Relationship between Laplacian operator and D'Alembertian operator.
Relativistic significance of curvature tensors.
Relativistische Mechanik mit klassicher Geometrie und Kinematik.
Relèvement horizontal des connexions linéaires au fibré vectoriel associé avec le fibré principal des repères linéaires
Relèvements horizontaux de tenseurs de type (1,1) au fibré E = TM⊗T* M
Remarkable vector fields in deformation algebras: Retrospective and perspective. (Champs des vecteurs remarquables dans l'algèbre de déformation: Rétrospective et perspective.)
Remarks on Chebyshev coordinates.
Remarks on F-planar curves and their generalizations
Generalized planar curves (A-curves) are more general analogues of F-planar curves and geodesics. In particular, several well known geometries are described by more than one affinor. The best known example is the almost quaternionic geometry. A new approach to this topic (A-structures) was started in our earlier papers. In this paper we expand the concept of A-structures to projective A-structures.
Remarks on local Lie algebras of pairs of functions
Starting by the famous paper by Kirillov, local Lie algebras of functions over smooth manifolds were studied very intensively by mathematicians and physicists. In the present paper we study local Lie algebras of pairs of functions which generate infinitesimal symmetries of almost-cosymplectic-contact structures of odd dimensional manifolds.
Remarks on Special Symplectic Connections
The notion of special symplectic connections is closely related to parabolic contact geometries due to the work of M. Cahen and L. Schwachhöfer. We remind their characterization and reinterpret the result in terms of generalized Weyl connections. The aim of this paper is to provide an alternative and more explicit construction of special symplectic connections of three types from the list. This is done by pulling back an ambient linear connection from the total space of a natural scale bundle over...
Remarks on the use of the stable tangent bundle in the differential geometry and in the unified field theory
Reperáž systému anholonomních subvariet trojrozměrné variety v pětirozměrném ekviafinním prostoru
R-Geodesics and R-asymptotic lines
Ricci and Bianchi identities for -normal -linear connections on .
Ricci and Casorati principal directions of Chen ideal submanifolds
Ricci curvature of real hypersurfaces in complex hyperbolic space
First we prove a general algebraic lemma. By applying the algebraic lemma we establish a general inequality involving the Ricci curvature of an arbitrary real hypersurface in a complex hyperbolic space. We also classify real hypersurfaces with constant principal curvatures which satisfy the equality case of the inequality.
Ricci generalized pseudo-parallel Kählerian submanifolds in complex space forms.
Ricci identities in the space of non-symmetric affine connexion
Ricci type identities for basic differentiation and curvature tensors in Otsuki spaces.
Ricci type identities for non-basic differentiation in Otsuki spaces.