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20012026
most citedStar-Free Languages are Church-Rosser Congruential

12 citations · 64 across the 32 of their papers we have counts for

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Showing 2012Show all

6 papers · 1 filter

cs.DS2012★ 2 cited

QuickHeapsort: Modifications and improved analysis

Volker Diekert, Armin Weiss

We present a new analysis for QuickHeapsort splitting it into the analysis of the partition-phases and the analysis of the heap-phases. This enables us to consider samples of non-c…

cs.FL2012★ 8 cited

On distributed monitoring of asynchronous systems

Volker Diekert, Anca Muscholl

Distributed systems are notoriously difficult to understand and analyze in order to assert their correction w.r.t. given properties. They often exhibit a huge number of different b…

math.GR2012★ 5 cited

Cyclic rewriting and conjugacy problems

Volker Diekert, Andrew Duncan, Alexei Myasnikov

Cyclic words are equivalence classes of cyclic permutations of ordinary words. When a group is given by a rewriting relation, a rewriting system on cyclic words is induced, which i…

cs.FL2012★ 2 cited

Regular Languages are Church-Rosser Congruential

Volker Diekert, Manfred Kufleitner, Klaus Reinhardt +1

This paper proves a long standing conjecture in formal language theory. It shows that all regular languages are Church-Rosser congruential. The class of Church-Rosser congruential…

math.GR2012★ 10 cited

Context-Free Groups and Their Structure Trees

Volker Diekert, Armin Weiß

Let Gamma be a connected, locally finite graph of finite tree width and G be a group acting on it with finitely many orbits and finite node stabilizers. We provide an elementary an…

math.GR2012

Logspace Computations in Coxeter Groups and Graph Groups

Volker Diekert, Jonathan Kausch, Markus Lohrey

Computing normal forms in groups (or monoids) is in general harder than solving the word problem (equality testing). However, normal form computation has a much wider range of appl…