AbstractA programming approach to computability and complexity theory yields more natural definitions and proofs of central results than the classical approach. Further, some new results can be obtained using this viewpoint. This paper contains new intrinsic characterizations of the well-known complexity classes PTIME and LOGSPACE, with no externally imposed resource bounds on time or space. LOGSPACE is proven identical with the decision problems solvable by read-only imperative programs on Lisp-like lists; and PTIME is proven identical with the problems solvable by recursive read-only programs
AbstractThis paper shows that classical results about complexity classes involving “delayed diagonal...
P versus NP is considered as one of the most important open problems in computer science. This consi...
. We refine the techniques of Beigel, Gill, Hertrampf [4] who investigated polynomial time counting ...
AbstractA programming approach to computability and complexity theory yields more natural definition...
AbstractThe author's forthcoming book proves central results in computability and complexity theory ...
We provide a resource-free characterization of register machines that computes their output within p...
We consider the infinite versions of the usual computational complexity questions LogSpace?=P, NLogS...
A major complexity classes are $L$, $POLYLOGTIME$ and $\oplus L$. A logarithmic Turing machine has a...
AbstractP-printable sets were defined by Hartmanis and Yesha and have been investigated by several r...
A major complexity classes are L and ⊕L (parity-L). A logarithmic space Turing machine has a read-on...
One of the most important open problems in finite model theory is the question whether there is a lo...
In this article we review some of the main results of descriptive complexity theory in order to make...
AbstractThe main properties of deterministic and nondeterministic space complexity classes are given...
A longstanding open problem in complexity theory is whether the class Polytime (P) is the same as Lo...
Motivated by the question of how to define an analog of interactive proofs in the setting of logarit...
AbstractThis paper shows that classical results about complexity classes involving “delayed diagonal...
P versus NP is considered as one of the most important open problems in computer science. This consi...
. We refine the techniques of Beigel, Gill, Hertrampf [4] who investigated polynomial time counting ...
AbstractA programming approach to computability and complexity theory yields more natural definition...
AbstractThe author's forthcoming book proves central results in computability and complexity theory ...
We provide a resource-free characterization of register machines that computes their output within p...
We consider the infinite versions of the usual computational complexity questions LogSpace?=P, NLogS...
A major complexity classes are $L$, $POLYLOGTIME$ and $\oplus L$. A logarithmic Turing machine has a...
AbstractP-printable sets were defined by Hartmanis and Yesha and have been investigated by several r...
A major complexity classes are L and ⊕L (parity-L). A logarithmic space Turing machine has a read-on...
One of the most important open problems in finite model theory is the question whether there is a lo...
In this article we review some of the main results of descriptive complexity theory in order to make...
AbstractThe main properties of deterministic and nondeterministic space complexity classes are given...
A longstanding open problem in complexity theory is whether the class Polytime (P) is the same as Lo...
Motivated by the question of how to define an analog of interactive proofs in the setting of logarit...
AbstractThis paper shows that classical results about complexity classes involving “delayed diagonal...
P versus NP is considered as one of the most important open problems in computer science. This consi...
. We refine the techniques of Beigel, Gill, Hertrampf [4] who investigated polynomial time counting ...