Complex Manifolds and Deformation of Complex Structures / Edition 1

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Kodaira is a Fields Medal Prize Winner. (In the absence of a Nobel prize in mathematics, they are regarded as the highest professional honour a mathematician can attain.)

Kodaira is an honorary member of the London Mathematical Society.

Affordable softcover edition of 1986 classic

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Product Details

  • ISBN-13: 9783540226147
  • Publisher: Springer Berlin Heidelberg
  • Publication date: 12/22/2004
  • Series: Classics in Mathematics Series
  • Edition description: Reprint of the 1st ed. Berlin Heidelberg New York 1986
  • Edition number: 1
  • Pages: 465
  • Product dimensions: 0.97 (w) x 6.14 (h) x 9.21 (d)

Meet the Author

Kunihiko Kodaira was born on March 16, 1915 in Tokyo, Japan. He graduated twice from the University of Tokyo, with a degree in mathematics in 1938 and one in physics in 1941. From 1944 until 1949, Kodaira was an associate professor at the University of Tokyo but by this time his work was well known to mathematicians worldwide and in 1949 he accepted an invitation from H. Weyl to come to the Institute for Advanced Study. During his 12 years in Princeton, he was also Professor at Princeton University from 1952 to 1961. After a year at Harvard, he was then appointed in 1962 to the chair of mathematics at Johns Hopkins University, which he left in 1965 for a chair at Stanford University. Finally, after 2 years at Stanford, he returned to Japan to Tokyo University from 1967. He died in Kofu, Japan, in 1997.

Kodaira’s work covers many topics, including applications of Hilbert space methods to differential equations, harmonic integrals , and importantly the application of sheaves to algebraic geometry. Around 1960 he became involved in the classification of compact complex analytic spaces. One of the themes running through much of his work is the Riemann-Roch theorem and this played an important role in much of his research.

Kodaira received many honours for his outstanding research, in particular the Fields Medal, in 1954.

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Table of Contents

Holomorphic Functions.- Complex Manifolds.- Differential Forms, Vector Bundles, Sheaves.- Infinitesimal Deformation.- Theorem of Existence.- Theorem of Completeness.- Theorem of Stability.- Appendix: Elliptic Partial Differential Operators on a Manifold by Daisuke Fujiwara.- Bibliography.- Index.

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