V
V. Venkatesha
Researcher at Kuvempu University
Publications - 47
Citations - 188
V. Venkatesha is an academic researcher from Kuvempu University. The author has contributed to research in topics: Computer science & Manifold (fluid mechanics). The author has an hindex of 6, co-authored 27 publications receiving 97 citations.
Papers
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η-Ricci solitons and almost η-Ricci solitons on para-Sasakian manifolds
TL;DR: In this paper, the authors studied a para-Sakian manifold whose metric g is an η-Ricci soliton (g,V ) and almost η Ricci solitons.
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Riemann Soliton within the framework of contact geometry
TL;DR: In this paper, a contact metric manifold whose metric is a Riemann soliton was studied and it was shown that the manifold is either of constant curvature + 1 (and V is Killing) or D-homothetically invariant.
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Yamabe solitons on 3-dimensional contact metric manifolds with Qφ = φQ
TL;DR: In this paper, a 3D contact metric manifold such that Qφ = φQ which admits a Yamabe soliton (g,V ) with the flow vector field V pointwise collinear with the Reeb vector field ξ is considered.
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Gradient $$\rho $$ ρ -Einstein soliton on almost Kenmotsu manifolds
V. Venkatesha,H. Aruna Kumara +1 more
TL;DR: In this paper, it was shown that if the metric of an almost Kenmotsu manifold with conformal Reeb foliation admits a gradient, then either the potential function is pointwise collinear with the Reeb vector field or the gradient is Einstein.
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Almost $$*$$∗ -Ricci soliton on paraKenmotsu manifolds
TL;DR: In this article, the authors considered the problem of paracontact geometry on a para-Kenmotsu manifold and showed that if the metric g of g of G of σ, σ is a Gaussian, then G is either the potential vector field collinear with Reeb vector field or Ricci soliton.