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Imagining and calculating in many dimensions

Author: I H Sloan; Hong Kong University of Science and Technology. Institute for Advanced Study.
Publisher: [Hong Kong : Hong Kong University of Science and Technology, 2010]
Series: Institute for Advanced Study lecture series.
Edition/Format:   eVideo : Clipart/images/graphics : English
Database:WorldCat
Summary:
Ian Sloan completed his PhD in theoretical atomic physics at the University of London in 1964. After a decade of research on few-body collision problems in nuclear physics, and publishing some 35 papers in the physics literature, his main research interests shifted to numerical analysis. Since making that change he has published some 200 papers on the numerical solution of integral equations, numerical integration  Read more...
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Genre/Form: Streaming video
Filmed lectures
Nonfiction films
Material Type: Clipart/images/graphics, Videorecording, Internet resource
Document Type: Internet Resource, Computer File, Visual material
All Authors / Contributors: I H Sloan; Hong Kong University of Science and Technology. Institute for Advanced Study.
OCLC Number: 692549360
Notes: Title from opening screen (viewed 10th Dec., 2010).
Performer(s): Speaker: Ian Sloan.
Event notes: Recorded on 7th Oct., 2010, Hong Kong University of Science and Technology.
Description: 1 streaming video file (64 min.) : digital, WMV file, sd., col.
Series Title: Institute for Advanced Study lecture series.
Responsibility: Ian Sloan.

Abstract:

Ian Sloan completed his PhD in theoretical atomic physics at the University of London in 1964. After a decade of research on few-body collision problems in nuclear physics, and publishing some 35 papers in the physics literature, his main research interests shifted to numerical analysis. Since making that change he has published some 200 papers on the numerical solution of integral equations, numerical integration and interpolation, boundary integral equations, multiple integration, continuous complexity theory and other parts of numerical analysis and approximation theory.

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