We refine the complexity landscape for enumeration problems by introducing very low classes defined by using Boolean circuits as enumerators. We locate well-known enumeration problems, e.g., from graph theory, Gray code enumeration, and propositional satisfiability in our classes. In this way we obtain a framework to distinguish between the complexity of different problems known to be in DelayP, for which a formal way of comparison was not possible to this day
We study Boolean circuits as a representation of Boolean functions and conskier different equivalenc...
Boolean circuits were introduced in complexity theory to provide a model for parallel computation. A...
In contrast to machine models like Turing machines or random access machines, circuits are a static ...
International audienceWe refine the complexity landscape for enumeration problems by introducing ver...
We study Boolean circuits as a representation of Boolean functions and conskier different equivalenc...
We study Boolean circuits as a representation of Boolean functions andconsider different equivalence...
The aim of this work is to contribute to the development of a formal framework for the study of the ...
In this note we explore several problems related to enumeration complexity. In particular, we are in...
International audienceWe investigate the relationship between several enumeration complexity classes...
International audienceWe study the problem of enumerating the satisfying valuations of a circuit whi...
Computational complexity theory and algorithms are two major areas in theoretical computer science. ...
This work is devoted to explore the novel method of proving circuit lower bounds for the class NEXP ...
International audienceThe aim of the paper is to examine the computational complexity and algorithmi...
International audienceComplexity theory provides a wealth of complexity classes for analyzing the co...
Presented on November 11, 2011 in Klaus 1116Runtime: 53:10 minutesConnections have been recently de...
We study Boolean circuits as a representation of Boolean functions and conskier different equivalenc...
Boolean circuits were introduced in complexity theory to provide a model for parallel computation. A...
In contrast to machine models like Turing machines or random access machines, circuits are a static ...
International audienceWe refine the complexity landscape for enumeration problems by introducing ver...
We study Boolean circuits as a representation of Boolean functions and conskier different equivalenc...
We study Boolean circuits as a representation of Boolean functions andconsider different equivalence...
The aim of this work is to contribute to the development of a formal framework for the study of the ...
In this note we explore several problems related to enumeration complexity. In particular, we are in...
International audienceWe investigate the relationship between several enumeration complexity classes...
International audienceWe study the problem of enumerating the satisfying valuations of a circuit whi...
Computational complexity theory and algorithms are two major areas in theoretical computer science. ...
This work is devoted to explore the novel method of proving circuit lower bounds for the class NEXP ...
International audienceThe aim of the paper is to examine the computational complexity and algorithmi...
International audienceComplexity theory provides a wealth of complexity classes for analyzing the co...
Presented on November 11, 2011 in Klaus 1116Runtime: 53:10 minutesConnections have been recently de...
We study Boolean circuits as a representation of Boolean functions and conskier different equivalenc...
Boolean circuits were introduced in complexity theory to provide a model for parallel computation. A...
In contrast to machine models like Turing machines or random access machines, circuits are a static ...