Mikkel Thorup

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Mikkel Thorup
Born 1965 (age 48–49)
Denmark
Residence USA
Fields Computer Science
Institutions AT&T Labs
Alma mater Oxford University, Technical University of Denmark
Thesis Topics in computation (1994)
Doctoral advisor William F. "Bill" McColl
Colin McDiarmid

Mikkel Thorup (born 1965) is a Danish computer scientist jointly affiliated at AT&T Labs in Florham Park, New Jersey, USA and at Copenhagen University. He completed his undergraduate education at Technical University of Denmark and his doctoral studies at Oxford University in 1993.[1] From 1993 to 1998, he was at University of Copenhagen and since then he has been at AT&T Labs-Research in New Jersey.[2]

Thorup's main work is in algorithms and data structures. One of his best-known results is a linear-time algorithm for the single-source shortest paths problem in undirected graphs (Thorup, 1999).[3] With Mihai Pătraşcu he has shown that simple tabulation hashing schemes achieve the same or similar performance criteria as hash families that have higher independence in worst case, while permitting speedier implementations.[4][5]

Thorup is the editor of the area algorithm and data structures for Journal of the ACM.[6] He also serves on the editorial boards of SIAM Journal on Computing, ACM Transactions on Algorithms, and theTheory of Computing. He has been a fellow of the Association for Computing Machinery since 2005 for his contributions to algorithms and data structures.[7] He belongs to the Royal Danish Academy of Sciences and Letters since 2006. In 2010 he was bestoved the AT&T Fellows Honor for “outstanding innovation in algorithms, including advanced hashing and sampling techniques applied to AT&T's Internet traffic analysis and speech services.”[8]

In 2011 he was co-winner of the David P. Robbins Prize from the Mathematical Association of America for solving, to within a constant factor, the classic problem of stacking blocks on a table to achieve the maximum possible overhang, i.e., reaching out the furthest horizontal distance from the edge of the table.[9] “The papers describe an impressive result in discrete mathematics; the problem is easily understood and the arguments, despite their depth, are easily accessible to any motivated undergraduate.” [3]

Selected publications[edit]

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