In this paper, using the best proximity theorems for an extension of Brosowski's theorem. We obtain other results on farthest points. Finally, we de ne the concept of e- farthest points. We shall prove interesting relationship between the -best approximation and the e-farthest points in normed linear spaces (X; ||.||). If z in W is a e-farthest point from an x in X, then z is also a -best approximation in W.
Mazaheri,H and ZARENEJHAD,M . (2014). SOME NEW RESULTS ON REMOTEST POINTS IN NORMED SPACES. Journal of Mahani Mathematical Research, 3(2), 37-50. doi: 10.22103/jmmrc.2014.1538
MLA
Mazaheri,H , and ZARENEJHAD,M . "SOME NEW RESULTS ON REMOTEST POINTS IN NORMED SPACES", Journal of Mahani Mathematical Research, 3, 2, 2014, 37-50. doi: 10.22103/jmmrc.2014.1538
HARVARD
Mazaheri H, ZARENEJHAD M. (2014). 'SOME NEW RESULTS ON REMOTEST POINTS IN NORMED SPACES', Journal of Mahani Mathematical Research, 3(2), pp. 37-50. doi: 10.22103/jmmrc.2014.1538
CHICAGO
H Mazaheri and M ZARENEJHAD, "SOME NEW RESULTS ON REMOTEST POINTS IN NORMED SPACES," Journal of Mahani Mathematical Research, 3 2 (2014): 37-50, doi: 10.22103/jmmrc.2014.1538
VANCOUVER
Mazaheri H, ZARENEJHAD M. SOME NEW RESULTS ON REMOTEST POINTS IN NORMED SPACES. J. Mahani Math. Res.. 2014;3(2):37-50. doi: 10.22103/jmmrc.2014.1538
