渐进积分展开法,Asymptotic Expansion of Integrals Methods
1)Asymptotic Expansion of Integrals Methods渐进积分展开法
2)asymptotic expansion渐进展开
1.The Marangoni convection boundary layer problem was solved by an efficient transformation andasymptotic expansion technique,and the analytical approximate solution to this Marangoni convection was obtained.通过坐标变换和巧妙引入小参数对速度和温度边界层控制方程组摄动渐进展开,得到了问题的解析近似解。
3)asymptotic expansion渐进展开式
1.There are many methods to getasymptotic expansions for those functions defined by integrals.摄动方法中求定积分所定义的函数的渐进展开式的各种方法被用来求一类广义振荡积分的近似值 ,而且多数情况下得到的是精确
4)complete asymptotic expansion全渐进展开
1.Wenot only obtain thecomplete asymptotic expansion for the operators and their derivatives but also discuss the shape preserving properties of the operator.我们基于加权的BBH-D算子与加Jacobi权的Bernstein-Durrmeyer算子之间的关系,得到了加权的BBH-D算子及其微分的完全渐进展开公式,如下:定理1若[0,+∞)上的有界函数f在点x处2q阶可导,q∈N,x∈(0,+∞),则定理2若[0,+∞)上的有界函数f在点x处2q+r阶可导,qN,x∈(0,+∞),r∈N,特别地取q=1,可得该算子的Voronovskaja型结果如下。
5)asymptotically developable method渐近展开法
英文短句/例句
1.A Finite Difference Scheme for Singularly Perturbed Problems by Incorporation of Asymptotic Approsimations;渐近展开法与差分格式相匹配求解奇异摄动问题
2.Asymptotic Expansions of Iterated Galerkin Methods for Eigenvalue Problem of Fredholm Integral Equations;Fredholm积分方程特征值迭代Galerkin方法的渐近展开(英文)
3.Multiscale Asymptotic Expansion and Finite Element Methods for Periodic Composite Materials Hyperbolic Type Wave Problems;周期复合材料双曲型波动问题多尺度渐近展开和有限元解法
4.Multiscale Asymptotic Expansion for Composite Materials Heat Transfer Problems and Mixed Finite Element Method;复合材料热传导问题的多尺度渐近展开及混合元方法
5.Edgeworth Expansions and Power Loss of Tests检验的渐近展开和功效损失(英文)
6.The Method of Multiplier-enlargement and the Asymptotic Formulae of Approximation of Multivariate Unbounded Continuous Functions;扩展乘数法与多元无界函数逼近的渐近估计
7.Edgeworth expansion of random weighting estimation in semi-parametric regression model半参数回归模型随机加权估计的渐近展开
8.Study on the approximate deployment theory of the reducible elbow pipe in the sheet metal process钣金工艺中渐缩管弯头的近似展开理论研究
9.Integral Solutions to the Second-Order Linear Equations and the Solution of Asymptotic Expansion;一类二阶线性方程的积分解与解的渐近展开式
10.An Asymptotic Expansion for Quasi-liner Singular Perturbation Problem of Hyperbolic-Parabolic Partial Differential Equation双曲-抛物奇异摄动问题的O(ε~n)阶渐近展开
11.Structure topological optimization design with displacement constraints based on the approximation of moving asymptotes基于移动渐近线展开式的结构位移拓扑优化
12.Using the perturbation theory and perturbative method, the uniformly valid asymptotic expansions of the solution for a class of ENSO model are obtained easily.利用摄动理论和方法,较简便地得到了一类ENSO模型解的一致有效的渐近展开式.
13.The story gradually unfolded itself.故事 (的情节) 渐渐地展开。
14.An adaptive approach of involute gear tooth profile by line segments;一种直线逼近渐开线齿廓曲线的自适应算法
15.Approximate Drawing of the Standard Involute Gear s Flank Profile and It s Realization on AutoCAD;渐开线标准齿齿形近似画法及其在AutoCAD上的实现
16.Spur gear axial modification and approximate calculation of involute rolling length直齿圆柱齿轮齿向修形及渐开线展开长度的近似计算
17.The Edgeworth Expansion for the Random Weighting Estimate of the Sample Variance--Not the Independent Identicaly Distribution Case方差估计的随机加权分布的渐近展开——非独立同分布情形
18.Two-scale formal asymptotic expansions for media with small periodic perforated configuration with diffusion周期孔洞区域中渗流问题双尺度渐近形式展开式(英文)
相关短句/例句
asymptotic expansion渐进展开
1.The Marangoni convection boundary layer problem was solved by an efficient transformation andasymptotic expansion technique,and the analytical approximate solution to this Marangoni convection was obtained.通过坐标变换和巧妙引入小参数对速度和温度边界层控制方程组摄动渐进展开,得到了问题的解析近似解。
3)asymptotic expansion渐进展开式
1.There are many methods to getasymptotic expansions for those functions defined by integrals.摄动方法中求定积分所定义的函数的渐进展开式的各种方法被用来求一类广义振荡积分的近似值 ,而且多数情况下得到的是精确
4)complete asymptotic expansion全渐进展开
1.Wenot only obtain thecomplete asymptotic expansion for the operators and their derivatives but also discuss the shape preserving properties of the operator.我们基于加权的BBH-D算子与加Jacobi权的Bernstein-Durrmeyer算子之间的关系,得到了加权的BBH-D算子及其微分的完全渐进展开公式,如下:定理1若[0,+∞)上的有界函数f在点x处2q阶可导,q∈N,x∈(0,+∞),则定理2若[0,+∞)上的有界函数f在点x处2q+r阶可导,qN,x∈(0,+∞),r∈N,特别地取q=1,可得该算子的Voronovskaja型结果如下。
5)asymptotically developable method渐近展开法
6)asymptotic error expansion渐进误差展开式
延伸阅读
渐进逐渐前进、发展：循序～。
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