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Donald Sheehy

DS

Associate Professor

3280 Engineering Building II (EB2)

919-513-0453 Website

Bio

Donald Sheehy is an Associate Professor in the Department of Computer Science at NC State University. Sheehy’s research focuses on algorithms and data structures, particularly in computational geometry and topological data analysis.

He earned his B.S.E. in computer science from Princeton University and his Ph.D. in computer science from Carnegie Mellon University. Following his doctoral work, Sheehy was a postdoctoral researcher at Inria Saclay in France. Before joining NC State, he served on the faculty in the Department of Computer Science and Engineering at the University of Connecticut.

Sheehy’s work explores the mathematical foundations of data and develops efficient algorithms for analyzing geometric and topological structures. His research contributes to a deeper understanding of shape, structure, and complexity in data.

Education

B.S.E. Computer Science Princeton University 2005

Ph.D. Carnegie Mellon University 2011

Area(s) of Expertise

Algorithms and Theory of Computation

Publications

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Grants

Date: 09/01/22 - 8/31/23
Amount: $14,700.00
Funding Agencies: National Science Foundation (NSF)

he 30th Fall Workshop on Computational Geometry will be organized by Professor Don Sheehy of NC State University. The aim of the workshop is to bring together researchers from academia and industry, to stimulate collaboration on problems of common interest arising in all areas of geometric computing. Following the tradition of the previous workshops on Computational Geometry, the format of the workshop will be informal, extending over two days, with several breaks scheduled for discussions. There will be 2 invited speakers. There will also be an open problem session to promote a free exchange of questions and research challenges.

Date: 08/23/19 - 1/31/23
Amount: $277,465.00
Funding Agencies: National Science Foundation (NSF)

Spatial data takes many forms including configuration spaces of robots or proteins, collections of shapes, and physical models. These data sets often contain intrinsic, nonlinear, low-dimensional structure hidden in complex high-dimensional input representations.To uncover such structure one needs to adapt to local changes in scale, recognize multiscale structure, represent the intrinsic space underlying the data, compute with coarse approximate distances, and integrate heterogeneous data into meaningful distance functions. There is a need for algorithms and data structures that can search, represent, and summarize such data sets efficiently. The PI will develop new data structures, models of computation, sampling theories, and metrics for addressing these challenges.


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