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- W3002912884 abstract "We prove the existence of at least one globally attractive mild solution to the equation $$ partial_t (b*[x-h(cdot,x(cdot))])(t) + A(x(t) - h(t,x(t))) = f(t,x(t)), quad tgeq 0, $$under the assumption, among other hypothesis, that $A$ is an almost sectorial operator on a Banach space $X$ and the kernel $b$ belongs to a large class, which covers many relevant cases from physics applications, in particular the important case of time-fractional evolution equations of neutral type." @default.
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- W3002912884 date "2020-01-19" @default.
- W3002912884 modified "2023-09-24" @default.
- W3002912884 title "Globally attractive mild solutions for non-local in time subdiffusion equations of neutral type" @default.
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- W3002912884 doi "https://doi.org/10.12775/tmna.2019.061" @default.
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