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1989-01-01
Vector valued chebechev systems
Keywords:
Unit interval, Banach space, functions, Chebechev systems (es)Downloads
Let I be the unit interval and X be a real Banach space. The space of continuous functions on I with values in X is denoted by C(I,X). The object of this paper is to introduce Chebechev systems in C(I,X) and study the basi.c properties of such systems, and its relation to interpolation. It is also proved that a subspace that is generated by a weak Chebechev system in C(I,X) is a Chebechev subspace.
How to Cite
APA
Al-Zamel, A. and Khalil, R. (1989). Vector valued chebechev systems. Revista Colombiana de Matemáticas, 23(1-4), 25–33. https://revistas.unal.edu.co/index.php/recolma/article/view/33163
ACM
[1]
Al-Zamel, A. and Khalil, R. 1989. Vector valued chebechev systems. Revista Colombiana de Matemáticas. 23, 1-4 (Jan. 1989), 25–33.
ACS
(1)
Al-Zamel, A.; Khalil, R. Vector valued chebechev systems. rev.colomb.mat 1989, 23, 25-33.
ABNT
AL-ZAMEL, A.; KHALIL, R. Vector valued chebechev systems. Revista Colombiana de Matemáticas, [S. l.], v. 23, n. 1-4, p. 25–33, 1989. Disponível em: https://revistas.unal.edu.co/index.php/recolma/article/view/33163. Acesso em: 22 jan. 2025.
Chicago
Al-Zamel, A., and R. Khalil. 1989. “Vector valued chebechev systems”. Revista Colombiana De Matemáticas 23 (1-4):25-33. https://revistas.unal.edu.co/index.php/recolma/article/view/33163.
Harvard
Al-Zamel, A. and Khalil, R. (1989) “Vector valued chebechev systems”, Revista Colombiana de Matemáticas, 23(1-4), pp. 25–33. Available at: https://revistas.unal.edu.co/index.php/recolma/article/view/33163 (Accessed: 22 January 2025).
IEEE
[1]
A. Al-Zamel and R. Khalil, “Vector valued chebechev systems”, rev.colomb.mat, vol. 23, no. 1-4, pp. 25–33, Jan. 1989.
MLA
Al-Zamel, A., and R. Khalil. “Vector valued chebechev systems”. Revista Colombiana de Matemáticas, vol. 23, no. 1-4, Jan. 1989, pp. 25-33, https://revistas.unal.edu.co/index.php/recolma/article/view/33163.
Turabian
Al-Zamel, A., and R. Khalil. “Vector valued chebechev systems”. Revista Colombiana de Matemáticas 23, no. 1-4 (January 1, 1989): 25–33. Accessed January 22, 2025. https://revistas.unal.edu.co/index.php/recolma/article/view/33163.
Vancouver
1.
Al-Zamel A, Khalil R. Vector valued chebechev systems. rev.colomb.mat [Internet]. 1989 Jan. 1 [cited 2025 Jan. 22];23(1-4):25-33. Available from: https://revistas.unal.edu.co/index.php/recolma/article/view/33163
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Copyright (c) 1989 Revista Colombiana de Matemáticas
This work is licensed under a Creative Commons Attribution 4.0 International License.
