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Inequalities

Theory of Majorization and Its Applications

  • 1 Edición, Volumen 143 - 13 de febrero de 1980
  • Última edición
  • Autores: Ingram Olkin, Albert W. Marshall
  • Idioma: Inglés

Although they play a fundamental role in nearly all branches of mathematics, inequalities are usually obtained by ad hoc methods rather than as consequences of some underlying… Leer más

Descripción

Although they play a fundamental role in nearly all branches of mathematics, inequalities are usually obtained by ad hoc methods rather than as consequences of some underlying "theory of inequalities." For certain kinds of inequalities, the notion of majorization leads to such a theory that is sometimes extremely useful and powerful for deriving inequalities. Moreover, the derivation of an inequality by methods of majorization is often very helpful both for providing a deeper understanding and for suggesting natural generalizations.Anyone wishing to employ majorization as a tool in applications can make use of the theorems; for the most part, their statements are easily understood.

Índice

Theory of Majorization. Mathematical Applications. Stochastic Applications. Generalizations. Complementary Topics.

Detalles del producto

  • Edición: 1
  • Última edición
  • Volumen: 143
  • Publicado: 28 de junio de 2014
  • Idioma: Inglés

Sobre los autores

IO

Ingram Olkin

Afiliaciones y experiencia
Stanford University, California

AM

Albert W. Marshall

Afiliaciones y experiencia
University of British Columbia, Vancouver, Canada

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