M. SABABHEH - Department of Science and Humanities, Princess Sumaya University For Technology, Al Jubaiha, Amman 11941, Jordan.. R. KHALIL - Department of Mathematics, Jordan University, Al Jubaiha, Amman 11942, Jordan..
Let \(X\) be a Banach space and \(E\) be a closed bounded subset of \(X\). For \(x \in X\) we set \(D(x,E) = \sup\{\| x − e \|: e \in E\}\). The set \(E\) is called remotal in \(X\) if for any \(x \in X\), there exists \(e \in E\) such that \(D(x,E) = \| x − e \|\) . It is the object of this paper to give new results on remotal sets in \(L^p(I,X)\), and to simplify the proofs of some results in [5].
M. SABABHEH, R. KHALIL, REMARKS ON REMOTAL SETS IN VETOR VALUED FUNCTION SPACES, Journal of Nonlinear Sciences and Applications, 2 (2009), no. 1, 1-10
SABABHEH M., KHALIL R., REMARKS ON REMOTAL SETS IN VETOR VALUED FUNCTION SPACES. J. Nonlinear Sci. Appl. (2009); 2(1):1-10
SABABHEH , M., KHALIL, R.. "REMARKS ON REMOTAL SETS IN VETOR VALUED FUNCTION SPACES." Journal of Nonlinear Sciences and Applications, 2, no. 1 (2009): 1-10
