This paper proves that the complexity class Ef)P, parity polynomial time [PZ83], contains the class of languages accepted by NP machines with few accepting paths. Indeed, Ef)P contains a. broad class of languages accepted by path-restricted nondeterministic machines. In particular, Ef)P contains the polynomial accepting path versions of NP, of the counting hierarchy, and of ModmNP for m > 1. We further prove that the class of nondeterministic path-restricted languages is closed under bounded truth-table reductions
This note connects two topics of Complexity Theory: The topic of succinct circuit representations i...
We strengthen the nondeterministic hierarchy theorem for non-deterministic polynomial time to show t...
Determining the computational complexity of problems is a large area of study. It seeks to separate ...
AbstractHertrampf et al. (1993) looked at complexity classes which are characterized (say accepted) ...
The polynomialtime many-one and Turing reducibilities, Karp and Cook reducibilities respectively, p...
This paper considers the well-known Turing machine model, the nondeterministic real-time Turing mach...
AbstractHertrampf et al. (1993) looked at complexity classes which are characterized (say accepted) ...
This paper considers the well-known Turing machine model, the nondeterministic real-time Turing mach...
This paper considers the well-known Turing machine model, the nondeterministic real-time Turing mach...
We strengthen the nondeterministic hierarchy theorem for non-deterministic polynomial time to show t...
We investigate the relationship between the classes of languages accepted by deterministic and nonde...
We study certain language classes located between P and N P that are defined by polynomial time mach...
Denote X the class of sets relative to which P = NP relativized and Z the class of sets relative to ...
Denote X the class of sets relative to which P = NP relativized and Z the class of sets relative to ...
This paper comprises a systematic comparison of several complexity classes of functions that are com...
This note connects two topics of Complexity Theory: The topic of succinct circuit representations i...
We strengthen the nondeterministic hierarchy theorem for non-deterministic polynomial time to show t...
Determining the computational complexity of problems is a large area of study. It seeks to separate ...
AbstractHertrampf et al. (1993) looked at complexity classes which are characterized (say accepted) ...
The polynomialtime many-one and Turing reducibilities, Karp and Cook reducibilities respectively, p...
This paper considers the well-known Turing machine model, the nondeterministic real-time Turing mach...
AbstractHertrampf et al. (1993) looked at complexity classes which are characterized (say accepted) ...
This paper considers the well-known Turing machine model, the nondeterministic real-time Turing mach...
This paper considers the well-known Turing machine model, the nondeterministic real-time Turing mach...
We strengthen the nondeterministic hierarchy theorem for non-deterministic polynomial time to show t...
We investigate the relationship between the classes of languages accepted by deterministic and nonde...
We study certain language classes located between P and N P that are defined by polynomial time mach...
Denote X the class of sets relative to which P = NP relativized and Z the class of sets relative to ...
Denote X the class of sets relative to which P = NP relativized and Z the class of sets relative to ...
This paper comprises a systematic comparison of several complexity classes of functions that are com...
This note connects two topics of Complexity Theory: The topic of succinct circuit representations i...
We strengthen the nondeterministic hierarchy theorem for non-deterministic polynomial time to show t...
Determining the computational complexity of problems is a large area of study. It seeks to separate ...