|
|
|
Lipschitz Compactness |
|
PP: 131-132 |
|
Author(s) |
|
Zargham Bahmani,
|
|
Abstract |
|
After defining the concept of Lipschits compactness by Bahmani and Khorshidvandpour [Z.Bahmani and S.Khorshidvandpour, Advances and Applications in Mathematical Sciences 12, 7 (2013)],this paper presents some complementary results on Lipschitz compact spaces. Also, We introduce the concept of C-lipschitz compact space. As an important result, we prove that Se(X), , the normed space of all sequence in a normed space X, is Lipschitz compact when X is C-lipschitz compact. |
|
|
 |
|