Kwanghun Chung






Research Interests



Research Experience


Research
Assistant
Industrial and Systems Engineering, University of Florida
  • Improve current convexification methods and investigate the generation of strong cuts for non-convex optimization problems using integer programming techniques
  • Advisors: Dr. Jean-Philippe P. Richard and Dr. Mohit Tawarmalani
  • Funded by National Science Foundation
Jan. 2009
to
Present
Research
Assistant
Rosen Center for Advanced Computing, Information Technology at Purdue, Purdue University
  • Participated in the project, Nanotechnology Middleware Integration
  • Supervisors: Dr. Sebastian Goasguen and Dr. Krishna Madhaven
  • Funded by National Science Foundation
Jan. 2005
to
Dec. 2006
Researcher
Center for Advanced Software Engineering, Samsung SDS
Oct. 2001
to
Jul. 2004
Researcher
Information Technology R&D Center, Samsung SDS
  • Designed and implemented intelligent mobile agent systems using Java technology
Apr. 2000
to
Sep. 2001
Research
Assistant
Industrial Engineering, Seoul National Univesity
  • Participated in the project, Study on designing and planning method for BISDN
  • Advisors: Dr. Chung, Sung-Jin and Dr. Hong, Sung-Pil
  • Funded by Korea Telecom Inc.
Mar.1997
to
Feb. 1999



Publications

  1. Strong Valid Inequalities for Orthogonal Disjunctions and Bilinear Covering Sets
  1. Strong Valid Inequalities for Orthogonal Disjunctions and Polynomial Covering Sets
  1. Lifted Inequalities for 0-1 Mixed-Integer Bilinear Covering Sets
  1. A Computational Study for Lifted Inequalities for 0-1 Mixed-Integer Bilinear Covering Sets



Presentations

  1. Strong Valid Inequalities for Mathematical Programs with Complementarity Constraints via Orthogonal Disjunctions
  1. Inequalities for Orthogonal Disjunctions and Polynomial Covering Sets
  1. Strong Valid Inequalities for Orthogonal Disjunctions and Polynomial Covering Sets
  1. Inequalities for Orthogonal Disjunctions and Polynomial Covering Sets
  1. Strong Valid Inequalities for Bilinear Knapsack Sets
  1. Strong Valid Inequalities for Bilinear Knapsack Sets 
  1. Service-Oriented Learning Service on the nanoHUB: Sakai Integration