A language L (equivalently decision problem) is in the class P if there is a polynomial time algorithm A for deciding L; Given a string x, A correctly decides if x ∈ L and running time of A on x is polynomial in |x|, the length of x. Given a context-free grammar and a string, can that string be generated by that grammar? The Class NP Nondeterministic polynomial-time Language L is in NP if there is a non-deterministic polynomial time algorithm A (Turing Machine) that decides L. For x ∈ L, A has some non-deterministic choice of moves that will make A accept x For x ∉ L, no choice of moves will make A accept
The most celebrated open problem in theoretical computer science is, undoubtedly, the problem of whe...
We assume that all combinatorial objects that we refer to (graphs, boolean formulas, families of set...
The problems associated with the construction of polynomial complexity computer programs require new...
A language L (equivalently decision problem) is in the class P if there is a polynomial time algorit...
The P versus NP problem is to determine whether every language accepted by some nondeterministic alg...
We investigate the relationship between the classes of languages accepted by deterministic and nonde...
The objective of this course is to use the formal algorithmic system provided by Turing machines as ...
The objective of this course is to use the formal algorithmic system provided by Turing machines as ...
In this paper we propose and analyse from the computational complexity point of view several new var...
We define the class polyL as the set of languages that can be decided in deterministic polylogarithm...
This paper proves that the complexity class Ef)P, parity polynomial time [PZ83], contains the class ...
We study the average-case hardness of the class NP against deterministic polynomial time algorithms....
Introduction One of the important questions in computational complexity theory is whether every NP ...
We study the average-case hardness of the class NP against deterministic polynomial time algorithms....
Investigating Logics for Feasible Computation The most celebrated open problem in theoretical comput...
The most celebrated open problem in theoretical computer science is, undoubtedly, the problem of whe...
We assume that all combinatorial objects that we refer to (graphs, boolean formulas, families of set...
The problems associated with the construction of polynomial complexity computer programs require new...
A language L (equivalently decision problem) is in the class P if there is a polynomial time algorit...
The P versus NP problem is to determine whether every language accepted by some nondeterministic alg...
We investigate the relationship between the classes of languages accepted by deterministic and nonde...
The objective of this course is to use the formal algorithmic system provided by Turing machines as ...
The objective of this course is to use the formal algorithmic system provided by Turing machines as ...
In this paper we propose and analyse from the computational complexity point of view several new var...
We define the class polyL as the set of languages that can be decided in deterministic polylogarithm...
This paper proves that the complexity class Ef)P, parity polynomial time [PZ83], contains the class ...
We study the average-case hardness of the class NP against deterministic polynomial time algorithms....
Introduction One of the important questions in computational complexity theory is whether every NP ...
We study the average-case hardness of the class NP against deterministic polynomial time algorithms....
Investigating Logics for Feasible Computation The most celebrated open problem in theoretical comput...
The most celebrated open problem in theoretical computer science is, undoubtedly, the problem of whe...
We assume that all combinatorial objects that we refer to (graphs, boolean formulas, families of set...
The problems associated with the construction of polynomial complexity computer programs require new...