Difference between revisions of "FCT 1993"

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|City=Szeged
 
|City=Szeged
 
|Country=Hungary
 
|Country=Hungary
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|has general chair=Zoltan Esik
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|has program chair=L. Babai, S.L. Bloom, L. Budach
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|Accepted papers=40
 
|has Proceedings DOI=https://doi.org/10.1007/3-540-57163-9
 
|has Proceedings DOI=https://doi.org/10.1007/3-540-57163-9
 
|has Proceedings Bibliography=https://link.springer.com/book/10.1007%2F3-540-57163-9
 
|has Proceedings Bibliography=https://link.springer.com/book/10.1007%2F3-540-57163-9
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|DblpConferenceId=fct/fct93
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|pageCreator=Tolga.karaarslan
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|pageEditor=Tolga.karaarslan
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|contributionType=1
 
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The 9th Fundamentals of Computation Theory (FCT) 1993
 
The 9th Fundamentals of Computation Theory (FCT) 1993
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*Automata and formal languages
 
*Automata and formal languages
 
*Computational geometry, algorithmic aspects of algebra and algebraic geometry, cryptography
 
*Computational geometry, algorithmic aspects of algebra and algebraic geometry, cryptography
*Complexity (sequential, parallel, distributed computing, structure, lower
+
*Complexity (sequential, parallel, distributed computing, structure, lower bounds, complexity of analytical problems, general concepts)
bounds, complexity of analytical problems, general concepts)
 
 
*Algorithms (efficient, probabilistic, parallel, sequential, distributed)
 
*Algorithms (efficient, probabilistic, parallel, sequential, distributed)
 
*Counting and combinatorics in connection with mathematical computer science
 
*Counting and combinatorics in connection with mathematical computer science

Latest revision as of 20:17, 1 April 2022

FCT 1993
9th Fundamentals of Computation Theory
Ordinal 9
Event in series FCT
Dates 1993/08/23 (iCal) - 1993/08/27
Location
Location: Szeged, Hungary
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Committees
General chairs: Zoltan Esik
PC chairs: L. Babai, S.L. Bloom, L. Budach
Table of Contents



The 9th Fundamentals of Computation Theory (FCT) 1993

Topics

  • Semantics and logical concepts in the theory of computing and formal specification
  • Automata and formal languages
  • Computational geometry, algorithmic aspects of algebra and algebraic geometry, cryptography
  • Complexity (sequential, parallel, distributed computing, structure, lower bounds, complexity of analytical problems, general concepts)
  • Algorithms (efficient, probabilistic, parallel, sequential, distributed)
  • Counting and combinatorics in connection with mathematical computer science