AbstractThis paper presents a parallel algorithm for polynomial interpolation implemented on a mesh of trees. The algorithm is based on the Lagrange's interpolation formula. It requires O(log n) time using n2 processors where n is the number of input data points at which the values of the function will be specified. We have also shown how the algorithm can be extended to the case when only p2 processors (p < n) will be available. The algorithm mapped on p2 processors has a time complexity of O((n2p2) log n)
We present a few techniques which allow to make better use of hardware integer arithmetic when imple...
We present a few techniques which allow to make better use of hardware integer arithmetic when imple...
AbstractThis paper presents two parallel algorithms for the solution of a polynomial equation of deg...
AbstractThis paper presents a parallel algorithm for polynomial interpolation implemented on a mesh ...
AbstractWe present a new parallel algorithm for computing N point lagrange interpolation on an n-dim...
AbstractWe present parallel algorithms for fast polynomial interpolation. These algorithms can be us...
We present parallel algorithms for fast polynomial interpolation. These algo-rithms can be used for ...
We present parallel algorithms for the computation and evaluation of interpolating polynomials. The ...
AbstractEight different algorithms for polynomial interpolation are compared with respect to stabili...
AbstractThis paper presents two parallel algorithms for the solution of a polynomial equation of deg...
AbstractWe present a new parallel algorithm for computing N point lagrange interpolation on an n-dim...
AbstractThe fastest known algorithms for the problems of polynomial evaluation and multipoint interp...
Algorithms for the evaluation of polynomials on a hypothetical computer with k independent arithmeti...
Given distinct points u0, u1,..., un−1 in a field K and arbitrary values v0, v1,..., vn−1 ∈ K, compu...
We present a few techniques which allow to make better use of hardware integer arithmetic when imple...
We present a few techniques which allow to make better use of hardware integer arithmetic when imple...
We present a few techniques which allow to make better use of hardware integer arithmetic when imple...
AbstractThis paper presents two parallel algorithms for the solution of a polynomial equation of deg...
AbstractThis paper presents a parallel algorithm for polynomial interpolation implemented on a mesh ...
AbstractWe present a new parallel algorithm for computing N point lagrange interpolation on an n-dim...
AbstractWe present parallel algorithms for fast polynomial interpolation. These algorithms can be us...
We present parallel algorithms for fast polynomial interpolation. These algo-rithms can be used for ...
We present parallel algorithms for the computation and evaluation of interpolating polynomials. The ...
AbstractEight different algorithms for polynomial interpolation are compared with respect to stabili...
AbstractThis paper presents two parallel algorithms for the solution of a polynomial equation of deg...
AbstractWe present a new parallel algorithm for computing N point lagrange interpolation on an n-dim...
AbstractThe fastest known algorithms for the problems of polynomial evaluation and multipoint interp...
Algorithms for the evaluation of polynomials on a hypothetical computer with k independent arithmeti...
Given distinct points u0, u1,..., un−1 in a field K and arbitrary values v0, v1,..., vn−1 ∈ K, compu...
We present a few techniques which allow to make better use of hardware integer arithmetic when imple...
We present a few techniques which allow to make better use of hardware integer arithmetic when imple...
We present a few techniques which allow to make better use of hardware integer arithmetic when imple...
AbstractThis paper presents two parallel algorithms for the solution of a polynomial equation of deg...