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Associate Prof.
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While (programming)
skills++; |
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Welcome to drop me a web-visit, and hope you may
find here something interesting :) I got my Ph.D in 1999
from the computer science department
of the Hong Kong University of Science and
Technology. Then, I worked in STMicroelectronics
as a senior researcher and joined the computer
science department of the Sun Yat-Sen
University in 2004. The proposed IS algorithm has been applied in the following projects that we are currently aware of: |
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| Recent
Works [1] G. Nong, S. Zhang and W.
H. Chan, Linear Time Suffix Array Construction Using D-Critical Substrings,
Proceedings of 20th Combinatorial Pattern Matching (CPM), Jun. 2009, Lille,
France. (draft
in [pdf] [2] G.
Nong, S. Zhang and W. H. Chan, Linear Suffix Array Construction by Almost Pure
Induced-Sorting, Proceedings of 19th IEEE Data Compression Conference (IEEE
DCC), Mar. 2009. (draft in [pdf]) [3] G. Nong, S. Zhang and W.
H. Chan, Computing Inverse ST in Linear Complexity, Proceedings of 19th
Combinatorial Pattern Matching (CPM), Jun. 2008, Pisa, Italy. (draft
in [pdf] [4] S. Zhang and G. Nong,
Fast and Space Efficient Linear Suffix Array Construction, Proceedings of IEEE Data Compression Conference (IEEE DCC),
Mar. 2008. [5]
G.
Nong and [6]
G.
Nong, N. Situ and M. Hamdi,
Delay Analysis of Combined Input-Crosspoint
Queueing Switches, Proceedings of 16th IEEE International
Conference on Computer Communications and Networks (IEEE ICCCN), Aug.
2007. [pdf] [7]
G.
Nong and [8]
G.
Nong and S. Zhang, An Efficient Algorithm for
the Inverse ST Problem, Proceedings of IEEE Data Compression Conference
(IEEE DCC), Mar. 2007. [9]
G.
Nong and S. Zhang, Unifying the Burrows-Wheeler
and the Schindler Transforms, Proceedings of IEEE Data Compression Conference
(IEEE DCC), Mar. 2006. [10]
G.
Nong, S. Zhang and X. L. Lin, An Efficient MAC
Protocol for Optical WDM Networks with Simulation Evaluation, Proceedings
of 31st IEEE Conference on Local Computer Networks (IEEE LCN), 2006. [11]
G.
Nong, S. Zhang and W. H. Chan, The Inverse Sort
Transform Is Linear Computable, submitted to ACM Transactions on Algorithms. |
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-- Last updated in April 2009 -- |
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