Jean-Philippe P. Richard

Affiliations: 
Industrial Engineering Purdue University, West Lafayette, IN, United States 
Area:
Operations Research, Industrial Engineering
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"Jean-Philippe Richard"
Bio:

https://www.genealogy.math.ndsu.nodak.edu/id.php?id=110731

Parents

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George L. Nemhauser grad student 2002 Georgia Tech
 (Lifted Inequalities for 0-1 Mixed Integer Programming.)

Children

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Santanu S. Dey grad student 2007 Purdue
Bo Zeng grad student 2007 Purdue
Ali Diabat grad student 2008 Purdue
Chuanhui Xiong grad student 2011 Purdue
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Publications

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Nguyen TT, Richard JP, Tawarmalani M. (2018) Deriving convex hulls through lifting and projection Mathematical Programming. 169: 377-415
Davarnia D, Richard JP, Tawarmalani M. (2017) Simultaneous Convexification of Bilinear Functions over Polytopes with Application to Network Interdiction Siam Journal On Optimization. 27: 1801-1833
Arslan AN, Richard JP, Guan Y. (2016) On the polyhedral structure of two‐level lot‐sizing problems with supplier selection Naval Research Logistics. 63: 647-666
Le T, Diabat A, Richard JP, et al. (2013) A column generation-based heuristic algorithm for an inventory routing problem with perishable goods Optimization Letters. 7: 1481-1502
Diabat A, Richard JP, Codrington CW. (2013) A Lagrangian relaxation approach to simultaneous strategic and tactical planning in supply chain design Annals of Operations Research. 203: 55-80
Chung K, Richard JP, Tawarmalani M. (2013) Lifted inequalities for $$0\mathord {-}1$$ mixed-integer bilinear covering sets Mathematical Programming. 145: 403-450
Tawarmalani M, Richard JP, Xiong C. (2013) Explicit convex and concave envelopes through polyhedral subdivisions Mathematical Programming. 138: 531-577
Zeng B, Richard JP. (2011) A polyhedral study on 0-1 knapsack problems with disjoint cardinality constraints: Facet-defining inequalities by sequential lifting Discrete Optimization. 8: 277-301
Zeng B, Richard JP. (2011) A polyhedral study on 0-1 knapsack problems with disjoint cardinality constraints: Strong valid inequalities by sequence-independent lifting Discrete Optimization. 8: 259-276
Tawarmalani M, Richard JP, Chung K. (2010) Strong valid inequalities for orthogonal disjunctions and bilinear covering sets Mathematical Programming. 124: 481-512
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