AbstractIn this paper, by using parallel computing along with recursion, we describe a reliable symbolic computational algorithm for inverting cyclic pentadiagonal matrices. The algorithm is implemented in MAPLE. Two other symbolic algorithms are developed and the computational costs for all algorithms are given. An example is presented for the sake of illustration
AbstractA restructuring transformation is described which can be used to parallelize recurrence rela...
The complexity of matrix multiplication (hereafter MM) has been intensively studied since 1969, when...
We discuss the method of Cyclic Reduction for solving special systems of linear equations that arise...
In this paper, we describe a reliable symbolic computational algorithm for inverting general cyclic ...
Many authors have studied numerical algorithms for solving the linear systems of pentadiagonal type....
In the current work, the author present a symbolic algorithm for finding the determinant of any gene...
This paper describes the implementation of recursive algorithms for approximation and summation proc...
A symbolic iterative algorithm, based on Hensel's lemma and the Newton-Schultz method, is described ...
A symbolic iterative algorithm, based on Hensel's lemma and the Newton-Schultz method, is described ...
In this work we describe the use of truncated p-adic expansion of handling rational numbers by paral...
In the current paper, we present a computationally efficient algorithm for obtaining the inverse of ...
A new parallel approach for solving a pentadiagonal linear system is presented. The parallel partiti...
AbstractThis paper is concerned with the inversion of confluent Vandermonde matrices. A novel and si...
In this work we describe the use of truncated p-adic expansion for handling rational numbers by para...
In symbolic computation on computers, also known as computer algebra, keyboard and display replace t...
AbstractA restructuring transformation is described which can be used to parallelize recurrence rela...
The complexity of matrix multiplication (hereafter MM) has been intensively studied since 1969, when...
We discuss the method of Cyclic Reduction for solving special systems of linear equations that arise...
In this paper, we describe a reliable symbolic computational algorithm for inverting general cyclic ...
Many authors have studied numerical algorithms for solving the linear systems of pentadiagonal type....
In the current work, the author present a symbolic algorithm for finding the determinant of any gene...
This paper describes the implementation of recursive algorithms for approximation and summation proc...
A symbolic iterative algorithm, based on Hensel's lemma and the Newton-Schultz method, is described ...
A symbolic iterative algorithm, based on Hensel's lemma and the Newton-Schultz method, is described ...
In this work we describe the use of truncated p-adic expansion of handling rational numbers by paral...
In the current paper, we present a computationally efficient algorithm for obtaining the inverse of ...
A new parallel approach for solving a pentadiagonal linear system is presented. The parallel partiti...
AbstractThis paper is concerned with the inversion of confluent Vandermonde matrices. A novel and si...
In this work we describe the use of truncated p-adic expansion for handling rational numbers by para...
In symbolic computation on computers, also known as computer algebra, keyboard and display replace t...
AbstractA restructuring transformation is described which can be used to parallelize recurrence rela...
The complexity of matrix multiplication (hereafter MM) has been intensively studied since 1969, when...
We discuss the method of Cyclic Reduction for solving special systems of linear equations that arise...