Add to ORKGThe Algebraic Path Problem (APP) has many practical instances to be solved. The general solution by Robert and Trystram (1986) will be discussed along with the mapping and operation of the algorithm to a systolic array. The specific instance of the APP, the transistive and reflexive closure of a binary relation, will be implemented with a discussion of the different stages ranging from the logic equations to a method of the fabrication
Concise algorithms to compute a solution of a system of m linear equations Ax=b with n variables are...
The goal of deductive design is the systematic construction of a system implementation starting from...
Gröbner basis are a powerful tool with many applications in symbolic computation. In this article, w...
The Algebraic Path Problem (APP) has many practical instances to be solved. The general solution by ...
We present a literature review on the algebraic path problem and describe different sequential and s...
AbstractThis paper deals with the systematic synthesis of systolic arrays. As a target example, we d...
This paper addresses the problem of computing transitive closure of a given directed graph on linear...
Forming the transitive closure of a binary relation (or directed graph) is an important part of many...
CNRS 14802 E / INIST-CNRS - Institut de l'Information Scientifique et TechniqueSIGLEFRFranc
We present new optimal systolic algorithms for the transitive closure problem on ring and linear arr...
Abs&act--It has been shown that the method of decomposing a dependence graph into multiple phase...
[[abstract]]Algorithms which are to be mapped onto interconnecting processing elements in order to d...
[[abstract]]The algebraic path problem is a general description of a class of problems, including so...
In this paper a systolic algorithm is presented for the Simplex algorithm as used in Linear Programm...
AbstractA variety of problems related to systolic architectures, systems, models and computations ar...
Concise algorithms to compute a solution of a system of m linear equations Ax=b with n variables are...
The goal of deductive design is the systematic construction of a system implementation starting from...
Gröbner basis are a powerful tool with many applications in symbolic computation. In this article, w...
The Algebraic Path Problem (APP) has many practical instances to be solved. The general solution by ...
We present a literature review on the algebraic path problem and describe different sequential and s...
AbstractThis paper deals with the systematic synthesis of systolic arrays. As a target example, we d...
This paper addresses the problem of computing transitive closure of a given directed graph on linear...
Forming the transitive closure of a binary relation (or directed graph) is an important part of many...
CNRS 14802 E / INIST-CNRS - Institut de l'Information Scientifique et TechniqueSIGLEFRFranc
We present new optimal systolic algorithms for the transitive closure problem on ring and linear arr...
Abs&act--It has been shown that the method of decomposing a dependence graph into multiple phase...
[[abstract]]Algorithms which are to be mapped onto interconnecting processing elements in order to d...
[[abstract]]The algebraic path problem is a general description of a class of problems, including so...
In this paper a systolic algorithm is presented for the Simplex algorithm as used in Linear Programm...
AbstractA variety of problems related to systolic architectures, systems, models and computations ar...
Concise algorithms to compute a solution of a system of m linear equations Ax=b with n variables are...
The goal of deductive design is the systematic construction of a system implementation starting from...
Gröbner basis are a powerful tool with many applications in symbolic computation. In this article, w...