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Finite-Dimensional Vector Spaces de Paul Halmos

Descripción - Reseña del editor Master expositor Paul Halmos presents Linear Algebra in the pure axiomatic spirit. He writes 'My purpose in this book is to treat linear transformations on finite dimensional vector spaces by the methods of more general theories. The idea is to emphasize the simple geometric notions common to many parts of mathematics and its applications, and to do so in a language that gives away the trade secrets ...'. This text is an ideal supplement to modern treatments of Linear Algebra. 'The theory is systematically developed by the axiomatic method that has, since von Neumann, dominated the general approach to linear functional analysis and that achieves here a high degree of lucidity and clarity....The book contains about 350 well placed and instructive problems, which cover a considerable part of the subject. All in all this is an excellent work, of equally high value for both student and teacher.' --Zentralblatt für Mathematik.

Detalles del Libro

  • Name: Finite-Dimensional Vector Spaces
  • Autor: Paul Halmos
  • Categoria: Libros,Ciencias, tecnología y medicina,Matemáticas
  • Tamaño del archivo: 7 MB
  • Tipos de archivo: PDF Document
  • Descargada: 637 times
  • Idioma: Español
  • Archivos de estado: AVAILABLE


[Download] Finite-Dimensional Vector Spaces de Paul Halmos libros ebooks

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Finitedimensional spaces mathematical sciences finitedimensional spaces algebra geometry and analysis volume i by walter noll department of mathematics carnegie mellon university pittsburgh pa 15213 usa this book was published originally by martinus nijhoff publishers in 1987 this is a corrected reprint posted in 2006 on my website mathcmuedu wn0gnoll

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The theory of finite dimensional vector spaces the theory of finite dimensional vector spaces 41 some basic concepts vector spaces which are spanned by a nite number of vectors are said to be nite dimensional the purpose of this chapter is explain the elementary theory of such vector spaces including linear independence and notion of the dimension

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