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Donald C. Spencer

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Donald Clayton Spencer (1912-2001) was an American mathematician known for his work on the deformation theory of structures arising in differential geometry and on several complex variables seen through partial differential equations. Born in Boulder, Colorado, he was educated at the University of Colorado and MIT and wrote a Cambridge doctorate in diophantine approximation, completed in 1939 under J. E. Littlewood and G. H. Hardy. After positions at MIT and Stanford he joined Princeton University in 1950, where he collaborated with Kunihiko Kodaira on the deformation of complex structures, work that influenced the theory of complex manifolds, algebraic geometry and moduli spaces. He formulated the d-bar Neumann problem and later worked on pseudogroups, giving rise to what is now called Spencer cohomology. A mountain peak near Silverton, Colorado was named in his honor.

Facts
Biography
Gender
Male 1
Birth Year
1912 1
Connections

In Branch

Source Donald C. Spencer (Wikipedia)
Source Donald C. Spencer (Wikipedia)

Mentored By

Source Donald C. Spencer (Wikipedia)
Source Donald C. Spencer (Wikipedia)
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Source Donald C. Spencer (Wikipedia)Lead, nationality
Quote, Lead, nationality
was an American mathematician, known for work on deformation theory
Sources
1. Donald C. Spencer (Wikipedia)
  • Lead, birth date
    Donald Clayton Spencer (April 25, 1912, December 23, 2001)
  • Lead, pronoun
    He was born in Boulder, Colorado
  • Lead, nationality
    was an American mathematician, known for work on deformation theory
  • In Branch: Differential Geometry, Lead, deformation theory
    known for work on deformation theory of structures arising in differential geometry
  • In Branch: Complex Analysis, Lead, several complex variables
    and on several complex variables from the point of view of partial differential equations
  • Mentored By: John Edensor Littlewood, Career, doctorate
    under J. E. Littlewood and G. H. Hardy
  • Mentored By: G. H. Hardy, Career, doctorate
    under J. E. Littlewood and G. H. Hardy
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