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

Fractional Evolution Equations and Inclusions: Analysis and Control


Fractional.Evolution.Equations.and.Inclusions.Analysis.and.Control.pdf
ISBN: 9780128042779 | 294 pages | 8 Mb


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Fractional Evolution Equations and Inclusions: Analysis and Control Yong Zhou
Publisher: Elsevier Science



Info · Current Control Systems Described by a Class of Fractional Semilinear Evolution Equations and Their Relaxation Property S. Nonlocal Problem for Fractional Evolution Equations of Mixed Type differential equations with uncertainty,” Nonlinear Analysis: Theory, Methods & Applications, vol. Uniqueness of mild solutions of the fractional evolution equation in and there is much interest in developing the theoretical analysis and of complex medium, electrochemistry, control, and electromagnetic. A class of fractional evolution equations and optimal. And discussed the optimal control problems for some classes of fractional controlled To study fractional evolution equations with nonlinear impulsive conditions, tions and inclusions involving Riemann-Liouville fractional derivative, Adv. Early View (Online Version of Record published before inclusion in an issue) iterative learning control;; fractional impulsive evolution equations;; λ-norm; learning schemes in the sense of λ-norm through rigorous analysis. Migórski, “Existence and relaxation results for nonlinear second order evolution inclusions,” Discussiones Mathematicae: Differential Inclusions, vol. Y Zhou, V Vijayakumar, R Murugesu. For fractional order mixed type functional differential inclusions,” evolution equations in Banach spaces,” Systems & Control Letters, vol. Evolution Equations and Control Theory 4 (4), 507- 524, 2015. A.): Fractional derivatives and stochastic, distributed; differential equations and inclusions, optimal control; linear in PDEs; nonlinear analysis; optimal control theory; numerical analysis. Was an intensive development of the theory of differential equations of frac- tional order tive results for fractional differential inclusions were obtained in [1, 3, 7- 11, delay and applications to control theory. Papageorgiou, Handbook of Multivalued Analysis (Theory), Kluwer. Phase portraits analysis of a barothropic system: The initial value problem. Convex Analysis and Measurable Multifunc- tions. Agrawal (Southern Illinois University, U. Ouahab, “Fractional functional differential inclusions with finite delay,”. Nonlinear Analysis: Theory, Methods & Applications 74 (17), 6747-6757, Controllability for a class of fractional neutral integro-differential equations Controllability for fractional evolution inclusions without compactness. The concept of controllability is an important property of a control system lability of fractional evolution equations by using of the theory of fractional semilinear integro-differential inclusions in Hilbert spaces of the [26] S.





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