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23 de ene. de 2024 · About Erik. Academic family (co-authors, students, and ancestors) Short biography. Research interests. Personal details. Contact. [photo by Martin Demaine]
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Dissection font by Erik Demaine, Martin Demaine, Donald E....
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A 2010 paper with Martin Demaine, Andrea Hawksley, Hiro Ito,...
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Software by Erik Demaine Most software listed below is free...
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Erik D. Demaine (born February 28, 1981) is a Canadian-American professor of computer science at the Massachusetts Institute of Technology and a former child prodigy.
- February 28, 1981 (age 42), Halifax, Nova Scotia, Canada
- Canadian and American
Erik Demaine. Professor of Electrical Engineering and Computer Science, Massachusetts Institute of Technology. Verified email at mit.edu - Homepage. algorithms computational geometry data structures graph algorithms recreational algorithms.
19 de oct. de 2023 · Erik Demaine is a Professor in Computer Science at MIT. Demaine's research interests range throughout algorithms, from data structures for improving web searches to the geometry of understanding how proteins fold to the computational difficulty of playing games.
13 de mar. de 2021 · Erik Demaine is a Professor in Computer Science at the Massachusetts Institute of Technology. Demaine's research interests range throughout algorithms, from data structures for improving web searches to the geometry of understanding how proteins fold to the computational difficulty of playing games.
Erik D. Demaine. Academic Curriculum Vit. MIT Computer Science and Arti cial Intelligence Lab 32 Vassar Street Cambridge, MA 02139 USA Tel: +1-617-253-6871; Fax: +1-617-258-5429 Email: edemaine@mit.edu URL: http://erikdemaine.org/ Canadian and U.S. Citizen. Educational Background. Ph.D. University of Waterloo, 1996{2001.
21 de jun. de 2017 · MIT’s Erik Demaine improves on his landmark, 18-year-old algorithm for generating origami folding patterns for any 3-D shape. The new work adds the requirement of “watertightness,” or minimizing the number of seams in an origami approximation of a closed surface.
