Abstract
Let $A$ be a hyperbolic bisectorial operator on a Banach space. In this paper we study the optimal regularity of the solutions of the abstract first-order evolution equation $u' (t) = Au(t) + f (t) $ on the whole line, depending on the regularity of the inhomogeneity $f.$
Citation
Alessandro Zamboni. "Maximal regularity for evolution problems on the line." Differential Integral Equations 22 (5/6) 519 - 542, May/June 2009. https://doi.org/10.57262/die/1356019604
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