Special Issue: Proceedings of the "XIème Colloque Franco-Roumain de Mathématiques Appliquées"International audienceWe study the sample paths properties of Operator scaling Gaussian random fields. Such fields are anisotropic generalizations of anisotropic self-similar random fields as anisotropic Fractional Brownian Motion. Some characteristic properties of the anisotropy are revealed by the regularity of the sample paths. The sharpest way of measuring smoothness is related to these anisotropies and thus to the geometry of these field
Bernoulli, 21(3), 1719-1759, 2015International audienceIn this paper we study modulus of continuity ...
Sensitivity of output of a linear operator to its input can be quantified in various ways. In Contro...
This paper studies polar sets of anisotropic Gaussian random fields, i.e. sets which a Gaussian rand...
Special Issue: Proceedings of the "XIème Colloque Franco-Roumain de Mathématiques Appliquées"Interna...
We study the sample paths properties of Operator scaling Gaussian random fields. Such fields are ani...
Anisotropic Gaussian random fields arise in probability theory and in various applications. Typical ...
AbstractWe investigate the sample path regularity of operator scaling α-stable random fields. Such f...
International audienceWe investigate the sample paths regularity of operator scaling alpha-stable ra...
We propose an explicit way to generate a class of Operator scaling stable random Gaussian fields (OS...
International audienceThe characterization and estimation of the Hölder regularity of random fields ...
Let X = {X(t), t ∈ RN} be a Gaussian random field with values in Rd defined by X(t) = X1(t),..., Xd(...
International audienceWe propose an explicit way to generate a large class of Operator scaling Gauss...
International audienceOperator scaling Gaussian random fields, as anisotropic generalizations of sel...
International audienceIn this paper, we deal with some anisotropic extensions of the multifractional...
Sensitivity of output of a linear operator to its input can be quantified in various ways. In Contro...
Bernoulli, 21(3), 1719-1759, 2015International audienceIn this paper we study modulus of continuity ...
Sensitivity of output of a linear operator to its input can be quantified in various ways. In Contro...
This paper studies polar sets of anisotropic Gaussian random fields, i.e. sets which a Gaussian rand...
Special Issue: Proceedings of the "XIème Colloque Franco-Roumain de Mathématiques Appliquées"Interna...
We study the sample paths properties of Operator scaling Gaussian random fields. Such fields are ani...
Anisotropic Gaussian random fields arise in probability theory and in various applications. Typical ...
AbstractWe investigate the sample path regularity of operator scaling α-stable random fields. Such f...
International audienceWe investigate the sample paths regularity of operator scaling alpha-stable ra...
We propose an explicit way to generate a class of Operator scaling stable random Gaussian fields (OS...
International audienceThe characterization and estimation of the Hölder regularity of random fields ...
Let X = {X(t), t ∈ RN} be a Gaussian random field with values in Rd defined by X(t) = X1(t),..., Xd(...
International audienceWe propose an explicit way to generate a large class of Operator scaling Gauss...
International audienceOperator scaling Gaussian random fields, as anisotropic generalizations of sel...
International audienceIn this paper, we deal with some anisotropic extensions of the multifractional...
Sensitivity of output of a linear operator to its input can be quantified in various ways. In Contro...
Bernoulli, 21(3), 1719-1759, 2015International audienceIn this paper we study modulus of continuity ...
Sensitivity of output of a linear operator to its input can be quantified in various ways. In Contro...
This paper studies polar sets of anisotropic Gaussian random fields, i.e. sets which a Gaussian rand...