학술논문
TWO-SIDED BEST SIMULTANEOUS APPROXIMATION
이용수 2
- 영문명
- 발행기관
- 충청수학회
- 저자명
- Hyang Joo Rhee
- 간행물 정보
- 『Journal of the Chungcheong Mathematical Society』Volume 23, No. 4, 705~710쪽, 전체 6쪽
- 주제분류
- 자연과학 > 자연과학일반
- 파일형태
- 발행일자
- 2010.12.30
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국문 초록
영문 초록
Let C1(X) be a normed linear space over Rm, and S be an n-dimensional subspace of C1(X) with spaned by fs1; ¢ ¢ ¢ ; sng. For each `¡ tuple vectors F in C1(X), the two-sided best simulta- neous approximation problem is min s2S `
max i=1 fjjfi ¡ sjj1g: A s 2 S attaining the above minimum is called a two-sided best si- multaneous approximation or a Chebyshev center for F = ff1; ¢ ¢ ¢ ; f`g from S. This paper is concerned with algorithm for calculating two- sided best simultaneous approximation, in the case of continuous functions.
목차
1. Introduction
2. Two-sided best simultaneous approximation
References
키워드
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