Semiconformal Curvature Tensor on $(\kappa,\mu)$-Paracontact Metric Manifolds
Abstract
Keywords
Semiconformal curvature tensor, $(\kappa,\mu)$-paracontact metrric manifolds, semisymmetric
References
- S. Kaneyuki, F. L. Williams, Almost paracontact and parahodge structures on manifolds, Nagoya Mathematical Journal 99 (1985) 173-187.
- S. Zamkovoy, Canonical connections on paracontact manifolds, Annals of Global Analysis and Geometry 36 (1) (2009) 37-60.
- B. C. Montano, I. K. Erken, C. Murathan, Nullity conditions in paracontact geometry, Differential Geometry and Its Applications 30 (6) (2012) 665-693.
- B. C. Montano, L. Di Terlizzi, Geometric structures associated to a contact metric $(\kappa,\mu)$-space, Pacific Journal of Mathematics 246 (2) (2010) 257-292.
- G. Calvaruso, Homogeneous paracontact metric three-manifolds, Illinois Journal of Mathematics 55 (2) (2011) 697-718.
- I. K. Erken, Generalized $(\bar{\kappa}\ne-1,\bar{\mu})$-paracontact metric manifolds with $\xi(\bar{\mu})=0$, International Electronic Journal of Geometry 8 (1) (2015) 77-93.
- I. K. Erken, C. Murathan, A study of three-dimensional paracontact $(\kappa,\mu,\nu)$-spaces, International Journal of Geometric Methods in Modern Physics 14 (07) (2017) 1750106.
- J. Kim, On pseudo semiconformally symmetric manifolds, Bulletin of the Korean Mathematical Society 54 (1) (2017) 177-186.
- J. Kim, A type of conformal curvature tensor, Far East Journal of Mathematical Sciences 99 (1) (2016) 61-74.
- J. P. Singh, M. Khatri, On almost pseudo semiconformally symmetric manifolds, Differential Geometry-Dynamical Systems 22 (2020) 233-253.