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Foyjonnesa

Researcher at European University

Publications -  11
Citations -  125

Foyjonnesa is an academic researcher from European University. The author has contributed to research in topics: Nonlinear system & Trigonometric functions. The author has an hindex of 4, co-authored 8 publications receiving 37 citations. Previous affiliations of Foyjonnesa include University of Rajshahi.

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Dynamical analysis of long-wave phenomena for the nonlinear conformable space-time fractional (2+1)-dimensional AKNS equation in water wave mechanics.

TL;DR: New and further general analytical wave solutions to the (2 + 1)-dimensional fractional Ablowitz-Kaup-Newell-Segur (AKNS) equation in the sense of conformable derivative are extracted by implementing the advanced exp(-ϕ(ξ))-expansion method.
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Exact and explicit travelling-wave solutions to the family of new 3D fractional WBBM equations in mathematical physics

TL;DR: In this article, the 3D fractional Wazwaz-Benjamin-Bona-Mahony (WBBM) equations were investigated with the introduction of the spatial and sequential fractional-order derivatives expending in the sense of conformable derivative.
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Interaction among lump, periodic, and kink solutions with dynamical analysis to the conformable time-fractional Phi-four equation

TL;DR: In this article, the authors explore new analytic solutions to the conformable time-fractional Phi-four equation by utilizing the advanced exp ( − φ ( ξ ) -expansion approach with the con-formable derivative principle's help.
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Periodic and solitary wave solutions to a family of new 3D fractional WBBM equations using the two-variable method

TL;DR: In this paper, the exact singular, solitary, and periodic singular wave solutions via the (G ∕ G, 1 ∕ g )-expansion process were obtained for the newly implemented 3D fractional WBBM equation family.
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Dynamical behaviour of travelling wave solutions to the conformable time-fractional modified Liouville and mRLW equations in water wave mechanics.

TL;DR: In this paper, a modified extended tanh-function (mETF) method was described to find the new and efficient exact travelling and solitary wave solutions to the modified Liouville equation and modified regularized long wave (mRLW) equation in water wave mechanics.