AbstractThe condition for the curvature of a statistical manifold to admit a kind of standard hypersurface is given as a first step of the statistical submanifold theory. A complex version of the notion of statistical structures is also introduced
In this paper we investigate statistical manifolds with almost quaternionic structures. We define th...
AbstractWe describe a relation between statistical manifolds which combines conformally related metr...
A statistical structure is considered as a generalization of a pair of a Riemannian metric and its L...
Abstract. The condition for the curvature of a statistical man-ifold to admit a kind of standard hyp...
AbstractThe condition for the curvature of a statistical manifold to admit a kind of standard hypers...
A statistical manifold is a Riemannian manifold endowed with a torsion-free affine connection satisf...
This note surveys some results on the geometric structure on the tangent bundle and cotangent bundle...
The geometry of hypersurfaces defined by the relation which generalizes the classical formula for fr...
We consider Kähler-like statistical manifolds, whose curvature tensor field satisfies a natural cond...
In this article, we consider statistical submanifolds of Kenmotsu statistical manifolds of constant ...
In this survey note, we discuss the notion of completeness for statistical structures. There are at ...
Statistical manifolds are representations of smooth families of probability density functions (ie su...
AbstractA statistical manifold (M, g, ▿) is a Riemannian manifold (M, g) equipped with torsion-free ...
A statistical manifold $\left(M,D,g\right)$ is a manifold $M$ endowed with a torsion-free connection...
We show that a statistical manifold manifold of a constant non-zero curvature can be realised as a l...
In this paper we investigate statistical manifolds with almost quaternionic structures. We define th...
AbstractWe describe a relation between statistical manifolds which combines conformally related metr...
A statistical structure is considered as a generalization of a pair of a Riemannian metric and its L...
Abstract. The condition for the curvature of a statistical man-ifold to admit a kind of standard hyp...
AbstractThe condition for the curvature of a statistical manifold to admit a kind of standard hypers...
A statistical manifold is a Riemannian manifold endowed with a torsion-free affine connection satisf...
This note surveys some results on the geometric structure on the tangent bundle and cotangent bundle...
The geometry of hypersurfaces defined by the relation which generalizes the classical formula for fr...
We consider Kähler-like statistical manifolds, whose curvature tensor field satisfies a natural cond...
In this article, we consider statistical submanifolds of Kenmotsu statistical manifolds of constant ...
In this survey note, we discuss the notion of completeness for statistical structures. There are at ...
Statistical manifolds are representations of smooth families of probability density functions (ie su...
AbstractA statistical manifold (M, g, ▿) is a Riemannian manifold (M, g) equipped with torsion-free ...
A statistical manifold $\left(M,D,g\right)$ is a manifold $M$ endowed with a torsion-free connection...
We show that a statistical manifold manifold of a constant non-zero curvature can be realised as a l...
In this paper we investigate statistical manifolds with almost quaternionic structures. We define th...
AbstractWe describe a relation between statistical manifolds which combines conformally related metr...
A statistical structure is considered as a generalization of a pair of a Riemannian metric and its L...
DOI
Add to ORKG