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triangular matrix相关的网络例句

查询词典 triangular matrix

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

The author determines necessary and sufficient conditions for a forinal triangular matrix ring to be V-ring or semi- V-ring.

给出了形式三角矩阵环 R 是V-环或半 V-环的充要条件。同时

The triangular shape distributions would cause two-peaked energy distribution near the threshold energy, which must affect the group transfer matrix. The rectangular shape make the too large, that may lead to a negative neutron KERMA (kinetic energy release in materials) factor.

这些简单的近似描述,将导致产生散射矩阵的"双峰"现象,或使平均次级中子能量过大而产生负KERMA(kinetic energy release in materials)因子。

In this article, several common matrix decomposition theory and its applications was put forward, such as triangular decomposition, QR decomposition, the full rank decomposition, SVD and so on.

本文给出了几种较常见的矩阵分解理论及其应用。如三角分解,QR分解,满秩分解,奇异值分解等。

This paper studies the multi-attribute decision making problem, in which the decision information takes the form of triangular fuzzy number complementary judgement matrix.

研究了决策信息以三角模糊数互补判断矩阵形式给出的多属性决策问题。

This paper studies the decision making problem with finite alternatives, in which the decision information takes the form of triangular fuzzy number complementary judgement matrix.

研究了决策信息以三角模糊数互补判断矩阵形式给出的有限方案决策问题。

In this paper, we present an algorithm to accurately compute the exponential of a triangular essentially nonnegative matrix.

本文给出了一个计算本质非负三角阵的指数函数的高精度算法。

VC prepared by the numerical analysis inside the triangular matrix algorithm, I have read several certification.

用VC编写的数值分析里面三角矩阵的算法,本人已经经过多次验证。

The elimination process leading to the eventual formation of an upper triangular matrix is then carried out.

于是进行导致最后形成一个上三角形矩阵的消去手续。

We proposed the calculation method to determine each index weight based on triangular fuzzy number complementary judgment matrix.

利用三角模糊数互补判断矩阵的原理,提出计算各指标权重的方法。

The weight vector of triangular fuzzy complementary judgement matrix is obtained by solving the model.

通过求解该模型得到三角模糊数互补判断矩阵的权重向量,并利用已有的三角模糊数排序公式求得决策方案的排序。

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