Add to ORKGWe study the theory and techniques developed in the research of parameterized intractability, emphasizing on parameterized hardness and completeness that imply (stronger) computational lower bounds for natural computational problems. Moreover, the fundamentals of the structural properties in parameterized complexity theory, relationships to classical complexity theory and more recent developments in the area are also introduced
We give machine characterizations of most parameterized complexity classes, in particular, of W[P], ...
AbstractWe describe parameterized complexity classes by means of classical complexity theory and des...
Parameterized complexity studies a generalization of the notion of polynomial time where, in additio...
One approach to confronting computational hardness is to try to understand the contribution of vario...
Asking which sets are fixed-parameter tractable for a given parameterization constitutes much of the...
We extend the reach of fixed-parameter analysis by introducing classes of parameterized sets defined...
Intractability is a growing concern across the cognitive sciences: while many models of cognition ca...
AbstractMany relevant intractable problems become tractable if some problem parameter is fixed. Howe...
In this short survey, a number of old and new notions from parameterized complexity are discussed. W...
AbstractFixed-parameter intractability of optimization problems in NP is studied based on computatio...
Complexity can have many forms, yet there is no single mathematical definition of complexity that th...
Many computational problems in biology involve par-ameters/or which a small range of values cover im...
Parameterized complexity is fast becoming accepted as an important strand in the mainstream of algor...
Abstract. Combining classical approximability questions with parameterized complexity, we introduce ...
Sparse languages play an important role in classical structural complexity theory. In this paper we ...
We give machine characterizations of most parameterized complexity classes, in particular, of W[P], ...
AbstractWe describe parameterized complexity classes by means of classical complexity theory and des...
Parameterized complexity studies a generalization of the notion of polynomial time where, in additio...
One approach to confronting computational hardness is to try to understand the contribution of vario...
Asking which sets are fixed-parameter tractable for a given parameterization constitutes much of the...
We extend the reach of fixed-parameter analysis by introducing classes of parameterized sets defined...
Intractability is a growing concern across the cognitive sciences: while many models of cognition ca...
AbstractMany relevant intractable problems become tractable if some problem parameter is fixed. Howe...
In this short survey, a number of old and new notions from parameterized complexity are discussed. W...
AbstractFixed-parameter intractability of optimization problems in NP is studied based on computatio...
Complexity can have many forms, yet there is no single mathematical definition of complexity that th...
Many computational problems in biology involve par-ameters/or which a small range of values cover im...
Parameterized complexity is fast becoming accepted as an important strand in the mainstream of algor...
Abstract. Combining classical approximability questions with parameterized complexity, we introduce ...
Sparse languages play an important role in classical structural complexity theory. In this paper we ...
We give machine characterizations of most parameterized complexity classes, in particular, of W[P], ...
AbstractWe describe parameterized complexity classes by means of classical complexity theory and des...
Parameterized complexity studies a generalization of the notion of polynomial time where, in additio...