We extend the classical theory of isothermic surfaces in conformal 3-space, due to Bour, Christoffel, Darboux, Bianchi and others, to the more general context of submanifolds of symmetric $R$-spaces with essentially no loss of integrable structure
We summarize the conditions imposed on the curvature of Riemannian submanifolds of the Euclidean spa...
AbstractIn this paper we construct new examples of symmetric non-totally geodesic submanifolds in ir...
Abstract. We address the problem of second order conformal deformation of spacelike surfaces in comp...
We extend the classical theory of isothermic surfaces in conformal 3-space, due to Bour, Christoffel...
In this work one can find a research on special isothermic surfaces of arbitrary type, and arbitrary...
In this note we survey our results on the description of ti-melike isothermic surfaces in Rn-j,j usi...
This thesis concerns the relationship of submanifold geometry, in both the smooth and discrete sense...
summary:A Riemannian manifold is said to be semisymmetric if $R(X,Y)\cdot R=0$. A submanifold of Euc...
In this survey article we report on our recent work, partially in collaboration with Jost-Hinrich Es...
In this paper we give a short geometric proof of a generalization of a well-known result about red...
AbstractWe show that theory of soliton surfaces, modified in an appropriate way, can be applied also...
The Cartan structure equations are used to study space-like and time-like isothermic surfaces in thr...
Isothermic surfaces are surfaces which allow a conformal curvature line parametrisation. They form a...
The notion of symmetry underlies a large number of new ideas and major advances in Science, Enginee...
MI: Global COE Program Education-and-Research Hub for Mathematics-for-IndustryグローバルCOEプログラム「マス・フォア・イ...
We summarize the conditions imposed on the curvature of Riemannian submanifolds of the Euclidean spa...
AbstractIn this paper we construct new examples of symmetric non-totally geodesic submanifolds in ir...
Abstract. We address the problem of second order conformal deformation of spacelike surfaces in comp...
We extend the classical theory of isothermic surfaces in conformal 3-space, due to Bour, Christoffel...
In this work one can find a research on special isothermic surfaces of arbitrary type, and arbitrary...
In this note we survey our results on the description of ti-melike isothermic surfaces in Rn-j,j usi...
This thesis concerns the relationship of submanifold geometry, in both the smooth and discrete sense...
summary:A Riemannian manifold is said to be semisymmetric if $R(X,Y)\cdot R=0$. A submanifold of Euc...
In this survey article we report on our recent work, partially in collaboration with Jost-Hinrich Es...
In this paper we give a short geometric proof of a generalization of a well-known result about red...
AbstractWe show that theory of soliton surfaces, modified in an appropriate way, can be applied also...
The Cartan structure equations are used to study space-like and time-like isothermic surfaces in thr...
Isothermic surfaces are surfaces which allow a conformal curvature line parametrisation. They form a...
The notion of symmetry underlies a large number of new ideas and major advances in Science, Enginee...
MI: Global COE Program Education-and-Research Hub for Mathematics-for-IndustryグローバルCOEプログラム「マス・フォア・イ...
We summarize the conditions imposed on the curvature of Riemannian submanifolds of the Euclidean spa...
AbstractIn this paper we construct new examples of symmetric non-totally geodesic submanifolds in ir...
Abstract. We address the problem of second order conformal deformation of spacelike surfaces in comp...