We study properties of resource-- and otherwise bounded reductions and corresponding completeness notions on nondeterministic time classes which contain exponential time. As it turns out, most of these reductions can be separated in the sense that their corresponding completeness notions are different. There is one notable exception. On nondeterministic exponential time, 1-truth table and many-one completeness is the same notion. 1 Introduction Efficient reducibilities and completeness are two of the central concepts of complexity theory. Since the first use of polynomial time bounded Turing reductions by Cook [4] and the introduction of polynomial time bounded many-one reductions by Karp[6], considerable effort has been put in the investi...
This paper is motivated by a conjecture \cite{cie,adfht} that $\BPP$ can be characterized in terms o...
A set is autoreducible if it can be reduced to itself by a Turing machine that does not ask its own ...
This paper is motivated by a conjecture that BPP can be characterized in terms of polynomial-time no...
AbstractUnder the assumption that NP does not have p-measure 0, we investigate reductions to NP-comp...
Reductions and completeness notions form the heart of computational complexity theory. Recently non-...
. There exist many different formalisms to model the notion of resource bounded `truth-table' r...
AbstractWe show that there is a set that is almost complete but not complete under polynomial-time m...
AbstractThere is a single set that is complete for a variety of nondeterministic time complexity cla...
AbstractVarious forms of polynomial time reducibility are compared. Among the forms examined are man...
AbstractThere is a single set that is complete for a variety of nondeterministic time complexity cla...
AbstractLadner, Lynch and Selman (1975) showed the differences among the power of several types of p...
AbstractUnder the assumption that NP does not have p-measure 0, we investigate reductions to NP-comp...
A set is autoreducible if it can be reduced to itself by a Turing machine that does not ask its own ...
Abstract. Polynomial-time many-one reductions provide the standard notion of completeness for comple...
Abstract A set is autoreducible if it can be reduced to itself by a Turing machine that does not ask...
This paper is motivated by a conjecture \cite{cie,adfht} that $\BPP$ can be characterized in terms o...
A set is autoreducible if it can be reduced to itself by a Turing machine that does not ask its own ...
This paper is motivated by a conjecture that BPP can be characterized in terms of polynomial-time no...
AbstractUnder the assumption that NP does not have p-measure 0, we investigate reductions to NP-comp...
Reductions and completeness notions form the heart of computational complexity theory. Recently non-...
. There exist many different formalisms to model the notion of resource bounded `truth-table' r...
AbstractWe show that there is a set that is almost complete but not complete under polynomial-time m...
AbstractThere is a single set that is complete for a variety of nondeterministic time complexity cla...
AbstractVarious forms of polynomial time reducibility are compared. Among the forms examined are man...
AbstractThere is a single set that is complete for a variety of nondeterministic time complexity cla...
AbstractLadner, Lynch and Selman (1975) showed the differences among the power of several types of p...
AbstractUnder the assumption that NP does not have p-measure 0, we investigate reductions to NP-comp...
A set is autoreducible if it can be reduced to itself by a Turing machine that does not ask its own ...
Abstract. Polynomial-time many-one reductions provide the standard notion of completeness for comple...
Abstract A set is autoreducible if it can be reduced to itself by a Turing machine that does not ask...
This paper is motivated by a conjecture \cite{cie,adfht} that $\BPP$ can be characterized in terms o...
A set is autoreducible if it can be reduced to itself by a Turing machine that does not ask its own ...
This paper is motivated by a conjecture that BPP can be characterized in terms of polynomial-time no...