Home
Scholarly Works
Algebraic Structure of Step Traces and Interval...
Journal article

Algebraic Structure of Step Traces and Interval Traces

Abstract

Traces and their extensions as comtraces, step traces and interval traces are quotient monoids over sequences or step sequences that play an important role in the formal analysis and verification of concurrent systems. Step traces are generalizations of comtraces and classical traces while interval traces are specialized traces that can deal with interval order semantics. The algebraic structures and their properties as projections, hidings, canonical forms and other invariants are very well established for traces and fairly well established for comtraces. For step traces and interval traces they are the main subject of this paper.

Authors

Janicki R; Mikulski Ł

Journal

Fundamenta Informaticae, Vol. 175, No. 1-4, pp. 253–280

Publisher

SAGE Publications

Publication Date

September 28, 2020

DOI

10.3233/fi-2020-1956

ISSN

0169-2968
View published work (Non-McMaster Users)

Contact the Experts team