Ezquerro J.
12
Coauthors
6
Documentos
Volumen de publicaciones por año
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| Año de publicación | Num. Publicaciones |
|---|---|
| 2011 | 1 |
| 2012 | 2 |
| 2013 | 2 |
| 2014 | 1 |
Publicaciones por áreas de conocimiento
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| Área de conocimiento | Num. Publicaciones |
|---|---|
| Optimización matemática | 12 |
| Análisis numérico | 4 |
Publicaciones por áreas temáticas
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| Área temática | Num. Publicaciones |
|---|---|
| Análisis | 3 |
| Matemáticas | 2 |
| Principios generales de matemáticas | 1 |
| Álgebra | 1 |
Principales fuentes de datos
| Origen | Num. Publicaciones |
|---|---|
| Scopus | 6 |
| Google Scholar | 0 |
| RRAAE | 0 |
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Coautores destacados por número de publicaciones
| Coautor | Num. Publicaciones |
|---|---|
| Hernández-Verón M. | 6 |
| Daniel González | 6 |
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Publicaciones del autor
A modification of the classic conditions of Newton-Kantorovich for Newton's method
ArticleAbstract: We study the semilocal convergence of Newton's method in Banach spaces under a modification of the cPalabras claves:A priori error estimates, Hammerstein integral equation, Kantorovich's technique, Majorizing sequence, Newton's method, semilocal convergenceAutores:Daniel González, Ezquerro J., Hernández-Verón M.Fuentes:scopusA semilocal convergence result for Newton's method under generalized conditions of Kantorovich
ArticleAbstract: From Kantorovich's theory we establish a general semilocal convergence result for Newton's method baPalabras claves:A priori error estimates, Conservative problem, Majorizing sequence, Newton's method, semilocal convergence, The Newton-Kantorovich theoremAutores:Daniel González, Ezquerro J., Hernández-Verón M.Fuentes:scopusA variant of the Newton-Kantorovich theorem for nonlinear integral equations of mixed Hammerstein type
ArticleAbstract: We study nonlinear integral equations of mixed Hammerstein type using Newton's method as follows. WePalabras claves:Bratu's equation, Hammerstein's equation, Kantorovich's theorem, Majorizing sequence, Newton's method, semilocal convergenceAutores:Daniel González, Ezquerro J., Hernández-Verón M.Fuentes:scopusHow to apply Newton's method to operators with unbounded second derivative
Conference ObjectAbstract: The problem of finding the roots of a nonlinear equation has a long history. Although some nonlinearPalabras claves:Kantorovich's conditions, majorizing sequences, Newton's method, semilocal convergenceAutores:Daniel González, Ezquerro J., Hernández-Verón M.Fuentes:scopusOn the local convergence of Newton's method under generalized conditions of Kantorovich
ArticleAbstract: Following an idea similar to that given by Dennis and Schnabel (1996) in [2], we prove a local convePalabras claves:local convergence, Newton's method, Order of convergenceAutores:Daniel González, Ezquerro J., Hernández-Verón M.Fuentes:scopus