Dynamical systems in the real domain are currently one of the most popular areas of
scientific study. A wealth of new phenomena of bifurcations and chaos has been discovered …

The current study shows the numerical performances of the fractional order mathematical
model based on the Majnun and Layla (FO-MML) romantic story. The stochastic computing …

In this study, a fractional order mathematical model using the romantic relations of the Layla
and Majnun is numerically simulated by the Levenberg–Marquardt backpropagation neural …

The main purpose of the present paper is to develop and analyze fractional order dynamical
model describing the change in behavior exhibited by a couple in a passionate relationship …

The present work provides the numerical solutions of the mathematical model based on the
fractional-order Layla and Majnun model (MFLMM). A soft computing stochastic-based …

Following previous work, this paper introduces a new dynamical model involving two
differential equations describing the time variation of behavior displayed by a couple in a …

An interesting and challenging research subject in the field of nonlinear dynamics is the
study of chaotic behavior in systems of more than two degrees of freedom. In this work we …

Chaos control and nonlinear dynamics of both real and complex nonlinear oscillators
constitutes some of the most fascinating developments in applied sciences. The chaos …

This paper summarizes the latest advances of the third author's research group on stretched
Gaussian distribution underlying the Hausdorff fractal theory and its applications in fitting …

In this paper, the necessary condition for the chaotic motion of a Duffing oscillator with the
fractional‐order derivative under harmonic excitation is investigated. The necessary …