Deterministic d-dimensional Turing machines are considered. We investigate the classes of languages acceptable by such devices with time bounds of the form id + r where r E o(id) is a sublinear function. It is shown that for any dimension d >= 1 there exist infinite time hierarchies of separated complexity classes in that range. Moreover, for the corresponding time bounds separated dimension hierarchies are proved. CR Subject Classification (1998): F.1.3, F.1.1, F.4.
The following statements are shown to be equivalent:(i)Every language accepted by a nondeterministic...
We investigate the correspondence between the time and space recognition complexity of languages; fo...
AbstractIn this paper we study diagonal processes over time bounded computations of one-tape Turing ...
Deterministic k-tape and multitape Turing machines with one-way, two-way and without a separated inp...
AbstractDeterministic k-tape and multitape Turing machines with one-way, two-way and without a separ...
AbstractFor fixed k ⩾ 2 we tighten the time hierarchy for k-tape Turing machines. Also for fixed k ⩾...
AbstractThe time separation results concerning classes of languages over a single-letter alphabet ac...
It is shown that every deterministic multitape Turing machine of time complexity t(n)/log t(n). Con...
Let L be a language recognized by a nondeterministic (single-tape) Turing machine of time complexity...
AbstractIn 1985, Dymond and Tompa showed that every deterministic Turing machine with linear tapes a...
AbstractThere is a single set that is complete for a variety of nondeterministic time complexity cla...
Complexity classes defined by time-bounded and space-bounded Turing acceptors are studied in order t...
We investigate the relationship between the classes of languages accepted by deterministic and nonde...
We show that, for multi-tape Turing machines, non-deterministic linear time is more deterministic Tu...
AbstractWe show that if the number of available states is fixed and is sufficiently large, then one-...
The following statements are shown to be equivalent:(i)Every language accepted by a nondeterministic...
We investigate the correspondence between the time and space recognition complexity of languages; fo...
AbstractIn this paper we study diagonal processes over time bounded computations of one-tape Turing ...
Deterministic k-tape and multitape Turing machines with one-way, two-way and without a separated inp...
AbstractDeterministic k-tape and multitape Turing machines with one-way, two-way and without a separ...
AbstractFor fixed k ⩾ 2 we tighten the time hierarchy for k-tape Turing machines. Also for fixed k ⩾...
AbstractThe time separation results concerning classes of languages over a single-letter alphabet ac...
It is shown that every deterministic multitape Turing machine of time complexity t(n)/log t(n). Con...
Let L be a language recognized by a nondeterministic (single-tape) Turing machine of time complexity...
AbstractIn 1985, Dymond and Tompa showed that every deterministic Turing machine with linear tapes a...
AbstractThere is a single set that is complete for a variety of nondeterministic time complexity cla...
Complexity classes defined by time-bounded and space-bounded Turing acceptors are studied in order t...
We investigate the relationship between the classes of languages accepted by deterministic and nonde...
We show that, for multi-tape Turing machines, non-deterministic linear time is more deterministic Tu...
AbstractWe show that if the number of available states is fixed and is sufficiently large, then one-...
The following statements are shown to be equivalent:(i)Every language accepted by a nondeterministic...
We investigate the correspondence between the time and space recognition complexity of languages; fo...
AbstractIn this paper we study diagonal processes over time bounded computations of one-tape Turing ...