2016 - EURO Gold Medal
His studies examine the connections between Scheduling (production processes) and genetics, as well as such issues in Mathematical optimization, with regards to Combinatorial optimization. Maurice Queyranne combines Combinatorial optimization and Mathematical optimization in his studies. Borrowing concepts from Theory of computation, he weaves in ideas under Algorithm. While working on this project, he studies both Theory of computation and Algorithm. Combinatorics connects with themes related to Tree (set theory) in his study. His work on Combinatorics expands to the thematically related Tree (set theory). Maurice Queyranne combines Preemption and Schedule in his research. He combines topics linked to Job shop scheduling with his work on Schedule. His multidisciplinary approach integrates Job shop scheduling and Flow shop scheduling in his work.
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Dynamic Multipriority Patient Scheduling for a Diagnostic Resource
Jonathan Patrick;Martin L. Puterman;Maurice Queyranne.
Operations Research (2008)
An Exact Algorithm for Maximum Entropy Sampling
Chun-Wa Ko;Jon Lee;Maurice Queyranne.
Operations Research (1995)
The Time-Dependent Traveling Salesman Problem and Its Application to the Tardiness Problem in One-Machine Scheduling
Jean-Claude Picard;Maurice Queyranne.
Operations Research (1978)
Structure of a simple scheduling polyhedron
Maurice Queyranne.
Mathematical Programming (1993)
Approximation schemes for minimizing average weighted completion time with release dates
F. Afrati;E. Bampis;C. Chekuri;D. Karger.
foundations of computer science (1999)
Minimizing symmetric submodular functions.
Maurice Queyranne.
Mathematical Programming (1998)
Polyhedral Approaches to Machine Scheduling
Maurice Queyranne;Andreas S. Schulz.
(2008)
On the structure of all minimum cuts in a network and applications
Jean-Claude Picard;Maurice Queyranne.
Mathematical Programming (1982)
Single Machine Scheduling with Release Dates
Michel X. Goemans;Maurice Queyranne;Andreas S. Schulz;Martin Skutella.
SIAM Journal on Discrete Mathematics (2002)
Appointment Scheduling with Discrete Random Durations
Mehmet A. Begen;Maurice Queyranne.
Mathematics of Operations Research (2011)
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