[PDF][PDF] Existence of N (k)-quasi Einstein manifolds
SK Chaubey - Facta Universitatis, Series: Mathematics and …, 2017 - casopisi.junis.ni.ac.rs
EXISTENCE OF N(k)-QUASI EINSTEIN MANIFOLDS Sudhakar Kumar Chaubey 1. Introduction
An n−dimensional semi-Riemannian or Riemanni Page 1 FACTA UNIVERSITATIS (NIŠ) Ser …
An n−dimensional semi-Riemannian or Riemanni Page 1 FACTA UNIVERSITATIS (NIŠ) Ser …
Certain results on N(k)-quasi Einstein manifolds
SK Chaubey - Afrika Matematika, 2019 - Springer
The object of the present paper is to study the properties of N (k)-quasi Einstein manifolds.
The existence of some classes of such manifolds are proved by constructing physical and …
The existence of some classes of such manifolds are proved by constructing physical and …
[PDF][PDF] Some properties of m-projective curvature tensor in Kenmotsu manifolds
SK Chaubey, S Prakash, R Nivas - Bulletin of Mathematical …, 2012 - researchgate.net
SOME PROPERTIES OF m-PROJECTIVE CURVATURE TENSOR IN KENMOTSU
MANIFOLDS (COMMUNICATED BY PROFESSOR UC DE) 1. Introduction The Page 1 Bulletin …
MANIFOLDS (COMMUNICATED BY PROFESSOR UC DE) 1. Introduction The Page 1 Bulletin …
A Normal Paracontact Metric Manifold Satisfying Some Conditions on the -Projective Curvature Tensor
Ü Yıldırım, M Atçeken, S Dirik - Konuralp Journal of Mathematics, 2019 - dergipark.org.tr
In the present paper we have studied the curvature tensors of a normal paracontact metric
manifold satisfying the conditions R(ξ,Y)W^*=0, W^*(ξ,Y)R=0, W^*(ξ,Y)Z=0, W^*(ξ,Y)S=0 and …
manifold satisfying the conditions R(ξ,Y)W^*=0, W^*(ξ,Y)R=0, W^*(ξ,Y)Z=0, W^*(ξ,Y)S=0 and …
W-semisymmetric generalized Sasakian-space-forms
SK Chaubey, SK Yadav - Advances in Pure and Applied …, 2019 - degruyter.com
We set a definition of a (0, 2)-type tensor on the generalized Sasakian-space-forms. The
necessary and sufficient conditions for W-semisymmetric generalized Sasakian-space forms …
necessary and sufficient conditions for W-semisymmetric generalized Sasakian-space forms …
Yamabe and Riemann solitons on Lorentzian para-Sasakian manifolds
S Chidananda, V Venkatesha - Communications of the Korean …, 2022 - koreascience.kr
In the present paper, we aim to study Yamabe soliton and Riemann soliton on Lorentzian
para-Sasakian manifold. First, we proved, if the scalar curvature of an 𝜂-Einstein Lorentzian …
para-Sasakian manifold. First, we proved, if the scalar curvature of an 𝜂-Einstein Lorentzian …
Some geometric properties of η Ricci solitons and gradient Ricci solitons on (lcs) n-manifolds
SK Yadav, SK Chaubey, DL Suthar - Cubo (Temuco), 2017 - SciELO Chile
In the context of para-contact Hausdorff geometry η-Ricci solitons and gradient Ricci solitons
are considered on manifolds. We establish that on an (LCS) n-manifold (M, ϕ, ξ, η, 𝑔), the …
are considered on manifolds. We establish that on an (LCS) n-manifold (M, ϕ, ξ, η, 𝑔), the …
[PDF][PDF] Some results of η-Ricci solitons on (LCS) n-manifolds
SK Yadav, SK Chaubey… - Surveys in Mathematics …, 2018 - kurims.kyoto-u.ac.jp
In this paper, we consider an η-Ricci soliton on the (LCS) n-manifolds (M, φ, ξ, η, g)
satisfying certain curvature conditions likes: R (ξ, X)· S= 0 and W2 (ξ, X)· S= 0. We show that …
satisfying certain curvature conditions likes: R (ξ, X)· S= 0 and W2 (ξ, X)· S= 0. We show that …
Some notes on -Sasakian Manifolds with Generalized Symmetric Metric Connection
O Bahadır, SK Chaubey - arXiv preprint arXiv:1805.00810, 2018 - arxiv.org
The present study initially identify the generalized symmetric connections of type
$(\alpha,\beta) $, which can be regarded as more generalized forms of quarter and semi …
$(\alpha,\beta) $, which can be regarded as more generalized forms of quarter and semi …
[PDF][PDF] On special weakly Riccisymmetric and generalized Ricci-recurrent trans-Sasakian structures
SK Chaubey - Thai Journal of Mathematics, 2018 - researchgate.net
On Special Weakly Riccisymmetric and Generalized Ricci-Recurrent Trans-Sasakian
Structures Page 1 Thai Journal of Mathematics Volume 16 (2018) Number 3 : 693–707 http://thaijmath.in.cmu.ac.th …
Structures Page 1 Thai Journal of Mathematics Volume 16 (2018) Number 3 : 693–707 http://thaijmath.in.cmu.ac.th …