Processor lower bound formulas for array computations and parametric Diophantine systems. Abstract: Using a directed acyclic graph (dag) model of algorithms ...
A lower bound on the number of pro- cessors needed to satisfy a schedule for a particular time step can be formulated as the number of solutions to a lin- ear ...
That is, we show how to automatically construct a formula for the number of lattice points inside a linearly parameterized family of convex polyhedra, by ...
PDF | Using a directed acyclic graph (dag) model of algorithms, we solve a problem related to precedence-constrained multiprocessor schedules for array.
We present an algorithm based on generating functions for constructing a formula for these numbers dn. The algorithm has been implemented as a Mathematica ...
a system of parametric linear Diophantine equations whose solutions represent the lattice points of interest. Examples illustrated the relationship between ...
PROCESSOR LOWER BOUND FORMULAS FOR ARRAY COMPUTATIONS AND PARAMETRIC DIOPHANTINE SYSTEMS · PETER CAPPELLO and · ÖMER EĞECIOĞLU.
Processor Lower Bound Formulas for Array Computations and Parametric Diophantine Systems. Peter Cappello; Ömer Egecioglu. Meer... januari 1997. Using a directed ...
Abstract. Using a directed acyclic graph (dag) model of algorithms, this paper treats a problem related to precedence-constrained multiprocessor schedules ...
Missing: Parametric | Show results with:Parametric
This paper is an overview of the techniques involved and their applications to well-known schedules for Matrix-Vector Product, Triangular Matrix Product, and ...