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Department of Mathematics, Yazd University, Yazd, Iran
Abstract
In this paper, we consider Nearest points" and Farthest points" in normed linear spaces. For normed space (X; ∥:∥), the set W subset X, we de ne Pg; Fg;Rg where g 2 W. We obtion results about on Pg; Fg;Rg. We nd new results on Chebyshev centers in normed spaces. In nally we de ne remotal center in normed spaces.
SALEHI, M., Tehrani, H. (2020). REMOTAL CENTERS AND CHEBYSHEV CENITERS IN NORMED SPACES. Theory of Approximation and Applications, 14(2), 1-16.
MLA
M.J. SALEHI; Hamid Mazaheri Tehrani. "REMOTAL CENTERS AND CHEBYSHEV CENITERS IN NORMED SPACES". Theory of Approximation and Applications, 14, 2, 2020, 1-16.
HARVARD
SALEHI, M., Tehrani, H. (2020). 'REMOTAL CENTERS AND CHEBYSHEV CENITERS IN NORMED SPACES', Theory of Approximation and Applications, 14(2), pp. 1-16.
VANCOUVER
SALEHI, M., Tehrani, H. REMOTAL CENTERS AND CHEBYSHEV CENITERS IN NORMED SPACES. Theory of Approximation and Applications, 2020; 14(2): 1-16.
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