
The Riemann-Liouville fractional integral of order α > 0 is a bounded linear operator from Lp(t0, t1; X) to various function spaces, including Hölder continuous spaces, Bochner-Sobolev spaces, and spaces of bounded mean oscillation.


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boundedness-and-continuity-of-the-riemann-liouville-fractional-integral-in-bochner-lebesgue-spaces


Boundedness and Continuity of the Riemann-Liouville Fractional Integral in Bochner-Lebesgue Spaces
