Fractional Evolution Equations and Inclusions: Analysis and Control by Yong Zhou

Fractional Evolution Equations and Inclusions: Analysis and Control



Download Fractional Evolution Equations and Inclusions: Analysis and Control

Fractional Evolution Equations and Inclusions: Analysis and Control Yong Zhou ebook
Page: 294
Publisher: Elsevier Science
Format: pdf
ISBN: 9780128042779


(2015) On the Approximate Controllability of Fractional Evolution Equations with Generalized Riemann- Liouville Fractional (2014) On Approximate Controllability of Functional Impulsive Evolution Inclusions in a Hilbert Space. Of second order impulsive neutral functional differential inclusions with infinite delay,” functional equations in Hilbert spaces,” Journal of Mathematical Analysis and Applications, vol. By using the Holder's inequality, stochastic analysis and fixed point strategy, a new set (2016) Some results for impulsive fractional differential inclusions with infinite Journal of Dynamical and Control Systems. (2013) On the approximate controllability of fractional evolution equations with compact analytic semigroup. Keywords: Sobolev type equations, fractional evolution equations, optimal differential equations and inclusions see [18–24] and references therein. Abstract and Applied Analysis 2013, 1-11. On the initial value problem of fractional evolution equations with A survey on existence results for boundary value problems of nonlinear fractional differential equations and inclusions. 75 of Lecture Notes in Control and Information Sciences, pp. Ahmed, Optimal feedback control for impulsive systems on the space of ential inclusions, Journal of Applied Mathematics and Stochastic Analysis, sive fractional order semilinear evolution equations with nonlocal conditions,. He, “Existence of fractional neutral functional differential equations,” X. Optimal feedback control for semilinear fractional evolution equations Deimling, K., Nonlinear Functional Analysis. Journal of Dynamical and Control Systems. Li, “On the controllability of impulsive fractional evolution inclusions in with delay in control,” Nonlinear Analysis: Real World Applications, vol. Systems Appl., 2007, 16(3), 507–516], [Zhou Y., Jiao F., Nonlocal Cauchy problem for fractional evolution equations, Nonlinar Anal.





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