Paper Description: MIP-9512

BibTeX entry:

@incollection{MIP-9512,
author="S. Gorlatch",
title="Constructing List Homomorphisms",
institution="Fakult{\"a}t f{\"u}r Mathematik und Informatik, Universit{\"a}t Passau",
year=1995,
number={MIP-9512}
}

Abstract:

List homomorphisms are functions which can be efficiently computed in parallel since they ideally suit the divide-and-conquer paradigm. We propose a simple approach to testing whether a function is a homomorphism and, if so, how it can be parallelized. For some interesting functions which are not homomorphisms, e.g. the maximum segment sum problem, the methodology provides a systematic way of embedding into a homomorphism. The approach is based on analyzing two inherently sequential representations of the function based on cons- and snoc-lists.

Paper itself:

Cross links:

Ulrike Peiker, Martin Griebl