Aly R. Seadawy

Saudi Arabia

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Professors in Fluid Mechanics

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Articles (11)

Year:

2023

Year:

2023

Year:

2023

Year:

2023

Year:

2023

Year:

2023

Year:

2023

Year:

2023

Year:

2023

Year:

2023

Year:

2022

Collaborators (2)

Shami A. M. Alsallami

SAUDI ARABIA

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A Aljohani

George Mason University

UNITED STATES

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Aly R. Seadawy

Research Interests

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Contact this professor

Articles (11)

Analytical Solutions of the Predator–Prey Model with Fractional Derivative Order via Applications of Three Modified Mathematical Methods

Multiwaves, homoclinic breathers, interaction solutions along with black-grey solitons for propagation in absence of self-phase modulation with higher order dispersions

Study on Abundant Dust-Ion-Acoustic Solitary Wave Solutions of a (3+1)-Dimensional Extended Zakharov–Kuznetsov Dynamical Model in a Magnetized Plasma and Its Linear Stability

Structure of analytical and symbolic computational approach of multiple solitary wave solutions for nonlinear Zakharov‐Kuznetsov modified equal width equation

Multiwave, rogue wave, periodic wave, periodic cross-lump wave, periodic cross-kink wave, lump soliton, breather lump, homoclinic breather, periodic cross-kink, M-shaped rational solutions and their interactions for the Degasperis–Procesi equation

Numerical scheme and analytical solutions to the stochastic nonlinear advection diffusion dynamical model

Stability analysis and abundant closed-form wave solutions of the Date–Jimbo–Kashiwara–Miwa and combined sinh–cosh-Gordon equations arising in fluid mechanics

Grey-Black Optical Solitons, Homoclinic Breather, Combined Solitons via Chupin Liu’s Theorem for Improved Perturbed NLSE with Dual-Power Law Nonlinearity

Analytical Solutions of the Predator-Prey Model with Fractional Derivative Order via Applications of Three Modified Mathematical Methods

Construction of Solitary Wave Solutions to the (3 + 1)-Dimensional Nonlinear Extended and Modified Quantum Zakharov–Kuznetsov Equations Arising in Quantum Plasma Physics

Numerical simulation for a one‐pressure model of two‐phase flows using a new finite volume scheme

Collaborators (2)

Shami A. M. Alsallami

A Aljohani

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