TÃtulo : | Algebra moderna : Grupos,anillos, campos, TeorÃa de Galois | Tipo de documento: | texto impreso | Autores: | I.N. Herstein, Autor | Mención de edición: | 2a ed | Editorial: | México : Trillas | Fecha de publicación: | 2008 | Número de páginas: | 392 p | ISBN/ISSN/DL: | 12458 | Idioma : | Español (spa) | Clasificación: | 512 HERa Matematica | Nota de contenido: | Nociones preliminares. Teoría de grupos. Teoría de anillos. Espacios vectoriales y módulos. Campos. Transformaciones lineales. Tópicos selectos |
Algebra moderna : Grupos,anillos, campos, TeorÃa de Galois [texto impreso] / I.N. Herstein, Autor . - 2a ed . - México : Trillas, 2008 . - 392 p. ISSN : 12458 Idioma : Español ( spa) Clasificación: | 512 HERa Matematica | Nota de contenido: | Nociones preliminares. Teoría de grupos. Teoría de anillos. Espacios vectoriales y módulos. Campos. Transformaciones lineales. Tópicos selectos |
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) 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