AbstractIn this paper, several algorithms for the matrix polynomial division are taken into consideration. Such algorithms represent extensions of known parallel algorithms for the scalar polynomial division with remainder. The interest resides in the comparison of the parallel computational cost of these algorithms in the general non scalar case
AbstractParallelizations of various different methods for determining the roots of a polynomial are ...
We present three polynomial preconditioning techniques and analyze some of their theoretical and com...
AbstractA new algorithm for sparse multivariate polynomial interpolation is presented. It is a multi...
Abstract(i) First we show that all the known algorithms for polynomial division can be represented a...
AbstractIt is shown that the division of an mth-degree polynomial by an nth-degree polynomial can be...
Two issues in linear algebra algorithms for multicomputers are addressed. First, how tounify paralle...
This book is primarily intended as a research monograph that could also be used in graduate courses ...
We survey general techniques and open problems in numerical linear algebra on parallel architectures...
This paper presents new algorithms for the parallel evaluation of certain polynomial expres-sions. I...
This paper provides an introduction to algorithms for fundamental linear algebra problems on various...
AbstractThis paper examines the most efficient known serial and parallel algorithms for multiplying ...
Computing a matrix polynomial is the basic process in the calculation of functions of matrices by th...
This paper provides an introduction to algorithms for fundamental linear algebra problems on various...
AbstractThe application of the recent techniques of the design of algebraic algorithms to the sequen...
We provide a comprehensive presentation of algorithms, data structures, and implementation technique...
AbstractParallelizations of various different methods for determining the roots of a polynomial are ...
We present three polynomial preconditioning techniques and analyze some of their theoretical and com...
AbstractA new algorithm for sparse multivariate polynomial interpolation is presented. It is a multi...
Abstract(i) First we show that all the known algorithms for polynomial division can be represented a...
AbstractIt is shown that the division of an mth-degree polynomial by an nth-degree polynomial can be...
Two issues in linear algebra algorithms for multicomputers are addressed. First, how tounify paralle...
This book is primarily intended as a research monograph that could also be used in graduate courses ...
We survey general techniques and open problems in numerical linear algebra on parallel architectures...
This paper presents new algorithms for the parallel evaluation of certain polynomial expres-sions. I...
This paper provides an introduction to algorithms for fundamental linear algebra problems on various...
AbstractThis paper examines the most efficient known serial and parallel algorithms for multiplying ...
Computing a matrix polynomial is the basic process in the calculation of functions of matrices by th...
This paper provides an introduction to algorithms for fundamental linear algebra problems on various...
AbstractThe application of the recent techniques of the design of algebraic algorithms to the sequen...
We provide a comprehensive presentation of algorithms, data structures, and implementation technique...
AbstractParallelizations of various different methods for determining the roots of a polynomial are ...
We present three polynomial preconditioning techniques and analyze some of their theoretical and com...
AbstractA new algorithm for sparse multivariate polynomial interpolation is presented. It is a multi...