summary:We study properties of pseudo-Riemannian metrics corresponding to Monge-Ampère structures on four dimensional $T^*M$. We describe a family of Ricci flat solutions, which are parametrized by six coefficients satisfying the Plücker embedding equation. We also focus on pullbacks of the pseudo-metrics on two dimensional $M$, and describe the corresponding Hessian structures
We present the importance of the pseudo-Riemannian structure in the spectral triple formalism that i...
AbstractWe give a criterion for the non-degeneracy of the symmetric tensor field on the moduli space...
We investigate the systems of quasi-linear partial differential equations of hydrody- namic type. Th...
summary:We study properties of pseudo-Riemannian metrics corresponding to Monge-Ampère structures on...
Abstract. The pseudo-Riemannian Geometry is utilized in Mathematical Optimization, Thermodynamics or...
We consider sone analytic problems arising in sub-Riemannian geometry. First, we construct singular ...
Recent decades has seen a strong trend in complex geometry to study canonical metrics and the way th...
In this thesis, we study "degenerate" (or "null") submanifolds of pseudo-riemannian manifolds, for w...
In this paper, we shall assume that the ambient manifold is a pseudo-Riemannian space form N-t(m+1)(...
The three chapters, quite independent, study the pseudo-Riemannian manifolds (manifolds endowed with...
summary:We discuss Riemannian metrics compatible with a linear connection that has regular curvature...
In this thesis, we study some important nonlinear partial differential equations, including the Mong...
Differential-geometric techniques are used to study the foliations that arise naturally from certain...
We study pairs of structures, such as the Poisson-Nijenhuis structures, on the tangent bundle of a m...
We present the importance of the pseudo-Riemannian structure in the spectral triple formalism that i...
We present the importance of the pseudo-Riemannian structure in the spectral triple formalism that i...
AbstractWe give a criterion for the non-degeneracy of the symmetric tensor field on the moduli space...
We investigate the systems of quasi-linear partial differential equations of hydrody- namic type. Th...
summary:We study properties of pseudo-Riemannian metrics corresponding to Monge-Ampère structures on...
Abstract. The pseudo-Riemannian Geometry is utilized in Mathematical Optimization, Thermodynamics or...
We consider sone analytic problems arising in sub-Riemannian geometry. First, we construct singular ...
Recent decades has seen a strong trend in complex geometry to study canonical metrics and the way th...
In this thesis, we study "degenerate" (or "null") submanifolds of pseudo-riemannian manifolds, for w...
In this paper, we shall assume that the ambient manifold is a pseudo-Riemannian space form N-t(m+1)(...
The three chapters, quite independent, study the pseudo-Riemannian manifolds (manifolds endowed with...
summary:We discuss Riemannian metrics compatible with a linear connection that has regular curvature...
In this thesis, we study some important nonlinear partial differential equations, including the Mong...
Differential-geometric techniques are used to study the foliations that arise naturally from certain...
We study pairs of structures, such as the Poisson-Nijenhuis structures, on the tangent bundle of a m...
We present the importance of the pseudo-Riemannian structure in the spectral triple formalism that i...
We present the importance of the pseudo-Riemannian structure in the spectral triple formalism that i...
AbstractWe give a criterion for the non-degeneracy of the symmetric tensor field on the moduli space...
We investigate the systems of quasi-linear partial differential equations of hydrody- namic type. Th...
DOI
Add to ORKG