4. DMTCS 2003:
Dijon, France
Cristian Calude, Michael J. Dinneen, Vincent Vajnovszki (Eds.):
Discrete Mathematics and Theoretical Computer Science, 4th International Conference, DMTCS 2003, Dijon, France, July 7-12, 2003. Proceedings.
Lecture Notes in Computer Science 2731 Springer/DMTCS 2003, ISBN 3-540-40505-4
Invited Papers
Contributed Papers
- Sammani D. Abdullahi, Martin E. Dyer, Les G. Proll:
Listing Vertices of Simple Polyhedra Associated with Dual LI(2) Systems.
89-96

- Klaus Ambos-Spies, Edgar Busse:
Automatic Forcing and Genericity: On the Diagonalization Strength of Finite Automata.
97-108

- Marian Alexandru Baroni:
On the Order Dual of a Riesz Space.
109-117

- Symeon Bozapalidis, Antonios Kalampakas:
A Finite Complete Set of Equations Generating Graphs.
118-128

- Alberto Del Lungo, Andrea Frosini, Simone Rinaldi:
ECO Method and the Exhaustive Generation of Convex Polyominoes.
129-140

- Catalin Dima:
Regular Expressions with Timed Dominoes.
141-154

- Olivier Finkel:
On Infinitary Rational Relations and Borel Sets.
155-167

- Frédéric Gardi:
Efficient Algorithms for Disjoint Matchings among Intervals and Related Problems.
168-180

- André Große, Harald Hempel:
On Functions and Relations.
181-192

- Mustapha Kchikech, Olivier Togni:
Paths Coloring Algorithms in Mesh Networks.
193-202

- Bakhadyr Khoussainov:
Finite State Strategies in One Player McNaughton Games.
203-214

- Mark Korenblit, Vadim E. Levit:
On Algebraic Expressions of Series-Parallel and Fibonacci Graphs.
215-224

- Sven Kosub:
Boolean NP-Partitions and Projective Closure.
225-236

- Vadim E. Levit, Eugen Mandrescu:
On Unimodality of Independence Polynomials of Some Well-Covered Trees.
237-256

- Val Pinciu:
A Coloring Algorithm for Finding Connected Guards in Art Galleries.
257-264

- K. Subramani:
An Analysis of Quantified Linear Programs.
265-277

- Etsuji Tomita, Tomokazu Seki:
An Efficient Branch-and-Bound Algorithm for Finding a Maximum Clique.
278-289

- Xizhong Zheng, George Barmpalias:
On the Monotonic Computability of Semi-computable Real Numbers.
290-300

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