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computation errors相关的网络例句

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与 computation errors 相关的网络例句 [注:此内容来源于网络,仅供参考]

This method requires less computation time than the B-spline interpolation method.

这种方法简单,所需的计算量小。

Therefore,we know that under the mean of statistics, interpolation operators are not only ideal algorithm for realizing optimal approximation polynomials computation,but also ideal computing tool for realizing optimal information- based operation,and the property of their recover functions are good.

这说明了在统计学意义下,插值多项式算子一方面是实现最佳逼近多项式计算的理想算法,另一方面(来源:ABCdd论文网www.abclunwen.com)是实现最优信息基算法的理想计算工具,且具有性质优良的恢复函数。来源:AB03c303C论文网www.abclunwen.com

The problems are investigated by using polynomial interpolation and symbolic computation, and the proposed method is applied for curve and surface cases.

基于多项式插值和符号计算的思想,研究了Bernstein多项式函数复合问题,并将其应用于曲线曲面的情形。

Furthermore, it not only has better interpretability to the concave data sets than the existing depth functions, but also has a relative simple computation, which ensures its practicality.

相比现有数据深度而言,它对凹形结构的数据具有更好的深度解释。更为重要的是它的计算比较简单,从而保证了它的实用性。

To solve this problem, bottom-to-top search algorithm is improved by combining the data-flow analysis and interval computation.

为解决这个问题,本文结合数据流分析和区间算术理论,对前述基本路径集查找算法进行了改进和优化。

These constructional methods can be used to treat many problems, the numerical results show that the given interval extension has smaller excessive width relative to the range of the functions over a domain. For univariate differentiable functions, the definition of interval slope is extended from the first order to high order according to their differentiability, and iterative formula of high-order interval slope computation is also developed.

对多元函数,在不要求函数的可微性及有关Lipschitz常数的条件下,给出了分量函数区间展开的斜率算术运算规则;利用函数局部凸或凹的运算特点,通过递归计算建立了多元函数区间扩张的构造方法。

The basic principle of modern numerical computation is to preserve the intrinsical character of the original problems.

现代数值计算的基本原则是尽可能保持原问题的本质特征。

However, the theoretical approach and the computation algorithms used to design the Genesis trajectory are based on invariant manifold theory.

然而,理论的计算方法和算法来设计创世记轨迹是基于不变流形的理论。

The classifier is invariant to rotation and translation and it is simple with less computation and easy to realize.

该方法对指纹的平移和旋转具有无关性,计算量小,易于实现。

Taking Kotlial method as an example,this paper discusses the applicability of an inverse computation method for the calculation of stage superimposed type turbine performance.

以柯特略尔法为例,对在级叠加式涡轮特性计算时使用逆算法的适用性进行了讨论。

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