Proof complexity can be a tool for studying the efficiency of algorithms. By proving a single lower bound on the length of certain proofs, we can get running time lower bounds for a wide category of algorithms. We survey the proof complexity literature that adopts this approach relative to two NP-problems: k-clique and 3-coloring
Many practical problems in almost all scientific and technological disciplines have been classified ...
Introduction Chapter 5: NP-completeness 5.1 Introduction In the previous chapter we met two compu...
We construct multi-prover proof systems for NP which use only a constant number of provers to simult...
A possibly unexpected by-product of the mathematical study of the lengths of proofs, as is done in t...
Propositional proof complexity is a field in theoretical computer science that analyses the resource...
The study of proof complexity was initiated in [Cook and Reckhow 1979] as a way to attack the P vs.N...
A fundamental problem in computer science is, stated informally: Given a problem, how hard is it?. W...
AbstractThis is a survey of work on proof complexity and proof search from a logico-algorithmic view...
Proof complexity focuses on the complexity of theorem proving procedures, a topic which is tightly l...
ropositional proof complexity is the study of the resources that are needed to prove formulas in pro...
Suppose the fastest algorithm that we can design for some problem runs in time O(n^2). However, we w...
This is a survey of work on proof complexity and proof search from a logico-algorithmic viewpoint, a...
This thesis is dedicated to the study of the relations between uniform and nonuniform proof complexi...
A central goal of algorithmic research is to determine how fast computational problems can be solved...
Many practical problems in almost all scientific and technological disciplines have been classified ...
Many practical problems in almost all scientific and technological disciplines have been classified ...
Introduction Chapter 5: NP-completeness 5.1 Introduction In the previous chapter we met two compu...
We construct multi-prover proof systems for NP which use only a constant number of provers to simult...
A possibly unexpected by-product of the mathematical study of the lengths of proofs, as is done in t...
Propositional proof complexity is a field in theoretical computer science that analyses the resource...
The study of proof complexity was initiated in [Cook and Reckhow 1979] as a way to attack the P vs.N...
A fundamental problem in computer science is, stated informally: Given a problem, how hard is it?. W...
AbstractThis is a survey of work on proof complexity and proof search from a logico-algorithmic view...
Proof complexity focuses on the complexity of theorem proving procedures, a topic which is tightly l...
ropositional proof complexity is the study of the resources that are needed to prove formulas in pro...
Suppose the fastest algorithm that we can design for some problem runs in time O(n^2). However, we w...
This is a survey of work on proof complexity and proof search from a logico-algorithmic viewpoint, a...
This thesis is dedicated to the study of the relations between uniform and nonuniform proof complexi...
A central goal of algorithmic research is to determine how fast computational problems can be solved...
Many practical problems in almost all scientific and technological disciplines have been classified ...
Many practical problems in almost all scientific and technological disciplines have been classified ...
Introduction Chapter 5: NP-completeness 5.1 Introduction In the previous chapter we met two compu...
We construct multi-prover proof systems for NP which use only a constant number of provers to simult...
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