grantor: University of TorontoThe hardest problems in the complexity class NP are called NP-complete. However, not all NP-complete problems are equally hard to solve from the average point of view. For example, the Hamiltonian circuit problem has been shown to be solvable deterministically in polynomial time on the average, whereas the bounded tiling problem still remains hard to solve even on the average. We therefore need a thorough analysis of the average behavior of algorithms. In response to this need, L. Levin initiated in 1984 a theory of average-case NP-completeness. Levin's theory deals with average-case NP-complete problems using polynomial-time many-one reductions. The reducibility is a method by which we can classify t...
The theory of the average-case complexity has been studied extensively since 1970’s, and during late...
We show that some classical P-complete problems can be solved efficiently in average NC. The probabi...
Average-case complexity has two standard formulations, i.e., errorless complexity and error-prone co...
AbstractThis paper takes the next step in developing the theory of average case complexity initiated...
In these notes we introduce Levin’s theory of average-case complexity. This theory is still in its i...
This paper takes the next step in developing the theory of average case complexity initiated by Leon...
ii We survey the average-case complexity of problems in NP. We discuss various notions of good-on-av...
AbstractLevin introduced an average-case complexity measure, based on a notion of “polynomial on ave...
The airn of this talk is to give an introduction to the notion of Levin's average case complexity a...
In 1984 Levin put forward a suggestion for a theory of average case complexity. In this theory a pro...
Abstract In 1984, Leonid Levin has initiated a theory of average-case complexity. We provide an expo...
We explain and advance Levin's theory of average case completeness. In particular, we exhibit exampl...
We show that some classical P-complete problems can be solved efficiently in average NC. The prob...
AbstractWe explain and advance Levin's theory of average case completeness. In particular, we exhibi...
Abstract. We show that some classical P-complete problems can be solved eciently in average NC. The ...
The theory of the average-case complexity has been studied extensively since 1970’s, and during late...
We show that some classical P-complete problems can be solved efficiently in average NC. The probabi...
Average-case complexity has two standard formulations, i.e., errorless complexity and error-prone co...
AbstractThis paper takes the next step in developing the theory of average case complexity initiated...
In these notes we introduce Levin’s theory of average-case complexity. This theory is still in its i...
This paper takes the next step in developing the theory of average case complexity initiated by Leon...
ii We survey the average-case complexity of problems in NP. We discuss various notions of good-on-av...
AbstractLevin introduced an average-case complexity measure, based on a notion of “polynomial on ave...
The airn of this talk is to give an introduction to the notion of Levin's average case complexity a...
In 1984 Levin put forward a suggestion for a theory of average case complexity. In this theory a pro...
Abstract In 1984, Leonid Levin has initiated a theory of average-case complexity. We provide an expo...
We explain and advance Levin's theory of average case completeness. In particular, we exhibit exampl...
We show that some classical P-complete problems can be solved efficiently in average NC. The prob...
AbstractWe explain and advance Levin's theory of average case completeness. In particular, we exhibi...
Abstract. We show that some classical P-complete problems can be solved eciently in average NC. The ...
The theory of the average-case complexity has been studied extensively since 1970’s, and during late...
We show that some classical P-complete problems can be solved efficiently in average NC. The probabi...
Average-case complexity has two standard formulations, i.e., errorless complexity and error-prone co...