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for details about evolution systems, we refer to [18, 19].
Wang [40] investigated the nonlocal controllability of fractional evolution systems.
Such a family is called evolution systems of measures.
The corresponding work for multivalued evolution systems is limited to the Cauchy or periodic problems.
Zhang [11] studied the local exact controllability of semilinear evolution systems.
Wang et al. [19] established two sufficient conditions for nonlocal controllability for fractional evolution systems.
The observation should pave the way for new experimental evolution systems for proteins.
Dynamical properties of the linearized model are analyzed using the concept of evolution systems.
Section 3 is devoted to the existence results for fractional neutral integro-differential evolution systems with infinite delay.
Wang Jinrong et al. [16] investigated a class of Sobolev type semilinear fractional evolution systems in a separable Banach space.
However, there exists only a limited number of papers on the approximate controllability of the fractional nonlinear evolution systems.
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