AbstractThe main properties of deterministic and nondeterministic space complexity classes are given, with emphasis on closure under complementation. Various limitations and generalizations of these classes are studied: weakly space-bounded classes, classes defined by one-way alternating, or probabilistic machines, and nonuniform classes. In each case intrinsic properties of these classes and relationship between these classes are given. Then three ways of relativizing complexity classes are examined. Finally, the space complexity of RAMs is defined and its relation to usual classes is given
International audienceDeterministic one-way Turing machines with sublinear space bounds are systemat...
AbstractWe introduce the dual return complexity and prove that the return complexity classes and the...
Coordinated Science Laboratory was formerly known as Control Systems LaboratoryNational Science Foun...
Complexity classes defined by time-bounded and space-bounded Turing acceptors are studied in order t...
AbstractIn this paper we review the key results about space bounded complexity classes, discuss the ...
In this paper, we review the key results about space bounded complexity classes, discuss the centra...
Refined Turing machine space complexity classes are defined by limiting all three of the resources s...
We present very sharp separation results for Turing machine sublogarithmic space complexity classes ...
We investigate the correspondence between the time and space recognition complexity of languages; fo...
This week we will talk about space complexity. We started at poly-time (P) to investigate time compl...
Each algorithm recognizing any generator of the class of context-free languages requires space Omega...
International audienceDeterministic one-way Turing machines with sublinear space bounds are systemat...
Several properties of complexity classes and sets associated with them are studied. An open problem,...
AbstractAs an alternative to previously studied models for space-bounded relative computation, an or...
AbstractOne of the most important questions in the theory of computational complexity is whether non...
International audienceDeterministic one-way Turing machines with sublinear space bounds are systemat...
AbstractWe introduce the dual return complexity and prove that the return complexity classes and the...
Coordinated Science Laboratory was formerly known as Control Systems LaboratoryNational Science Foun...
Complexity classes defined by time-bounded and space-bounded Turing acceptors are studied in order t...
AbstractIn this paper we review the key results about space bounded complexity classes, discuss the ...
In this paper, we review the key results about space bounded complexity classes, discuss the centra...
Refined Turing machine space complexity classes are defined by limiting all three of the resources s...
We present very sharp separation results for Turing machine sublogarithmic space complexity classes ...
We investigate the correspondence between the time and space recognition complexity of languages; fo...
This week we will talk about space complexity. We started at poly-time (P) to investigate time compl...
Each algorithm recognizing any generator of the class of context-free languages requires space Omega...
International audienceDeterministic one-way Turing machines with sublinear space bounds are systemat...
Several properties of complexity classes and sets associated with them are studied. An open problem,...
AbstractAs an alternative to previously studied models for space-bounded relative computation, an or...
AbstractOne of the most important questions in the theory of computational complexity is whether non...
International audienceDeterministic one-way Turing machines with sublinear space bounds are systemat...
AbstractWe introduce the dual return complexity and prove that the return complexity classes and the...
Coordinated Science Laboratory was formerly known as Control Systems LaboratoryNational Science Foun...