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A generalization of Darbo’s fixed point and common solutions of equations in Banach spaces

✍ Scribed by Ahmed Hajji

Book ID
120735786
Publisher
Springer International Publishing AG
Year
2013
Tongue
English
Weight
180 KB
Volume
2013
Category
Article
ISSN
1687-1820

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agrees with F on &Y, we have that L -G has a zero in U. Otherwise, F is L-inessential in Kau(o, C; L), i.e., there exists G E Ksv (0, C; L) which agrees with F on dU and L -G is zero free on U. Two maps F, G E Ka~r(u,C; L) are homotopic in Kau(D, C; L) written F = G in Ka,y(D, C; L) if there is a co