Let E be a Banach space and let V, W ⊂ E be two closed subspaces such that E=V ⊕ W. Let F, G: E-· E be two multivalued maps. The problem we are concerned with is to give conditions on F and G ensuring the nonemptiness of F(V) ∩ G(W).
An intersection theorem for multivalued maps / G.Conti; R.Iannacci. - In: RENDICONTI DEL CIRCOLO MATEMATICO DI PALERMO. - ISSN 0009-725X. - STAMPA. - XXIX:(1980), pp. 12-16. [10.1007/BF02844390]
An intersection theorem for multivalued maps
CONTI, GIUSEPPE;
1980
Abstract
Let E be a Banach space and let V, W ⊂ E be two closed subspaces such that E=V ⊕ W. Let F, G: E-· E be two multivalued maps. The problem we are concerned with is to give conditions on F and G ensuring the nonemptiness of F(V) ∩ G(W).
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