AbstractWhen comparing complexity theory over the ring Z (Turing machine) on one hand and over the ring R (Blum-Shub-Smale machine) on the other hand, it will be important to study how methods and ideas of the first can be transformed to the second one. In this sense the present paper is concerned with the relation between a characterization of the P = NP?-question for the Z-case (given by Krentel) and a special class of quadratic-programming problems which are important in the real model
Investigating Logics for Feasible Computation The most celebrated open problem in theoretical comput...
AbstractKolmogorov Complexity constitutes an integral part of computability theory, information theo...
AbstractThe concept of nondeterministic computation has been playing an important role in discrete c...
AbstractWhen comparing complexity theory over the ring Z (Turing machine) on one hand and over the r...
The classical (Turing) theory of computation has been extraordinarily successful in providing the fo...
AbstractThe complexity of linearly constrained (nonconvex) quadratic programming is analyzed within ...
AbstractThis paper deals with issues of structural complexity in a linear version of the Blum-Shub-S...
AbstractThe complexity of linearly constrained (nonconvex) quadratic programming is analyzed within ...
We show some problems coming from real algebra and semi-algebraic geometry to be NP-complete or coNP...
We show some problems coming from real algebra and semi-algebraic geometry to be NP-complete or coNP...
AbstractThis paper deals with issues of structural complexity in a linear version of the Blum-Shub-S...
This paper was motivated by the following two questions which arise in the theory of complexity for ...
The most celebrated open problem in theoretical computer science is, undoubtedly, the problem of whe...
AbstractThe computational model of Blum, Shub, and Smale (1989, Bull. Amer. Math. Soc.21, 1-46) yiel...
In this paper we show that the PCP theorem holds as well in the real number computational model intr...
Investigating Logics for Feasible Computation The most celebrated open problem in theoretical comput...
AbstractKolmogorov Complexity constitutes an integral part of computability theory, information theo...
AbstractThe concept of nondeterministic computation has been playing an important role in discrete c...
AbstractWhen comparing complexity theory over the ring Z (Turing machine) on one hand and over the r...
The classical (Turing) theory of computation has been extraordinarily successful in providing the fo...
AbstractThe complexity of linearly constrained (nonconvex) quadratic programming is analyzed within ...
AbstractThis paper deals with issues of structural complexity in a linear version of the Blum-Shub-S...
AbstractThe complexity of linearly constrained (nonconvex) quadratic programming is analyzed within ...
We show some problems coming from real algebra and semi-algebraic geometry to be NP-complete or coNP...
We show some problems coming from real algebra and semi-algebraic geometry to be NP-complete or coNP...
AbstractThis paper deals with issues of structural complexity in a linear version of the Blum-Shub-S...
This paper was motivated by the following two questions which arise in the theory of complexity for ...
The most celebrated open problem in theoretical computer science is, undoubtedly, the problem of whe...
AbstractThe computational model of Blum, Shub, and Smale (1989, Bull. Amer. Math. Soc.21, 1-46) yiel...
In this paper we show that the PCP theorem holds as well in the real number computational model intr...
Investigating Logics for Feasible Computation The most celebrated open problem in theoretical comput...
AbstractKolmogorov Complexity constitutes an integral part of computability theory, information theo...
AbstractThe concept of nondeterministic computation has been playing an important role in discrete c...