Machines, Computations, and Universality 5th International Conference, MCU 2007, Orléans, France, September 10-13, 2007. Proceedings /
Συγγραφή απο Οργανισμό/Αρχή: | |
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Άλλοι συγγραφείς: | , |
Μορφή: | Ηλεκτρονική πηγή Ηλ. βιβλίο |
Γλώσσα: | English |
Έκδοση: |
Berlin, Heidelberg :
Springer Berlin Heidelberg,
2007.
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Σειρά: | Lecture Notes in Computer Science,
4664 |
Θέματα: | |
Διαθέσιμο Online: | Full Text via HEAL-Link |
Πίνακας περιεχομένων:
- Invited Talks
- Encapsulating Reaction-Diffusion Computers
- On the Computational Capabilities of Several Models
- Universality, Reducibility, and Completeness
- Using Approximation to Relate Computational Classes over the Reals
- A Survey of Infinite Time Turing Machines
- The Tiling Problem Revisited (Extended Abstract)
- Decision Versus Evaluation in Algebraic Complexity
- A Universal Reversible Turing Machine
- P Systems and Picture Languages
- Regular Papers
- Partial Halting in P Systems Using Membrane Rules with Permitting Contexts
- Uniform Solution of QSAT Using Polarizationless Active Membranes
- Satisfiability Parsimoniously Reduces to the TantrixTM Rotation Puzzle Problem
- Planar Trivalent Network Computation
- On the Power of Networks of Evolutionary Processors
- Study of Limits of Solvability in Tag Systems
- Query Completeness of Skolem Machine Computations
- More on the Size of Higman-Haines Sets: Effective Constructions
- Insertion-Deletion Systems with One-Sided Contexts
- Accepting Networks of Splicing Processors with Filtered Connections
- Hierarchical Relaxations of the Correctness Preserving Property for Restarting Automata
- Four Small Universal Turing Machines
- Changing the Neighborhood of Cellular Automata
- A Simple P-Complete Problem and Its Representations by Language Equations
- Slightly Beyond Turing’s Computability for Studying Genetic Programming
- A Smallest Five-State Solution to the Firing Squad Synchronization Problem
- Small Semi-weakly Universal Turing Machines
- Simple New Algorithms Which Solve the Firing Squad Synchronization Problem: A 7-States 4n-Steps Solution.