Arrow Research search
Back to Highlights

Highlights 2016

A Polynomial-Time Algorithm for Reachability in Branching VASS in Dimension One

Conference Abstract Session 7a – Vector Addition Systems & Petri Nets (chair: Marc Zeitoun, room: Forum A) Logic in Computer Science · Theoretical Computer Science

Abstract

I propose to present recent and ongoing work on Branching Vector Addition System (BVASS), that extend Vector Addition Systems with special branching transitions like in tree automata. When performing a branching step, the counter values are distributed non-deterministically between two successor processes. A run of a BVASS consequently becomes a tree, and reachability is to decide whether a given configuration is the root of a reachability tree. Our recent result is that the reachability, coverability and boundedness problems are polynomial-time complete for BVASS in dimension one. Regarding the reachability problem, this is the first decidability result in a subclass of BVASS known so far. This is joint work with Stefan G\”oller, Christoph Haase and Ranko Lazi\’c, to be published at ICALP’16 under the same name and also available here: http: //arxiv. org/abs/1602. 05547

Authors

Keywords

No keywords are indexed for this paper.

Context

Venue
Highlights of Logic, Games and Automata
Archive span
2013-2025
Indexed papers
1236
Paper id
573705274927942326