On conformally recurrent Ricci-recurrent manifolds
On Convex Hypersurfaces in a Space Form.
On convex hypersurfaces in
On curvature collineations on simple conformally recurrent manifolds
On curves and surfaces in illumination geometry.
On cyclic curves in the Euclidean n-space.
On density concomitants of the covariant curvature tensor in the two- and three-dimensional Riemann space
On Deszcz symmetries of Wintgen ideal submanifolds
It was conjectured in [26] that, for all submanifolds of all real space forms , the Wintgen inequality is valid at all points of , whereby is the normalised scalar curvature of the Riemannian manifold and , respectively , are the squared mean curvature and the normalised scalar normal curvature of the submanifold in the ambient space , and this conjecture was shown there to be true whenever codimension . For a given Riemannian manifold , this inequality can be interpreted as follows:...
On differential rational invariants of finite subgroups of affine group.
On double-ruled hypersurfaces in
We classify locally the induced Riemannian metrics of all irreducible double-ruled hypersurfaces in .
On embedded minimal disks in convex bodies
On equiaffine Weingarten surfaces
On existence of spacelike surfaces with prescribed boundary.
On False Branch Poitns of incompressible branched immersions.
On Gauss-Bonnet Theorem
On generalised Chen and -minimal immersions.
On geometric objects
On geometry of curves of flags of constant type
We develop an algebraic version of Cartan’s method of equivalence or an analog of Tanaka prolongation for the (extrinsic) geometry of curves of flags of a vector space W with respect to the action of a subgroup G of GL(W). Under some natural assumptions on the subgroup G and on the flags, one can pass from the filtered objects to the corresponding graded objects and describe the construction of canonical bundles of moving frames for these curves in the language of pure linear algebra. The scope...
On geometry of the third tangent bundle
On H. Weyl and H. Minkowski polynomials.