AbstractIn this paper we study bounds on the density of oracles which can help to decrease the time–space complexity of recognition of a particular language by off-line multitape Turing machines. We establish an upper and a lower bound on the density of such oracles which are optimal up to a multiplicative constant and improve the bounds stated by Hromkovicˇ(1991)
AbstractThe prototypical results of relativized complexity theory are the theorems of Baker, Gill, a...
AbstractThe alternating machine having a separate input tape with k two-way, read-only heads, and a ...
Deterministic k-tape and multitape Turing machines with one-way, two-way and without a separated inp...
AbstractIn this paper we study bounds on the density of oracles which can help to decrease the time–...
Each algorithm recognizing any generator of the class of context-free languages requires space Omega...
AbstractAs an alternative to previously studied models for space-bounded relative computation, an or...
AbstractFor classes of languages accepted in polynomial time by multicounter machines, various trade...
Complexity classes defined by time-bounded and space-bounded Turing acceptors are studied in order t...
For on-line recognition of the words in an arbitrary linear context-free language, there are known t...
Let S(n) be a nice space bound such that log2 n ⩽ S(n) ⩽ n. Then every DCFL is recognized by a multi...
Let L be a language recognized by a nondeterministic (single-tape) Turing machine of time complexity...
Relativizing computations of Turing machines to an oracle is a central concept in the theory of comp...
AbstractDeterministic k-tape and multitape Turing machines with one-way, two-way and without a separ...
Refined Turing machine space complexity classes are defined by limiting all three of the resources s...
We investigate the correspondence between the time and space recognition complexity of languages; fo...
AbstractThe prototypical results of relativized complexity theory are the theorems of Baker, Gill, a...
AbstractThe alternating machine having a separate input tape with k two-way, read-only heads, and a ...
Deterministic k-tape and multitape Turing machines with one-way, two-way and without a separated inp...
AbstractIn this paper we study bounds on the density of oracles which can help to decrease the time–...
Each algorithm recognizing any generator of the class of context-free languages requires space Omega...
AbstractAs an alternative to previously studied models for space-bounded relative computation, an or...
AbstractFor classes of languages accepted in polynomial time by multicounter machines, various trade...
Complexity classes defined by time-bounded and space-bounded Turing acceptors are studied in order t...
For on-line recognition of the words in an arbitrary linear context-free language, there are known t...
Let S(n) be a nice space bound such that log2 n ⩽ S(n) ⩽ n. Then every DCFL is recognized by a multi...
Let L be a language recognized by a nondeterministic (single-tape) Turing machine of time complexity...
Relativizing computations of Turing machines to an oracle is a central concept in the theory of comp...
AbstractDeterministic k-tape and multitape Turing machines with one-way, two-way and without a separ...
Refined Turing machine space complexity classes are defined by limiting all three of the resources s...
We investigate the correspondence between the time and space recognition complexity of languages; fo...
AbstractThe prototypical results of relativized complexity theory are the theorems of Baker, Gill, a...
AbstractThe alternating machine having a separate input tape with k two-way, read-only heads, and a ...
Deterministic k-tape and multitape Turing machines with one-way, two-way and without a separated inp...