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National Repository of Grey Literature 2 records found  Search took 0.00 seconds. 
Optimization in graphs with bounded treewidth
 Koutecký, Martin ; Kolman, Petr (advisor) ; Kráľ, Daniel (referee)
Courcelle's theorem speaks about computational complexity of decision problems defined by formulae in monadic second order logic over relational structures with bounded treewodth. For a fixed treewidth and a fixed formula, Courcelle's theorem gives an algorithm, which decides the formula over a structure of said treewidth in linear time. is thesis provides a self-contained proof of Courcelle's theorem using methods of finite model theory. Furthermore it contains the proofs of all propositions and theorems upon which the main proof depends, notably the Ehrenfeucht-Fraïssé theorem widely used in finite model theory. e thesis also contains an implementa- tion of an algorithm which follows from the main proof. Finally a sketch of the current state of the art of the area of research is given, as well as the possibilities following from it. 1
Detailed record
Optimization in graphs with bounded treewidth
 Koutecký, Martin ; Kolman, Petr (advisor) ; Kráľ, Daniel (referee)
Courcelle's theorem speaks about computational complexity of decision problems defined by formulae in monadic second order logic over relational structures with bounded treewodth. For a fixed treewidth and a fixed formula, Courcelle's theorem gives an algorithm, which decides the formula over a structure of said treewidth in linear time. is thesis provides a self-contained proof of Courcelle's theorem using methods of finite model theory. Furthermore it contains the proofs of all propositions and theorems upon which the main proof depends, notably the Ehrenfeucht-Fraïssé theorem widely used in finite model theory. e thesis also contains an implementa- tion of an algorithm which follows from the main proof. Finally a sketch of the current state of the art of the area of research is given, as well as the possibilities following from it. 1
Detailed record

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