Operadores monótonos
DOI:
https://doi.org/10.22199/S07160917.1983.0006.00004Abstract
La teoría de los operadores montónomos comenzó a desarrollarse cuando E. Zarantonello introdujo la noción de operador monótono. Esta noción surgió inspirada en las funciones de ? en : ? monótonas crecientes, y ha sido de gran utilidad en el análisis no lineal.References
[1] BARBU, V. "Nonlinear Semigroups and Differential equations in Banach Spaces", Nordhoff Int. Publ., (1976).
[2] BREZIS, H. "Operateurs Maximaux Mcmotones et semigroupes de contractions dans les espaces de Hilbert", Math. Studies ,5, North Holland, (1973).
[3] DOLEZAL, V. "Monotone Operators and Applications in Control and Network Theory", ELSEVIER, (1979).
[4] MINTY, G.J. "On the monotonicity of the gradient of a convex function", Pacific I. of Math. 1 14, (1964).
[5] ROCKAFELLAR, R. T. "On the Maximal .Montonicity of Subdifferential Mappings", Pacific Journal of Math., v. 33, N.ll. 1, (1970).
[6] VAINBERG, M. M. "Variational Methods for the study of Nonlinear Operation", Holden-Day, Inc. (1964).
[7] VAINBERG, M.M. "Variati onal Method and Method of .Monotone Operators" John Wiley and Sons 1 N. Y., (1973).
[2] BREZIS, H. "Operateurs Maximaux Mcmotones et semigroupes de contractions dans les espaces de Hilbert", Math. Studies ,5, North Holland, (1973).
[3] DOLEZAL, V. "Monotone Operators and Applications in Control and Network Theory", ELSEVIER, (1979).
[4] MINTY, G.J. "On the monotonicity of the gradient of a convex function", Pacific I. of Math. 1 14, (1964).
[5] ROCKAFELLAR, R. T. "On the Maximal .Montonicity of Subdifferential Mappings", Pacific Journal of Math., v. 33, N.ll. 1, (1970).
[6] VAINBERG, M. M. "Variational Methods for the study of Nonlinear Operation", Holden-Day, Inc. (1964).
[7] VAINBERG, M.M. "Variati onal Method and Method of .Monotone Operators" John Wiley and Sons 1 N. Y., (1973).
Published
2018-03-27
How to Cite
[1]
J. Figueroa N., “Operadores monótonos”, Proyecciones (Antofagasta, On line), vol. 2, no. 6, pp. 67-102, Mar. 2018.
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