Pages that link to "Item:Q2123016"

The following pages link to Fractional order mathematical modeling of COVID-19 transmission (Q2123016):

Displaying 49 items.

• Laplace operator with Caputo-type Marichev-Saigo-Maeda fractional differential operator of extended Mittag-Leffler function (Q2039196) (← links)
• Using Caputo-Fabrizio derivative for the transmission of mathematical model epidemic corona virus (Q2061403) (← links)
• A mathematical model of COVID-19 and the multi fears of the community during the epidemiological stage (Q2088821) (← links)
• Analysis of a COVID-19 compartmental model: a mathematical and computational approach (Q2092193) (← links)
• A mathematical model for human-to-human transmission of COVID-19: a case study for Turkey's data (Q2092288) (← links)
• Caputo fractal fractional order derivative of soil pollution model due to industrial and agrochemical (Q2101314) (← links)
• Study of a nonlinear system of fractional differential equations with deviated arguments via Adomian decomposition method (Q2101349) (← links)
• Mathematical analysis of the impact of the media coverage in mitigating the outbreak of COVID-19 (Q2104367) (← links)
• Dynamics of a fractional order mathematical model for COVID-19 epidemic transmission (Q2111671) (← links)
• A mathematical model of COVID-19 using fractional derivative: outbreak in India with dynamics of transmission and control (Q2114251) (← links)
• Fractional model and numerical algorithms for predicting COVID-19 with isolation and quarantine strategies (Q2114933) (← links)
• A mathematical model for COVID-19 transmission by using the Caputo fractional derivative (Q2123584) (← links)
• A numerical simulation of fractional order mathematical modeling of COVID-19 disease in case of Wuhan China (Q2123600) (← links)
• SEIR epidemic model for COVID-19 transmission by Caputo derivative of fractional order (Q2124961) (← links)
• Numerical simulation for solution of SEIR models by meshless and finite difference methods (Q2128154) (← links)
• Epidemiological analysis of fractional order COVID-19 model with Mittag-Leffler kernel (Q2129778) (← links)
• Investigating the complex behaviour of multi-scroll chaotic system with Caputo fractal-fractional operator (Q2137273) (← links)
• Fractional stochastic differential equations. Applications to Covid-19 modeling (Q2139896) (← links)
• A mathematical model analysis of meningitis with treatment and vaccination in fractional derivatives (Q2149319) (← links)
• A time-delay COVID-19 propagation model considering supply chain transmission and hierarchical quarantine rate (Q2166908) (← links)
• Existence results for a general class of sequential hybrid fractional differential equations (Q2167024) (← links)
• Stability analysis for a class of implicit fractional differential equations involving Atangana-Baleanu fractional derivative (Q2167153) (← links)
• Fractional-order susceptible-infected model: definition and applications to the study of COVID-19 main protease (Q2209172) (← links)
• A mathematical analysis on the new fractal-fractional model of second-hand smokers via the power law type kernel: numerical solutions, equilibrium points, and sensitivity analysis (Q2672494) (← links)
• Modeling epidemic flow with fluid dynamics (Q2688425) (← links)
• Mathematical model for control of tuberculosis epidemiology (Q2700084) (← links)
• Fractional SEIR Model for Modelling the Spread of COVID-19 in Namibia (Q4956904) (← links)
• (Q4958446) (← links)
• A General Framework for Fractional Order Compartment Models (Q4992615) (← links)
• Analysis of the fractional corona virus pandemic via deterministic modeling (Q5003865) (← links)
• Dynamical analysis of a fractional order model incorporating fear in the disease transmission rate of COVID-19 (Q5040143) (← links)
• Analysis and dynamical behavior of a novel dengue model via fractional calculus (Q5094561) (← links)
• Dynamics of a fractional COVID-19 model with immunity using harmonic incidence mean-type (Q6046887) (← links)
• The analytic solutions of the fractional-order model for the spatial epidemiology of the COVID-19 infection (Q6048380) (← links)
• Study of a sequential \(\psi \)-Hilfer fractional integro-differential equations with nonlocal BCs (Q6081623) (← links)
• State-space model realization for non-commensurate fractional-order systems based on Gleason's problem (Q6136483) (← links)
• Numerical approach to solve Caputo‐Fabrizio‐fractional model of corona pandemic with optimal control design and analysis (Q6139341) (← links)
• Analytical and qualitative investigation of COVID‐19 mathematical model under fractional differential operator (Q6140800) (← links)
• A fractional‐order mathematical model for analyzing the pandemic trend of COVID‐19 (Q6141504) (← links)
• NON-DIFFERENTIABLE EXACT SOLUTIONS OF THE LOCAL FRACTIONAL ZAKHAROV–KUZNETSOV EQUATION ON THE CANTOR SETS (Q6159810) (← links)
• Complex dynamics of COVID-19 mathematical model on Erdős–Rényi network (Q6174933) (← links)
• On the non‐differentiable exact solutions of the (2 + 1)‐dimensional local fractional breaking soliton equation on Cantor sets (Q6182154) (← links)
• Conformable mathematical modeling of the COVID‐19 transmission dynamics: A more general study (Q6193091) (← links)
• Dynamics of Caputo fractional-order SIRV model: the effects of imperfect vaccination on disease transmission (Q6542980) (← links)
• Estimation and optimal control of the multiscale dynamics of covid-19: a case study from Cameroon (Q6547445) (← links)
• Fractional optimal control problem for a mathematical modeling of African swine fever virus transmission (Q6553748) (← links)
• Optimal control studies on age structured modeling of COVID-19 in presence of saturated medical treatment of Holling type III (Q6568969) (← links)
• Analysis of fractional order mathematical modelling of HFMD transmission through ABC derivative (Q6576910) (← links)
• Caputo fractional derivative for analysis of COVID-19 and HIV/AIDS transmission (Q6593582) (← links)