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Yonit Kesten

dblp:11/934 · DBLP profile ↗
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18ranked-venue papers
17as first author
0since 2021 · last 2006
—ORCID · none

Domains — the database's venue-derived domains; a paper can count in several

Theory of computation · 17 · 16 first-authorSoftware engineering, systems software and programming languages · 4 · 4 first-author

Expertise — from the expertise taxonomy: the topics of the expert's papers under the CCF categories. A weight counts papers with recency: 1 for a paper about the topic, 0.3 when the topic is its context, halved every five years.

Theoretical computer science
7 papers
Automated reasoning and model checking · 36% Logic in computer science · 36% Automata and formal languages · 12%

Topics — the 14 heaviest of 15, each with the papers that count most for it

TopicWeightPapersLastEvidence papers
Logic in computer science
concurrency theory
0.112005
Bridging the gap between fair simulation and trace inclusion · Inf. Comput. 2005
Automated reasoning and model checking › program verification › verification of concurrent systems
fair simulation
0.012003
Bridging the Gap between Fair Simulation and Trace Inclusion · CAV 2003
Distributed computing theory
simulation relations
0.012003
Bridging the Gap between Fair Simulation and Trace Inclusion · CAV 2003
Automated reasoning and model checking › automata-based verification
trace containment
0.012003
Bridging the Gap between Fair Simulation and Trace Inclusion · CAV 2003
Logic in computer science › temporal logic
linear temporal logic
0.021998
Algorithmic Verification of Linear Temporal Logic Specifications · ICALP 1998
A Decision Algorithm for Full Propositional Temporal Logic · CAV 1993
Automata and formal languages
infinite-state systems
0.011999
Decidable Integration Graphs · Inf. Comput. 1999
Automated reasoning and model checking
temporal logic verification
0.011998
Algorithmic Verification of Linear Temporal Logic Specifications · ICALP 1998
Logic in computer science › program logic
assertion language
0.011997
Symbolic Model Checking with Rich ssertional Languages · CAV 1997
Automated reasoning and model checking › model checking
symbolic model checking
0.011997
Symbolic Model Checking with Rich ssertional Languages · CAV 1997
Logic in computer science
proof theory
0.011995
A Complete Proof Systems for QPTL · LICS 1995
Logic in computer science
temporal logic
0.011995
A Complete Proof Systems for QPTL · LICS 1995
Computational complexity › decidability › decision problems for automata
language inclusion
0.012003
Bridging the Gap between Fair Simulation and Trace Inclusion · CAV 2003
Automated reasoning and model checking › decision procedures
temporal logic decision procedures
0.011993
A Decision Algorithm for Full Propositional Temporal Logic · CAV 1993
Automata and formal languages › omega-automata
büchi automata
0.011995
A Complete Proof Systems for QPTL · LICS 1995

Methods — techniques the papers use, named apart from their topics

trace inclusion · 0.1fair simulation · 0.1simulation relation analysis · 0.0presburger arithmetic · 0.0decidability · 0.0symbolic model checking · 0.0equivalence transformations · 0.0automata reduction · 0.0decision procedure · 0.0
YearPublicationVenuePosition
2006 Model Checking with Strong Fairness
Yonit Kesten, Amir Pnueli, Li-on Raviv, Elad Shahar
Formal Methods Syst. Des.1
2005 Bridging the gap between fair simulation and trace inclusion
Yonit Kesten, Nir Piterman, Amir Pnueli
Inf. Comput.1
2005 A compositional approach to CTL* verification
Yonit Kesten, Amir Pnueli
Theor. Comput. Sci.1
2003 Bridging the Gap between Fair Simulation and Trace Inclusion
Yonit Kesten, Nir Piterman, Amir Pnueli
CAV1
2002 Network Invariants in Action
Yonit Kesten, Amir Pnueli, Elad Shahar, Lenore D. Zuck
CONCUR1
2002 A Deductive Proof System for CTL
Amir Pnueli, Yonit Kesten
CONCUR2
2002 Complete Proof System for QPTL
abstract
The paper presents an axiomatic system for quantified propositional temporal logic (QPTL), which is propositional temporal logic equipped with quantification over propositions (Boolean variables). The advantages of this extended temporal logic is that its expressive power is strictly higher than that of the unquantified version (PTL) and is equal to that of S1S, as well as that of ω‐automata. Another important application of QPTL is its use for formulating and verifying refinement relations between reactive systems. In fact, the completeness proof is based on the reduction of a QPTL formula into a Büchi automaton, and performing equivalence transformations on this automaton, formally justifying these transformations as a bi‐directional refinement.
Yonit Kesten, Amir Pnueli
J. Log. Comput.1
2001 Verification by Augmented Abstraction: The Automata-Theoretic View
Yonit Kesten, Amir Pnueli, Moshe Y. Vardi
J. Comput. Syst. Sci.1
2001 Symbolic model checking with rich assertional languages
Yonit Kesten, Oded Maler, Monica Marcus, Amir Pnueli, Elad Shahar
Theor. Comput. Sci.1
2000 Verification of Clocked and Hybrid Systems
Yonit Kesten, Zohar Manna, Amir Pnueli
Acta Informatica1
2000 Verification by Augmented Finitary Abstraction
Yonit Kesten, Amir Pnueli
Inf. Comput.1
2000 Control and Data Abstraction: The Cornerstones of Practical Formal Verification
Yonit Kesten, Amir Pnueli
Int. J. Softw. Tools Technol. Transf.1
1999 Decidable Integration Graphs
Yonit Kesten, Amir Pnueli, Joseph Sifakis, Sergio Yovine
Inf. Comput.1
1998 Algorithmic Verification of Linear Temporal Logic Specifications
Yonit Kesten, Amir Pnueli, Li-on Raviv
ICALP1
1998 Modularization and Abstraction: The Keys to Practical Formal Verification
Yonit Kesten, Amir Pnueli
MFCS1
1997 Symbolic Model Checking with Rich ssertional Languages
Yonit Kesten, Oded Maler, Monica Marcus, Amir Pnueli, Elad Shahar
CAV1
1995 A Complete Proof Systems for QPTL
abstract
The paper presents an axiomatic system for quantified propositional temporal logic (QPTL), which is propositional temporal logic equipped with quantification over propositions (boolean variables). The advantages of this extended temporal logic is that its expressive power is strictly higher than that of the unquantified version (PTL) and is equal to that of SIS, as well as that of /spl omega/-automata. Another important application of QPTL is its use for formulating and verifying refinement relations between reactive systems. In fact, the completeness proof is based on the reduction of a QPTL formula into a Buchi automaton, and performing equivalence transformations on this automata, formally justifying these transformations.
Yonit Kesten, Amir Pnueli
LICS1
1993 A Decision Algorithm for Full Propositional Temporal Logic
Yonit Kesten, Zohar Manna, Hugh McGuire, Amir Pnueli
CAV1