作者: Salvador Romaguera , Manuel Sanchis
DOI: 10.1007/S10474-005-0208-9
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摘要: We obtain several properties of the normed cone semi-Lipschitz functions defined on a quasi-metric space (X;d) that vanish at fixed point x0 2 X. For instance, we prove it is both bicomplete and right K-sequentially complete, unit ball compact with respect to topology quasi- uniform convergence. Furthermore, has structure Banach if only metric space.