When comparing the works count of 'Sting: A TCP-based Network Measurement Tool' creator with 'The Unbounded Integrality Gap of a Semidefinite Relaxation of the Traveling Salesman Problem' author, who has more works?
Stefan Savage
David P. Williamson is the alternative name for David P. Williamson, who is also known as David Paul Williamson. Paat Rusmevichientong and David P. Williamson: An adaptive algorithm for selecting profitable keywords for search-based advertising services. (2006) authored by David P. Williamson. David P. Williamson alternativeName David P. Williamson. Yicheng Bai et al.: A General Approach for Incremental Approximation and Hierarchical Approximation. (2023)  David P. Williamson is affiliated with Cornell University, Ithaca, USA. He is the author of Chandrashekhar Nagarajan and David P. Williamson: An Experimental Evaluation of Incremental and Hierarchical k-Median Algorithms. (2011). Martin Skutella and David P. Williamson: A note on the generalized min-sum set cover problem. (2011). '<unk>. He also received the Frederick W. Frederick Award.
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Question: When comparing the works count of 'Sting: A TCP-based Network Measurement Tool' creator with 'The Unbounded Integrality Gap of a Semidefinite Relaxation of the Traveling Salesman Problem' author, who has more works?
Context: David P. Williamson is the alternative name for David P. Williamson, who is also known as David Paul Williamson. Paat Rusmevichientong and David P. Williamson: An adaptive algorithm for selecting profitable keywords for search-based advertising services. (2006) authored by David P. Williamson. David P. Williamson alternativeName David P. Williamson. Yicheng Bai et al.: A General Approach for Incremental Approximation and Hierarchical Approximation. (2023)  David P. Williamson is affiliated with Cornell University, Ithaca, USA. He is the author of Chandrashekhar Nagarajan and David P. Williamson: An Experimental Evaluation of Incremental and Hierarchical k-Median Algorithms. (2011). Martin Skutella and David P. Williamson: A note on the generalized min-sum set cover problem. (2011). '<unk>. He also received the Frederick W. Frederick Award.
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