Identificador persistente para citar o vincular este elemento: http://hdl.handle.net/10553/73266
Título: Existence of solutions in the space of holder functions to Chandrasekhar's equation
Autores/as: Cabrera Ortega, Ignacio José 
López Brito, María Belén 
Sadarangani, Kishin 
Clasificación UNESCO: 120299 Otras (especificar)
120219 Ecuaciones diferenciales ordinarias
Palabras clave: Chandrasekhar's equation
Fixed point theorem
Holder function
Teoría del punto fijo
Fecha de publicación: 2020
Publicación seriada: Journal Of Nonlinear And Convex Analysis
Resumen: In this paper. we study sufficient conditions for the existence of solutions of a iioiiliiiear quadratic integral equation which hiss as a particular case the well-known Chaiidra.cekhar's equation which appears in the theory of radiative transfer, the kinetic theory of ga.ces, the queuing theory, traflie theory, among others. Perhaps, the originality of the mper lies in that the solutions are placed in the space of Lipschitz functions. The main tools used in the proof of the results are a sufficient condition for the relative compactness in the Holder spaces and the classical Schauder fixed point theorem.
URI: http://hdl.handle.net/10553/73266
ISSN: 1345-4773
Fuente: Journal of Nonlinear and Convex Analysis [ISSN 1345-4773], v. 21 (3), p. 551-564, (Enero 2020)
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actualizado el 27-may-2023

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