Multitape Turing machines which can use their storage tapes only as counters or as pushdown stores are investigated. The memory access restrictions are produced by regarding the machines as small computers (as in the formalism of Wang) and by restricting the instruction repertoires. Relationships are given linking machines which only accept or reject inputs and machines which emit output sequences as a function of their input. It is shown that without restrictions on computing time or amount of tape used that only six distinct classes of sets of strings (languages) are produced by the above memory access restrictions
AbstractDeterministic k-tape and multitape Turing machines with one-way, two-way and without a separ...
The amount of storage needed to simulate a nondeterministic tape bounded Turingmachine on a determin...
AbstractWe present a relation between the sets accepted by two-way pushdown automataand certain tape...
Multitape Turing machines which can use their storage tapes only as counters or as pushdown stores a...
The classes of sequences generated by time- and space- restricted multiple counter machines are comp...
It is shown that for any real constants b>a≥0, multitape Turing machines operating in space L1(n)=[b...
We present two restricted versions of one-tape Turing machines. Both characterize the class of conte...
In 1965 Hennie proved that one-tape deterministic Turing machines working in linear time are equival...
This paper has two purposes. The first is to investigate the characteristics of a restricted class o...
We show that, for any integer k, there is at least one language which is accepted by ak-tape real{ti...
AbstractEach multitape Turing machine, of which the storage heads scan O(log n) distinct squares in ...
It is shown that every deterministic multitape Turing machine of time complexity t(n)/log t(n). Con...
Turing assemblers are Turing machines which operate on n-dimensional tapes under restrictions which ...
AbstractLet TM(k,l) be the set of one-tape Turing machines with k states and l symbols. It is known ...
Abstract. Deterministic k-tape and multitape Turing machines with one-way, twoway and without a sepa...
AbstractDeterministic k-tape and multitape Turing machines with one-way, two-way and without a separ...
The amount of storage needed to simulate a nondeterministic tape bounded Turingmachine on a determin...
AbstractWe present a relation between the sets accepted by two-way pushdown automataand certain tape...
Multitape Turing machines which can use their storage tapes only as counters or as pushdown stores a...
The classes of sequences generated by time- and space- restricted multiple counter machines are comp...
It is shown that for any real constants b>a≥0, multitape Turing machines operating in space L1(n)=[b...
We present two restricted versions of one-tape Turing machines. Both characterize the class of conte...
In 1965 Hennie proved that one-tape deterministic Turing machines working in linear time are equival...
This paper has two purposes. The first is to investigate the characteristics of a restricted class o...
We show that, for any integer k, there is at least one language which is accepted by ak-tape real{ti...
AbstractEach multitape Turing machine, of which the storage heads scan O(log n) distinct squares in ...
It is shown that every deterministic multitape Turing machine of time complexity t(n)/log t(n). Con...
Turing assemblers are Turing machines which operate on n-dimensional tapes under restrictions which ...
AbstractLet TM(k,l) be the set of one-tape Turing machines with k states and l symbols. It is known ...
Abstract. Deterministic k-tape and multitape Turing machines with one-way, twoway and without a sepa...
AbstractDeterministic k-tape and multitape Turing machines with one-way, two-way and without a separ...
The amount of storage needed to simulate a nondeterministic tape bounded Turingmachine on a determin...
AbstractWe present a relation between the sets accepted by two-way pushdown automataand certain tape...