This paper presents one method of using time-bounded Kolmogorov complexity as a measure of the complexity of sets, and outlines a number of applications of this approach to di erent questions in complexity theory. Connections will be drawn among the following topics: NE predicates, ranking functions, pseudorandom generators, and hierarchy theorems in circuit complexity.Technical report lcsr-tr-18
This paper uses the technique of generalized spectra and expressibility of complexity classes in log...
AbstractKolmogorov Complexity constitutes an integral part of computability theory, information theo...
This document contains lecture notes of an introductory course on Kolmogorov complexity. They cover ...
. This paper presents one method of using time-bounded Kolmogorov complexity as a measure of the com...
We describe the properties of various notions of time-bounded Kolmogorov complexity and other connec...
AbstractWe continue an investigation into resource-bounded Kolmogorov complexity (Allender et al., 2...
Abstract: We study a time bounded variant of Kolmogorov complexity. This motion, together with unive...
In this paper, a survey of Kolmogorov complexity is reported. The basics are briefly covered to give...
Ker-I Ko was among the first people to recognize the importance of resource-bounded Kolmogorov compl...
We consider sets of strings with high Kolmogorov complexity, mainly in resource-bounded settings but...
AbstractThe utility of a Kolmogorov complexity method in combinatorial theory is demonstrated by sev...
We study circuit expressions of logarithmic and poly-logarithmic polynomial-time Kolmogorov complexi...
In 1964 Kolmogorov introduced the concept of the complexity of a finite object (for instance, the wo...
AbstractWe investigate the distribution of nonuniform complexities in uniform complexity classes. We...
The resource bounded Kolmogorov complexity classes identify finite strings (and by extension infini...
This paper uses the technique of generalized spectra and expressibility of complexity classes in log...
AbstractKolmogorov Complexity constitutes an integral part of computability theory, information theo...
This document contains lecture notes of an introductory course on Kolmogorov complexity. They cover ...
. This paper presents one method of using time-bounded Kolmogorov complexity as a measure of the com...
We describe the properties of various notions of time-bounded Kolmogorov complexity and other connec...
AbstractWe continue an investigation into resource-bounded Kolmogorov complexity (Allender et al., 2...
Abstract: We study a time bounded variant of Kolmogorov complexity. This motion, together with unive...
In this paper, a survey of Kolmogorov complexity is reported. The basics are briefly covered to give...
Ker-I Ko was among the first people to recognize the importance of resource-bounded Kolmogorov compl...
We consider sets of strings with high Kolmogorov complexity, mainly in resource-bounded settings but...
AbstractThe utility of a Kolmogorov complexity method in combinatorial theory is demonstrated by sev...
We study circuit expressions of logarithmic and poly-logarithmic polynomial-time Kolmogorov complexi...
In 1964 Kolmogorov introduced the concept of the complexity of a finite object (for instance, the wo...
AbstractWe investigate the distribution of nonuniform complexities in uniform complexity classes. We...
The resource bounded Kolmogorov complexity classes identify finite strings (and by extension infini...
This paper uses the technique of generalized spectra and expressibility of complexity classes in log...
AbstractKolmogorov Complexity constitutes an integral part of computability theory, information theo...
This document contains lecture notes of an introductory course on Kolmogorov complexity. They cover ...