Research profile

D. G. Prakasha

Works on sasakian & contact geometry, almost & η-Ricci solitons and Ricci solitons.

NP-RC-2036490000-0001-6453-0308

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3
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Frequent co-authors of D. G. Prakasha D. G. Prakasha in the centre and 3 co-authors around them, closer for more joint papers on this site. Prakasha Devaraja Mallesha Naik: 1 joint workDNNaik Venkatesha: 1 joint workVVenkatesha Pundikala Veeresha: 1 joint workPVVeeresha
Closer to the centre: more joint work here. have also written together
  1. Devaraja Mallesha Naik

    1 joint worklatest 2018

  2. Venkatesha

    1 joint worklatest 2018

  3. Pundikala Veeresha

    1 joint worklatest 2018

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Their work in this field since 2016, with the older papers the site recommends. Titles open each paper's page, with its abstract, PDF and HTML versions; Connections shows the papers closest to it. The arXiv listing has the complete record.

2018

math.DGv3arXiv:1808.06090

Certain results on Kenmotsu pseudo-metric manifolds

Devaraja Mallesha Naik, Venkatesha, D. G. Prakasha

In this paper, a systematic study of Kenmotsu pseudo-metric manifolds are introduced. After studying the properties of this manifolds, we provide necessary and sufficient condition for Kenmotsu pseudo-metric manifold to have constant -sectional curvature, and prove the structure theorem for -conformally flat and -conformally flat Kenmotsu pseudo-metric manifolds. Next, we consider Ricci solitons on this manifolds. In particular, we prove that an -Einstein Kenmotsu pseudo-metric manifold of dimension higher than 3 admitting a Ricci soliton is Einstein, and a Kenmotsu pseudo-metric 3-manifold admitting a Ricci soliton is of constant curvature .

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math.DGarXiv:1801.01727

Para-Sasakian manifolds and *-Ricci solitons

D. G. Prakasha, Pundikala Veeresha

In this paper we study a special type of metric called *-Ricci soliton on para-Sasakian manifold. We prove that if the para-Sasakian metric is a *-Ricci soliton on a manifold M, then M is either D-homothetic to an Einstein manifold, or the Ricci tensor of M with respect to the canonical paracontact connection vanishes.

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