AbstractIn this paper we establish a lower bound for the simultaneous complexity of the halting problem for a class of ‘simple programs’, which allow setting variables to constants and if-goto statements. Let HALT(h, k) be the problem: given a simple program Pk with k variables, determine whether Pk halts within nh steps, where n is the length of Pk. We show that the problem HALT(h, k) cannot be solved in time less than n(h−4)2 and space less than 14(k − 17) log2 n by any Turing machine with one storage tape and binary storage symbols
AbstractWe show that a deterministic Turing machine with one d-dimensional work tape and random acce...
The following statements are shown to be equivalent:(i)Every language accepted by a nondeterministic...
Intuitively, if we can prove that a program terminates, we expect some conclusion re-garding its com...
AbstractIn this paper we establish a lower bound for the simultaneous complexity of the halting prob...
A longstanding open problem in complexity theory is whether the class Polytime (P) is the same as Lo...
A major complexity classes are $L$, $POLYLOGTIME$ and $\oplus L$. A logarithmic Turing machine has a...
AbstractWe present a new method for proving lower bounds on the complexity of branching programs and...
The complexity of the parameterized halting problem for nondeterministic Turing machines p-Halt is k...
We establish the first polynomial time-space lower bounds for satisfiability on general models of co...
This is the second of two papers on the complexity of deciding membership, emptiness and finiteness...
Turing assemblers are Turing machines which operate on n-dimensional tapes under restrictions which ...
AbstractIn this paper, we consider the fair termination problem for probabilistic concurrent finite-...
We show that a deterministic Turing machine with one d-dimensional work tape and random access to th...
Cai and Furst introduced the notion of bottleneck Turing machines and showed that the languages reco...
The following lower bounds for on-line computation are proved: (1) Simulating two-tape nondeterminis...
AbstractWe show that a deterministic Turing machine with one d-dimensional work tape and random acce...
The following statements are shown to be equivalent:(i)Every language accepted by a nondeterministic...
Intuitively, if we can prove that a program terminates, we expect some conclusion re-garding its com...
AbstractIn this paper we establish a lower bound for the simultaneous complexity of the halting prob...
A longstanding open problem in complexity theory is whether the class Polytime (P) is the same as Lo...
A major complexity classes are $L$, $POLYLOGTIME$ and $\oplus L$. A logarithmic Turing machine has a...
AbstractWe present a new method for proving lower bounds on the complexity of branching programs and...
The complexity of the parameterized halting problem for nondeterministic Turing machines p-Halt is k...
We establish the first polynomial time-space lower bounds for satisfiability on general models of co...
This is the second of two papers on the complexity of deciding membership, emptiness and finiteness...
Turing assemblers are Turing machines which operate on n-dimensional tapes under restrictions which ...
AbstractIn this paper, we consider the fair termination problem for probabilistic concurrent finite-...
We show that a deterministic Turing machine with one d-dimensional work tape and random access to th...
Cai and Furst introduced the notion of bottleneck Turing machines and showed that the languages reco...
The following lower bounds for on-line computation are proved: (1) Simulating two-tape nondeterminis...
AbstractWe show that a deterministic Turing machine with one d-dimensional work tape and random acce...
The following statements are shown to be equivalent:(i)Every language accepted by a nondeterministic...
Intuitively, if we can prove that a program terminates, we expect some conclusion re-garding its com...