We study the differential equation tu′(t) + Au(t) = f(t), 0 < t < ∞, in Banach spaces. We obtain existence and uniqueness theorems for the solutions as well as regularity properties in suitable interpolation spaces. © 1985.
Dore, G., Venni, A. (1985). On a singular evolution equation in Banach spaces. JOURNAL OF FUNCTIONAL ANALYSIS, 64(2), 227-250 [10.1016/0022-1236(85)90076-X].
On a singular evolution equation in Banach spaces
Dore G.;Venni A.
1985
Abstract
We study the differential equation tu′(t) + Au(t) = f(t), 0 < t < ∞, in Banach spaces. We obtain existence and uniqueness theorems for the solutions as well as regularity properties in suitable interpolation spaces. © 1985.File in questo prodotto:
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