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For: Pandey P, Gómez-aguilar J, Kaabar MK, Siri Z, Mousa AAA. Mathematical modeling of COVID-19 pandemic in India using Caputo-Fabrizio fractional derivative. Computers in Biology and Medicine 2022. [DOI: 10.1016/j.compbiomed.2022.105518] [Cited by in Crossref: 9] [Cited by in F6Publishing: 7] [Article Influence: 9.0] [Reference Citation Analysis]
Number Citing Articles
1 Khuddush M, Prasad KR. Existence of infinitely many positive radial solutions for an iterative system of nonlinear elliptic equations on an exterior domain. Afr Mat 2022;33. [DOI: 10.1007/s13370-022-01027-3] [Reference Citation Analysis]
2 Hadi MS, Bilgehan B. Fractional COVID-19 Modeling and Analysis on Successive Optimal Control Policies. Fractal Fract 2022;6:533. [DOI: 10.3390/fractalfract6100533] [Reference Citation Analysis]
3 Mahmood T, Al-Duais FS, Sun M. Dynamics of Middle East Respiratory Syndrome Coronavirus (MERS-CoV) involving fractional derivative with Mittag-Leffler kernel. Physica A 2022;:128144. [PMID: 36065344 DOI: 10.1016/j.physa.2022.128144] [Reference Citation Analysis]
4 Abouelregal AE. A comparative study of a thermoelastic problem for an infinite rigid cylinder with thermal properties using a new heat conduction model including fractional operators without non-singular kernels. Arch Appl Mech. [DOI: 10.1007/s00419-022-02228-9] [Cited by in Crossref: 1] [Cited by in F6Publishing: 1] [Article Influence: 1.0] [Reference Citation Analysis]
5 Xavier DA, Varghese ES, Baby A, Mathew D, K. A. Kaabar M. Distance based topological descriptors of Zinc Porphyrin Dendrimer. Journal of Molecular Structure 2022. [DOI: 10.1016/j.molstruc.2022.133614] [Reference Citation Analysis]
6 Yuan Y, Li N. Optimal control and cost-effectiveness analysis for a COVID-19 model with individual protection awareness. Physica A 2022;:127804. [PMID: 35757186 DOI: 10.1016/j.physa.2022.127804] [Cited by in Crossref: 1] [Cited by in F6Publishing: 1] [Article Influence: 1.0] [Reference Citation Analysis]
7 Yue X, Samei ME, Fathipour A, Kaabar MKA, Kashuri A. Using Krasnoselskii's theorem to investigate the Cauchy and neutral fractional q -integro-differential equation via numerical technique. Nonlinear Engineering 2022;11:186-206. [DOI: 10.1515/nleng-2022-0023] [Cited by in F6Publishing: 1] [Reference Citation Analysis]