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Edwin Catmull

Also Known As Edwin Earl Catmull · Edwin E. Catmull · Ed Catmull
Computing Methodologies

Edwin Earl Catmull is an American computer scientist and animator who is the co-founder of Pixar and was the president of Walt Disney Animation Studios. This description is adapted from Wikipedia contributors under CC BY-SA 4.0; changes were made. https://creativecommons.org/licenses/by-sa/4.0/

Facts
Birth Year
1945 1
Birth Date
1945-03-31 1
Nationality
American 1
Award
Turing Award 2
Award
ACM Fellow 2
Award
Progress Medal (SMPTE) 2
Award
Computer History Museum Fellow 2
Award
Producers Guild of America Awards 2
Award
Gordon E. Sawyer Award 2
Award
IEEE John von Neumann Medal 2
Award
Academy Award of Merit 2
Connections

Credited

Source Catmull-Clark subdivision surface (Wikipedia)

In Field

Source Wikipedia: Edwin Catmull

Invented

Source Catmull-Clark subdivision surface (Wikipedia)

Long-Form Articles

In the Other Atlases

Nationality

Also in Geography Atlas: the nationality of this subject.

Sources
1. Wikipedia: Edwin Catmull
Wikimedia Foundation
  • Lead section
    Edwin Earl Catmull (born March 31, 1945) is an American computer scientist and animator who is the co-founder of Pixar and was the president of Walt Disney Animation Studios.
  • Infobox, Born
    March 31, 1945
  • opening sentence
    Edwin Earl Catmull (born March 31, 1945) is an American computer scientist and animator who is the co-founder of Pixar and was the president of Walt Disney Animation Studios.
  • In Field: Computer Graphics, Lead paragraph
View the Source
2. Wikidata: Edwin Catmull
Wikidata Q93161, class allow-list match (w-wdresolver-0926)View the Source
Catmull-Clark subdivision surface (Wikipedia)
  • Invented: Catmull-Clark Subdivision Algorithm, Lead
    It was devised by Edwin Catmull and Jim Clark in 1978 as a generalization of bi-cubic uniform B-spline surfaces to arbitrary topology.
  • Credited: Catmull-Clark Subdivision Algorithm, Lead
    It was devised by Edwin Catmull and Jim Clark in 1978 as a generalization of bi-cubic uniform B-spline surfaces to arbitrary topology.
View the Source
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