Publicado
2009-01-01
On a fixed point theorem by Totik
Palabras clave:
Common fixed point theorems in metric spaces (es)Descargas
In this paper we prove a common fixed point theorem (see Theorem 3.1) in metric spaces for two self-mappings satisfying a general implicit relation involving the diameter of nite sets, without requiring continuity. This theorem may be considered as a generalization of a result by Totik (1983). Also, it unies and generalizes some other results obtained by Fisher (1977), Akkouchi (2001) and Nova (1997).
Cómo citar
APA
Akkouchi, M. (2009). On a fixed point theorem by Totik. Boletín de Matemáticas, 16(1), 21–32. https://revistas.unal.edu.co/index.php/bolma/article/view/40772
ACM
[1]
Akkouchi, M. 2009. On a fixed point theorem by Totik. Boletín de Matemáticas. 16, 1 (ene. 2009), 21–32.
ACS
(1)
Akkouchi, M. On a fixed point theorem by Totik. Bol. Mat. 2009, 16, 21-32.
ABNT
AKKOUCHI, M. On a fixed point theorem by Totik. Boletín de Matemáticas, [S. l.], v. 16, n. 1, p. 21–32, 2009. Disponível em: https://revistas.unal.edu.co/index.php/bolma/article/view/40772. Acesso em: 28 mar. 2024.
Chicago
Akkouchi, Mohamed. 2009. «On a fixed point theorem by Totik». Boletín De Matemáticas 16 (1):21-32. https://revistas.unal.edu.co/index.php/bolma/article/view/40772.
Harvard
Akkouchi, M. (2009) «On a fixed point theorem by Totik», Boletín de Matemáticas, 16(1), pp. 21–32. Disponible en: https://revistas.unal.edu.co/index.php/bolma/article/view/40772 (Accedido: 28 marzo 2024).
IEEE
[1]
M. Akkouchi, «On a fixed point theorem by Totik», Bol. Mat., vol. 16, n.º 1, pp. 21–32, ene. 2009.
MLA
Akkouchi, M. «On a fixed point theorem by Totik». Boletín de Matemáticas, vol. 16, n.º 1, enero de 2009, pp. 21-32, https://revistas.unal.edu.co/index.php/bolma/article/view/40772.
Turabian
Akkouchi, Mohamed. «On a fixed point theorem by Totik». Boletín de Matemáticas 16, no. 1 (enero 1, 2009): 21–32. Accedido marzo 28, 2024. https://revistas.unal.edu.co/index.php/bolma/article/view/40772.
Vancouver
1.
Akkouchi M. On a fixed point theorem by Totik. Bol. Mat. [Internet]. 1 de enero de 2009 [citado 28 de marzo de 2024];16(1):21-32. Disponible en: https://revistas.unal.edu.co/index.php/bolma/article/view/40772
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Derechos de autor 2009 Boletín de Matemáticas
Esta obra está bajo una licencia internacional Creative Commons Atribución 4.0.