Name
Affiliation
Papers
ROB J. VAN GLABBEEK
Stanford Univ, Dept Comp Sci, Stanford, CA 94305 USA
87
Collaborators
Citations 
PageRank 
66
1930
134.34
Referers 
Referees 
References 
1772
676
1072
Search Limit
1001000
Title
Citations
PageRank
Year
Comparing the expressiveness of the pi-calculus and CCS00.342021
Assuming Just Enough Fairness to make Session Types Complete for Lock-freedom00.342021
Abstract processes and conflicts in place/transition systems00.342021
CONCUR Test-Of-Time Award 2021 (Invited Paper).00.342021
Enabling Preserving Bisimulation Equivalence.00.342021
Formalising the Optimised Link State Routing Protocol.00.342020
Reactive Bisimulation Semantics for a Process Algebra with Time-Outs00.342020
Feasibility of Cross-Chain Payment with Success Guarantees00.342020
Justness - A Completeness Criterion for Capturing Liveness Properties (Extended Abstract).00.342019
Divide and congruence III: From decomposition of modal formulas to preservation of stability and divergence.00.342019
A Process Algebra for Link Layer Protocols.00.342019
Reward Testing Equivalences for Processes.00.342019
Axiomatising Infinitary Probabilistic Weak Bisimilarity of Finite-State Behaviours.00.342019
Ensuring liveness properties of distributed systems: Open problems.00.342019
A Theory of Encodings and Expressiveness (Extended Abstract) - (Extended Abstract).00.342018
Proceedings Third Workshop on Models for Formal Analysis of Real Systems and Sixth International Workshop on Verification and Program Transformation.00.342018
Rooted Divergence-Preserving Branching Bisimilarity is a Congruence.00.342018
A Theory of Encodings and Expressiveness.00.342018
Is Speed-Independent Mutual Exclusion Implementable? (Invited Talk).00.342018
Progress, Justness and Fairness.00.342018
Analysing AWN-Specifications Using mCRL2 (Extended Abstract).00.342018
Analysing Mutual Exclusion Using Process Algebra With Signals00.342017
Divide and Congruence III: Stability & Divergence.00.342017
A Branching Time Model of CSP.10.372017
Ensuring Liveness Properties of Distributed Systems (A Research Agenda).00.342017
Split, Send, Reassemble: A Formal Specification Of A Can Bus Protocol Stack00.342017
Precongruence Formats with Lookahead through Modal Decomposition.00.342017
Divide and Congruence II: Delay and Weak Bisimilarity.30.392016
Mechanizing a Process Algebra for Network Protocols.20.372016
MALL proof nets identify proofs modulo rule commutation.00.342016
A Timed Process Algebra for Wireless Networks with an Application in Routing10.352016
Modelling and Verifying the AODV Routing Protocol150.562015
Analysing And Comparing Encodability Criteria40.442015
Analysing and Comparing Encodability Criteria for Process Calculi.00.342015
Modelling and Analysis of AODV in UPPAAL50.472015
On the Axiomatizability of Impossible Futures00.342015
Showing Invariance Compositionally for a Process Algebra for Network Protocols.50.582014
Real-reward testing for probabilistic processes.10.352014
A Mechanized Proof of Loop Freedom of the (Untimed) AODV Routing Protocol.40.422014
A Process Algebra for Wireless Mesh Networks used for Modelling, Verifying and Analysing AODV.211.012013
On Characterising Distributability.10.372013
Sequence numbers do not guarantee loop freedom: AODV can yield routing loops170.772013
On distributability of petri nets60.472012
Divide and congruence: From decomposition of modal formulas to preservation of branching and η-bisimilarity90.492012
Automated analysis of AODV using UPPAAL351.142012
A process algebra for wireless mesh networks311.102012
On cool congruence formats for weak bisimulations140.632011
Real-Reward Testing For Probabilistic Processes20.352011
The Coarsest Precongruences Respecting Safety and Liveness Properties60.492010
Characterising probabilistic processes logically70.462010
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