160 citations
Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.
- V. Sreekanth2 profiles9 · h 24
- L. Naik7 · h 5
- P. Prakash4 profiles7 · h 17
- O. P. Jyothilakshmi5 · h 4
- B. Rakshit4 · h 9
- Gayathri Manikutty4 · h 6
- Narayanankutty Karuppath2 profiles4 · h 3
- R. Vinayakumar2 profiles4 · h 30
- A. Mondal2 profiles3 · h 17
- Ashwin Ganesan3 · h 10
- K. Priyendhu3 · h 4
- M. Lakshmanan3 profiles3 · h 53
- Centre National de la Recherche ScientifiqueFR12 papers
- Cardiff UniversityGB11 papers
- Commissariat à l'Énergie Atomique et aux Énergies AlternativesFR11 papers
- Helsinki Institute of PhysicsFI11 papers
- Institut d'Astrophysique SpatialeFR11 papers
- Institut de Ciències del CosmosES11 papers
- Institut de Recherche en Astrophysique et PlanétologieFR11 papers
- Institut National de Physique Nucléaire et de Physique des ParticulesFR11 papers
- Istituto Nazionale di Fisica Nucleare, Sezione di BolognaIT11 papers
- Lawrence Berkeley National LaboratoryUS11 papers
- Scuola Internazionale Superiore di Studi AvanzatiIT11 papers
- Sorbonne Paris CitéFR11 papers
4 papers · 1 filter
Nonlinear two-component system of time-fractional PDEs in (2+1)-dimensions: Invariant subspace method combined with variable transformation
P. Prakash, K. S. Priyendhu, M. Lakshmanan
In this article, we develop a systematic approach of the invariant subspace method combined with variable transformation to find the generalized separable exact solutions of the no…
Invariant subspace method for (m + 1)-dimensional non-linear time-fractional partial differential equations
P. Prakash, K. S. Priyendhu, M. Lakshmanan
In this paper, we generalize the theory of the invariant subspace method to (m + 1)-dimensional non-linear time-fractional partial differential equations for the first time. More s…
Invariant subspace method to the initial and boundary value problem of the higher dimensional nonlinear time-fractional PDEs
K. S. Priyendhu, P. Prakash, M. Lakshmanan
This paper systematically explains how to apply the invariant subspace method using variable transformation for finding the exact solutions of the (k+1)-dimensional nonlinear time-…
A class of solvable coupled nonlinear oscillators with amplitude independent frequencies
V. K. Chandrasekar, Jane H. Sheeba, R. Gladwin Pradeep +2
Existence of amplitude independent frequencies of oscillation is an unusual property for a nonlinear oscillator. We find that a class of N coupled nonlinear Liénard type oscillator…