Results 131 to 140 of about 884 (174)
Some Theorems on 3-dimensional Quasi-Sasakian Manifolds
, 2012 [[abstract]]The object of the present paper is to study φ-Ricci symmetric and locally φ-Ricci symmetric 3-dimensional quasi-Sasakian manifolds with structure function β =constant.
Abul Kalam Mondal, Avik De
core
Thermodynamics à la Souriau on Kähler Non-Compact Symmetric Spaces for Cartan Neural Networks. [PDF]
Entropy (Basel)Fré PG, Sorin AS, Trigiante M.
europepmc +1 more source
Characterization of Sasakian manifolds
Asian-European Journal of MathematicsWeak almost contact manifolds, i.e., the linear complex structure on the contact distribution is replaced by a nonsingular skew-symmetric tensor, defined by the author and Wolak, allowed us to take a new look at the theory of contact manifolds.
openaire +3 more sources
On a class of \(SP\)-Sasakian manifold
, 1990 A para-Sasakian manifold, i.e. a special paracontact manifold with a structure \((\varphi,\xi,\eta,g)\), is called special para-Sasakian (shortly \(SP\)-Sasakian) if the 1-form \(\eta\) satisfies the equation \(\nabla d\eta=\varepsilon(-g+d\eta\otimes d\eta)\), \(\varepsilon=\pm 1\).
openaire +2 more sources
, 2014 We consider a nearly hyperbolic Sasakian manifold endowed with a quarter symmetric non-metric connection and study CR- submanifolds of nearly hyperbolic Sasakian manifold endowed with a quarter symmetric nonmetric connection.
Mobin Ahmad, Kashif Ali
core
On 3-Dimensional Trans-Sasakian Manifold Admitting a Semi-Symmetric Metric Connection
, 2019 The purpose of the present paper is to study 3-dimensional trans-Sasakian manifold admitting a semi-symmetric metric connection. Here we mainly study locally phi-symmetric and locally phi-concircularly symmetric 3-dimensional trans-Sasakian manifold ...
Vanlı, Aysel +2 more
core
Homogeneous G2 and Sasakian instantons on the Stiefel 7-manifold
We study homogeneous instantons on the seven dimensional Stiefel manifold V in the context of G2 and Sasakian geometry. According to the reductive decomposition of V we provide an explicit description of all invariant G2 and Sasakian structures.
Portilla, Luis E., Moreno, Andrés J.
core