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- W2051946827 abstract "Abstract Suppose X is a closed, convex and geodesically bounded subset of a complete R -tree M , and suppose F : X ⊸ M is an almost lower semicontinuous set-valued map whose values are nonempty closed convex. Suppose also G : X ⊸ X is a continuous, onto quasiconvex set-valued map with compact, convex values. Then there exists x 0 ∈ X such that d ( G ( x 0 ) , F ( x 0 ) ) = inf x ∈ X d ( x , F ( x 0 ) ) . As applications, we give some coincidence and fixed point results for weakly inward set-valued maps. Our results generalize some well-known results in literature." @default.
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- W2051946827 date "2009-09-01" @default.
- W2051946827 modified "2023-09-27" @default.
- W2051946827 title "Best approximation, coincidence and fixed point theorems for set-valued maps in -trees" @default.
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- W2051946827 doi "https://doi.org/10.1016/j.na.2009.01.001" @default.
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