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Generalized piecewise Markov processes

100%

Kopocińska I.

Mathematica Applicanda

1977

tom 5

nr 9

Artykuł nie zawiera streszczenia

MR0494551

The upper bound of the number of eigenvalues for a class of perturbed Dirichlet forms

100%

Cupała W.

Studia Mathematica

1995

tom 113

nr 2

109-125

The theory of Markov processes and the analysis on Lie groups are used to study the eigenvalue asymptotics of Dirichlet forms perturbed by scalar potentials.

Multivariate Markov Families of Copulas

100%

Overbeck L., Schmidt W. M.

Dependence Modeling

2015

tom 3

nr 1

For the Markov property of a multivariate process, a necessary and suficient condition on the multidimensional copula of the finite-dimensional distributions is given. This establishes that the Markov property is solely a property of the copula, i.e., of the dependence structure. This extends results by Darsow et al. [11] from dimension one to the multivariate case. In addition to the one-dimensional case also the spatial copula between the different dimensions has to be taken into account. Examples are also given.

Hitting distributions domination and subordinate resolvents; an analytic approach

75%

Boboc N., Bucur G.

Open Mathematics

2006

tom 4

nr 1

138-162

We give an analytic version of the well known Shih's theorem concerning the Markov processes whose hitting distributions are dominated by those of a given process. The treatment is purely analytic, completely different from Shih's arguments and improves essentially his result (in the case when the given processes are transient

Ograniczanie wyników

1 Dependence Modeling

1 Mathematica Applicanda

1 Open Mathematics

1 Studia Mathematica

1 Boboc N.

1 Bucur G.

1 Cupała W.

1 Kopocińska I.

1 Overbeck L.

1 Schmidt W. M.

1 2015

1 2006

1 1995

1 1977

Wyniki wyszukiwania

Generalized piecewise Markov processes

The upper bound of the number of eigenvalues for a class of perturbed Dirichlet forms

Multivariate Markov Families of Copulas

Hitting distributions domination and subordinate resolvents; an analytic approach