Motivated by strong Karp-Lipton collapse results in bounded arithmetic, Cook and Krajíček [1] have recently introduced the notion of propositional proof systems with advice. In this paper we investigate the following question: Given a language L , do there exist polynomially bounded proof systems with advice for L ? Depending on the complexity of the underlying language L and the amount and type of the advice used by the proof system, we obtain different characterizations for this problem. In particular, we show that the above question is tightly linked with the question whether L has small nondeterministic instance complexity
We analyse how the standard reductions between constraint satisfaction problems affect their proof c...
AbstractKarp and Lipton (1980) introduced the notion of nonuniform complexity classes where a certai...
As the title indicates, this thesis is concerned with the strength of non-uniformity in proof comple...
Abstract. Motivated by strong Karp-Lipton collapse results in bounded arith-metic, Cook and Kraj́ıč...
AbstractOne of the starting points of propositional proof complexity is the seminal paper by Cook an...
One of the starting points of propositional proof complexity is the seminal paper by Cook and Reckho...
AbstractOne of the starting points of propositional proof complexity is the seminal paper by Cook an...
Proof complexity focuses on the complexity of theorem proving procedures, a topic which is tightly l...
One of the starting points of propositional proof complexity is the seminal paper by Cook and Reckho...
Karp and Lipton [9] introduced the notion of non-uniform complexity classes where a certain amount o...
We analyze how the standard reductions between constraint satisfaction problems affect their proof c...
We analyze how the standard reductions between constraint satisfaction problems affect their proof c...
We establish new, and surprisingly tight, connections between propositionalproof complexity and fini...
We analyse how the standard reductions between constraint satisfaction problems affect their proof c...
this paper we develope a connection between optimal propositional proof systems and structural compl...
We analyse how the standard reductions between constraint satisfaction problems affect their proof c...
AbstractKarp and Lipton (1980) introduced the notion of nonuniform complexity classes where a certai...
As the title indicates, this thesis is concerned with the strength of non-uniformity in proof comple...
Abstract. Motivated by strong Karp-Lipton collapse results in bounded arith-metic, Cook and Kraj́ıč...
AbstractOne of the starting points of propositional proof complexity is the seminal paper by Cook an...
One of the starting points of propositional proof complexity is the seminal paper by Cook and Reckho...
AbstractOne of the starting points of propositional proof complexity is the seminal paper by Cook an...
Proof complexity focuses on the complexity of theorem proving procedures, a topic which is tightly l...
One of the starting points of propositional proof complexity is the seminal paper by Cook and Reckho...
Karp and Lipton [9] introduced the notion of non-uniform complexity classes where a certain amount o...
We analyze how the standard reductions between constraint satisfaction problems affect their proof c...
We analyze how the standard reductions between constraint satisfaction problems affect their proof c...
We establish new, and surprisingly tight, connections between propositionalproof complexity and fini...
We analyse how the standard reductions between constraint satisfaction problems affect their proof c...
this paper we develope a connection between optimal propositional proof systems and structural compl...
We analyse how the standard reductions between constraint satisfaction problems affect their proof c...
AbstractKarp and Lipton (1980) introduced the notion of nonuniform complexity classes where a certai...
As the title indicates, this thesis is concerned with the strength of non-uniformity in proof comple...