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The Concept of a Riemann Surface/ Hermann Weyl.

By: Publication details: Dover Publications, Massachusetts: c1955.Edition: 3rd edDescription: x, 191pISBN:
  • 9780486470047
Subject(s): DDC classification:
  • 515.93 WEY
Summary: This classic on the general history of functions was written by one of the twentieth century's best-known mathematicians. Hermann Weyl, who worked with Einstein at Princeton, combined function theory and geometry in this high-level landmark work, forming a new branch of mathematics and the basis of the modern approach to analysis, geometry, and topology. The author intended this book not only to develop the basic ideas of Riemann's theory of algebraic functions and their integrals but also to examine the related ideas and theorems with an unprecedented degree of rigor. Weyl's two-part treatment begins by defining the concept and topology of Riemann surfaces and concludes with an exploration of functions of Riemann surfaces. His teachings illustrate the role of Riemann surfaces as not only devices for visualizing the values of analytic functions but also as indispensable components of the theory.
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Item type Current library Call number Status Date due Barcode
Books Books Vigyanpuri Campus 515.93 WEY (Browse shelf(Opens below)) Available 005400
Books Books Vigyanpuri Campus 515.93 WEY (Browse shelf(Opens below)) Available 005401
Books Books Vigyanpuri Campus 515.93 WEY (Browse shelf(Opens below)) Available 005402

This classic on the general history of functions was written by one of the twentieth century's best-known mathematicians. Hermann Weyl, who worked with Einstein at Princeton, combined function theory and geometry in this high-level landmark work, forming a new branch of mathematics and the basis of the modern approach to analysis, geometry, and topology.
The author intended this book not only to develop the basic ideas of Riemann's theory of algebraic functions and their integrals but also to examine the related ideas and theorems with an unprecedented degree of rigor. Weyl's two-part treatment begins by defining the concept and topology of Riemann surfaces and concludes with an exploration of functions of Riemann surfaces. His teachings illustrate the role of Riemann surfaces as not only devices for visualizing the values of analytic functions but also as indispensable components of the theory.

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