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