We prove the NP-hardness of two problems. The first is the well-known minimal realization problem in the max-plus semiring. The second problem (Pisot's problem) is the problem of determining if a given integer linear recurrent sequence has a zero coefficient. (C) 2001 Academie des sciences/Editions scientifiques et medicales Elsevier SAS
AbstractWe show that any recursive sequence of recursive sets which is ascending with respect to the...
AbstractWe show that the set of realizations of a given dimension of a max-plus linear sequence is a...
We study the algorithmic complexity of the subproblems of simultaneous divisibility of values of lin...
We show that the problem of determining if a given integer linear recurrent sequence has a zero-a pr...
AbstractWe show that the problem of determining if a given integer linear recurrent sequence has a z...
We study decidability and complexity questions related to a continuous analogue of the Skolem-Pisot ...
AbstractWe study decidability and complexity questions related to a continuous analogue of the Skole...
AbstractThe concept of nondeterministic computation has been playing an important role in discrete c...
We study decidability and complexity questions related to a continuous analogue of the Skolem-Pisot ...
One of the open problems in the max-plus-algebraic system theory for discrete event systems is the m...
. The linear multiplicative programming problem minimizes a product of two (positive) variables subj...
AbstractWe develop a theory of minimal realizations of a finite sequence over an integral domain R, ...
We show that the set of realizations of a given dimension of a max-plus linear sequence is a finite ...
We show that every language in NP has a probablistic verier that checks mem-bership proofs for it us...
We study the decidability of the Skolem Problem, the Positivity Problem, andthe Ultimate Positivity ...
AbstractWe show that any recursive sequence of recursive sets which is ascending with respect to the...
AbstractWe show that the set of realizations of a given dimension of a max-plus linear sequence is a...
We study the algorithmic complexity of the subproblems of simultaneous divisibility of values of lin...
We show that the problem of determining if a given integer linear recurrent sequence has a zero-a pr...
AbstractWe show that the problem of determining if a given integer linear recurrent sequence has a z...
We study decidability and complexity questions related to a continuous analogue of the Skolem-Pisot ...
AbstractWe study decidability and complexity questions related to a continuous analogue of the Skole...
AbstractThe concept of nondeterministic computation has been playing an important role in discrete c...
We study decidability and complexity questions related to a continuous analogue of the Skolem-Pisot ...
One of the open problems in the max-plus-algebraic system theory for discrete event systems is the m...
. The linear multiplicative programming problem minimizes a product of two (positive) variables subj...
AbstractWe develop a theory of minimal realizations of a finite sequence over an integral domain R, ...
We show that the set of realizations of a given dimension of a max-plus linear sequence is a finite ...
We show that every language in NP has a probablistic verier that checks mem-bership proofs for it us...
We study the decidability of the Skolem Problem, the Positivity Problem, andthe Ultimate Positivity ...
AbstractWe show that any recursive sequence of recursive sets which is ascending with respect to the...
AbstractWe show that the set of realizations of a given dimension of a max-plus linear sequence is a...
We study the algorithmic complexity of the subproblems of simultaneous divisibility of values of lin...