most citedModular difference logic is hard

9 citations · 18 across the 6 of their papers we have counts for

collaborators

6 papers

cs.CC20089 cited

Modular difference logic is hard

Nikolaj Bjørner, Andreas Blass, Yuri Gurevich +1

In connection with machine arithmetic, we are interested in systems of constraints of the form x + k \leq y + k'. Over integers, the satisfiability problem for such systems is poly…

cs.LO20087 cited

Two Forms of One Useful Logic: Existential Fixed Point Logic and Liberal Datalog

Andreas Blass, Yuri Gurevich

A natural liberalization of Datalog is used in the Distributed Knowledge Authorization Language (DKAL). We show that the expressive power of this liberal Datalog is that of existen…

cs.LO2008

One useful logic that defines its own truth

Andreas Blass, Yuri Gurevich

Existential fixed point logic (EFPL) is a natural fit for some applications, and the purpose of this talk is to attract attention to EFPL. The logic is also interesting in its own…

cs.PL2008

Persistent Queries

Andreas Blass, Yuri Gurevich

We propose a syntax and semantics for interactive abstract state machines to deal with the following situation. A query is issued during a certain step, but the step ends before an…

math.LO20082 cited

Generalizing Hartogs' Trichotomy Theorem

David Feldman, Mehmet Orhon, Andreas Blass

A celebrated argument of F. Hartogs (1915) deduces the Axiom of Choice from the hypothesis of comparability for any pair of cardinals. We show how each of a sequence of seemingly m…

math.LO2007

Basic Subgroups and Freeness, A Counterexample

Andreas Blass, Saharon Shelah

We construct a non-free but aleph_1-separable, torsion-free abelian group G with a pure free subgroup B such that all subgroups of G disjoint from B are free and such that G/B is d…