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This article is cited in 1 scientific paper (total in 1 paper)
Maps which are continuously differentiable in the sense of Michal and Bastiani but not of Fréchet
H.-O. Walther Mathematisches Institut, Universität Gießen, Arndtstr. 2, D 35392 Gießen, Germany
Abstract:
We construct examples of nonlinear maps on function spaces which are continuously differentiable in the sense of Michal and Bastiani but not in the sense of Frćhet. The search for such examples is motivated by studies of delay differential equations with the delay variable and not necessarily bounded.
Citation:
H.-O. Walther, “Maps which are continuously differentiable in the sense of Michal and Bastiani but not of Fréchet”, Differential and functional differential equations, CMFD, 63, no. 4, Peoples' Friendship University of Russia, M., 2017, 543–556
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https://www.mathnet.ru/eng/cmfd334 https://www.mathnet.ru/eng/cmfd/v63/i4/p543
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Abstract page: | 172 | Full-text PDF : | 50 | References: | 32 |
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