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A Convexification-Based Outer-Approximation Method for Convex and Nonconvex MINLPThe advancement of domain reduction techniques has significantly enhanced the performance of solvers in mathematical programming. This paper delves into the impact of integrating convexification and domain reduction techniques within the Outer-Approximation method. We propose a refined convexification-based Outer-Approximation method alongside a Branch-and-Bound method for both convex and nonconvex Mixed-Integer Nonlinear Programming problems. These methods have been developed and incorporated into the open-source Mixed-Integer Nonlinear Decomposition Toolbox for Pyomo-MindtPy. Comprehensive benchmark tests were conducted, validating the effectiveness and reliability of our proposed algorithms. These tests highlight the improvements achieved by incorporating convexification and domain reduction techniques into the Outer-Approximation and Branch-and-Bound methods.
Document ID
20240004139
Acquisition Source
Ames Research Center
Document Type
Conference Paper
Authors
Zedong Peng ORCID
(Purdue University West Lafayette West Lafayette, United States)
Kaiyu Cao
(Purdue University West Lafayette West Lafayette, United States)
Kevin C Furman
(ExxonMobil (United States) Irving, United States)
Can Li
(Purdue University West Lafayette West Lafayette, United States)
Ignacio E Grossmann ORCID
(Carnegie Mellon University Pittsburgh, United States)
David E Bernal Neira ORCID
(Universities Space Research Association Columbia, United States)
Date Acquired
April 6, 2024
Publication Date
June 2, 2024
Publication Information
Publication: Proceedings of the 34th European Symposium on Computer Aided Process Engineering
Publisher: Elsevier
Volume: 53
Issue Publication Date: May 20, 2024
ISBN: 9780443288241
e-ISBN: 9780443288258
Subject Category
Computer Programming and Software
Meeting Information
Meeting: 34th European Symposium on Computer Aided Process Engineering (ESCAPE)
Location: Florence
Country: IT
Start Date: June 2, 2024
End Date: June 6, 2024
Sponsors: Associazione Italiana Di Ingegneria Chimica
Funding Number(s)
CONTRACT_GRANT: NNA16BD14C
Distribution Limits
Public
Copyright
Portions of document may include copyright protected material.
Technical Review
NASA Peer Committee
Keywords
Optimization
Mixed-Integer Nonlinear Programming
Outer-Approximation
LP/NLP Branch and Bound
Domain Reduction
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