A collocation method based on reproducing kernel for a modified anomalous subdiffusion equation

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Solving optimal control problems of Fredholm constraint optimality via the reproducing kernel Hilbert space method with error estimates and convergence analysis (2019, methodology): “Iterative and numeric schemes of the RKHSM have been modified and provided to handle the solutions behaviors by utilizing linear differential operator in Hilbert spaces.(26-48) In the sense of modern theoretical utilization, the pattern of this article is as follows:”
Numerical solutions of fuzzy differential equations using reproducing kernel Hilbert space method (2015, background): “…2014), Berlinet and Agnan (2004), Cui and Lin (2009), Daniel (2003), Geng (2009), Geng and Cui (2012), Geng and Qian (2013), Geng et al. (2014), Jiang and Chen (2013, 2014), Li and Cui (2003), Maayah et al. (2014), Momani et al. (2014), Shawagfeh et al. (2014), and Weinert (1982) to know more…”
Reproducing kernel approach for numerical solutions of fuzzy fractional initial value problems under the Mittag–Leffler kernel differential operator (2021, background): “7977 The underlying subsequent coupled crisp systems of ABC FDE in term of r -cut impersonation that are linked to α(1)- and α(1)-fuzzy ABC FFIVP of Equations (43)–(45) can be appearing with one another as Status 1.”