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- W4281550138 abstract "We consider the problem of maximal regularity for the semilinear non-autonomous fractional equations $$begin{aligned} B^alpha u(t)+A(t)u(t)=F(t,u),, t text {-a.e}. end{aligned}$$ Here $$B^alpha $$ denotes the Riemann–Liouville fractional derivative of order $$alpha in (0,1)$$ w.r.t. time and the time- dependent operators A(t) are associated with (time dependent) sesquilinear forms on a Hilbert space $${mathcal {H}}.$$ We prove maximal $$L^p$$ -regularity results and other regularity properties for the solution of the above equation under minimal regularity assumptions on the forms and the inhomogeneous term F." @default.
- W4281550138 created "2022-05-27" @default.
- W4281550138 creator A5085834340 @default.
- W4281550138 date "2022-05-26" @default.
- W4281550138 modified "2023-10-18" @default.
- W4281550138 title "Non-autonomous maximal regularity for fractional evolution equations" @default.
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- W4281550138 doi "https://doi.org/10.1007/s00028-022-00808-4" @default.
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