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Graduate Studies in Mathematics (GSM) is a series of graduate-level textbooks in mathematics published by the American Mathematical Society (AMS). The books in this series are published in hardcover and e-book formats.

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  • Graduate Studies in Mathematics (es)
  • Graduate Studies in Mathematics (en)
  • Graduate Studies in Mathematics (fr)
  • Graduate Studies in Mathematics (pt)
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  • Graduate Studies in Mathematics (GSM) is a series of graduate-level textbooks in mathematics published by the American Mathematical Society (AMS). The books in this series are published in hardcover and e-book formats. (en)
  • Graduate Studies in Mathematics (GSM) es una serie de libros de texto para graduados universitarios en matemáticas publicados por la American Mathematical Society (AMS). Estos libros tratan acerca de diferentes teorías, con autores notables de las matemáticas, como por ejemplo Ethan Arkin, Martin Schechter, y Terence Tao. Los libros en esta serie están publicados en formato de encuadernación de tapa dura o en formato digital, sólo en idioma inglés. Esta serie de libros tiene el código ISSN 1065-7338.​ (es)
  • Graduate Studies in Mathematics (GSM) é uma série de livros-texto para graduados universitários em matemática, publicada pela American Mathematical Society (AMS). Estes livros tratam acerca de diferentes teorias, com autores notáveis das matemática, como por exemplo , Martin Schechter e Terence Tao. Os livros nesta série estão publicados no formato de ou em formato digital, somente na língua inglesa. Esta série de livros tem o código ISSN 1065-7338. (pt)
  • Graduate Studies in Mathematics (abrégé en GSM ) est une série de manuels de mathématiques de niveau graduate school publiés par l' American Mathematical Society (AMS). Les volumes de cette série sont spécifiquement conçus comme des textes pour études avancées, mais ils conviennent également pour des lectures complémentaires à des cours. S'adressant à la fois aux étudiants et aux professeurs, ces textes constituent des ressources d'étude indépendantes. L'étendue et la profondeur des thèmes couverts par la série en font une référence recommandée pour les bibliothèques universitaires de mathématiques. (fr)
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