A new comparative study on the general fractional model of COVID-19 with isolation and quarantine effects

Lyapunov stability and wave analysis of Covid-19 omicron variant of real data with fractional operator

“…We will look at the stability and existence of Hopf bifurcation in fractional-order complex-valued neural networks in [4] , [5] , [6] . Investigate the asymptotic behaviour of immunogenic tumour dynamics using a new fractional model built using the general fractional operators approach [7] , [33] , [34] . Using another fractional order derivative constructed as a kernel based on the generalized MITTAG–LEFFLER function, the predatory model is generated in [35] , [36] , [37] .…”

Solving Fredholm Integral Equations Using Deep Learning

“…The most popular integral equations are the Fredhom integral equations and the Volterra integral equations. The Fredholm integral equation can be considered as a reformulation of the elliptic partial differential equation and the Volterra integral equation is a reformulation of the fractional-order differential equation, which has wide applications in modeling the real problems, for instance, the chaotic system [ 4 ], the dynamics of COVID-19 [ 5 ], the motion of beam on nanowire [ 6 ], the capacitor microphone dynamical system [ 7 ], etc. Since these integral equations usually can not be solved explicitly, numerical methods are necessary to be considered.…”

Fractional optimal reachability problems withψ‐Hilfer fractional derivative

“…[21][22][23][24][25] For further learning, the interested researchers can refer to earlier research. [26][27][28][29][30] Motivated from the above facts, the optimal reachability problem for the fractional dynamical systems in terms of 𝜓-Hilfer derivative is not yet studied. The investigation of optimal reachability problem for 𝜓-Hilfer fractional derivative generalizes the optimal reachability problems for numerous fractional derivatives.…”

“…Some scientific studies on fractional order optimal control problems have been proposed in previous studies 21–25 . For further learning, the interested researchers can refer to earlier research 26–30 …”