most citedNumerical solution for fractional model of telegraph equation by using q-HATM

10 citations · 27 across the 7 of their papers we have counts for

collaborators

7 papers

math.DG2019

-symmetries of -para-Sasakian 3-manifolds

D. G. Prakasha, P. Veeresha, M. Nagaraja

The object of this paper is study -para-Sasakian 3-manifolds satisfying certain conditions on the tensor. We characterize, -symmetric; …

math.AP2019★ 1 cited

An efficient technique for fractional modified Boussinesq and approximate long wave equations

P. Veeresha, D. G. Prakasha, M. A. Qurashi +1

In this paper, an efficient technique is employed to study the modified Boussinesq and approximate long wave equations of the Caputo fractional time derivative, namely q-homotopy a…

math.DG2019

Invariant Submanifolds of Sasakian Generalized-Sasakian-Space-Forms

D. G. Prakasha, P. Veeresha, Inan Unal +1

The object of this paper is to study the invariant submanifolds of Sasakian generalized-Sasakian-space-form. Here, we obtain some equivalent conditions for an invariant submanifold…

math.NA2018★ 6 cited

Numerical simulation for fractional Jaulent-Miodek equation associated with energy-dependent Schrodinger potential using two novel techniques

P. Veeresha, D. G. Prakasha, N. Magesh +2

In present work, we investigate the numerical solution of time-fractional Jaulent Miodek (JM) equations with the aid of two novel techniques namely, coupled fractional reduced diff…

math.DG2018★ 8 cited

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…

math.NA2018★ 10 cited

Numerical solution for fractional model of telegraph equation by using q-HATM

P. Veeresha, D. G. Prakasha

The pivotal aim of the present work is to demonstrate an efficient analytical technique, called q-homotopy analysis transform method (q-HATM) in order to analyse a fractional model…

math.DG2018★ 2 cited

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, th…