Relations and Kleene Algebra in Computer Science 9th International Conference on Relational Methods in Computer Science and 4th International Workshop on Applications of Kleene Algebra, RelMiCS/AKA 2006, Manchester, UK, August 29–September 2, 2006. Proceedings /
Corporate Author: | |
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Other Authors: | |
Format: | Electronic eBook |
Language: | English |
Published: |
Berlin, Heidelberg :
Springer Berlin Heidelberg,
2006.
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Series: | Lecture Notes in Computer Science,
4136 |
Subjects: | |
Online Access: | Full Text via HEAL-Link |
Table of Contents:
- Weak Kleene Algebra and Computation Trees
- Finite Symmetric Integral Relation Algebras with No 3-Cycles
- Computations and Relational Bundles
- An Axiomatization of Arrays for Kleene Algebra with Tests
- Local Variable Scoping and Kleene Algebra with Tests
- Computing and Visualizing Lattices of Subgroups Using Relation Algebra and RelView
- On the Complexity of the Equational Theory of Relational Action Algebras
- Demonic Algebra with Domain
- Topological Representation of Contact Lattices
- Betweenness and Comparability Obtained from Binary Relations
- Relational Representation Theorems for General Lattices with Negations
- Monotonicity Analysis Can Speed Up Verification
- Max-Plus Convex Geometry
- Lazy Semiring Neighbours and Some Applications
- Omega Algebra, Demonic Refinement Algebra and Commands
- Semigroupoid Interfaces for Relation-Algebraic Programming in Haskell
- On the Cardinality of Relations
- Evaluating Sets of Search Points Using Relational Algebra
- Algebraization of Hybrid Logic with Binders
- Using Probabilistic Kleene Algebra for Protocol Verification
- Monotone Predicate Transformers as Up-Closed Multirelations
- Homomorphism and Isomorphism Theorems Generalized from a Relational Perspective
- Relational Measures and Integration
- A Relational View of Recurrence and Attractors in State Transition Dynamics
- On Two Dually Nondeterministic Refinement Algebras
- On the Fixpoint Theory of Equality and Its Applications
- Monodic Tree Kleene Algebra
- Weak Relational Products.