首页> 外文会议>International Conference on Computational Science and Its Applications(ICCSA 2004) pt.3; 20040514-20040517; Assisi; IT >Calculation of the Square Matrix Determinant: Computational Aspects and Alternative Algorithms
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Calculation of the Square Matrix Determinant: Computational Aspects and Alternative Algorithms

机译:方阵行列式的计算:计算方面和替代算法

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The calculation of a square matrix determinant is a typical matrix algebra operation which, if applied to big matrixes, asks for complex calculations. There are different algorithms for the determinant calculation, each one with different features under the aesthetic, functional and efficiency point of view. Besides two traditional methods such as 1. the algorithmic definition, 2. the first Laplace's theorem, during this work will be shown another method based on the primitive function (1) provided by the APL environment - that performs the calculation of a non singular square matrix inverse. Peculiar feature of some of the used algorithms is to be structurally recursive, but it is already possible to use the APL reduction operator - that plays as a valid algorithmic alternative - without the traditional lacks in the memory management that normally characterize the recursive procedures.
机译:方阵行列式的计算是一种典型的矩阵代数运算,如果将其应用于大矩阵,则需要进行复杂的计算。行列式计算有不同的算法,从美学,功能和效率的角度来看,每种算法都有不同的特征。除了两种传统方法,例如1.算法定义,2。第一个拉普拉斯定理,在本文中,还将展示另一种基于APL环境提供的原始函数(1)的方法-执行非奇异平方的计算矩阵逆。某些使用的算法的特殊功能在结构上是递归的,但已经可以使用APL约简运算符(作为一种有效的算法替代方案),而不会在传统上缺乏通常表征递归过程的内存管理。

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