Parallel Stochastic Global Optimization Using Radial Basis Functions
INFORMS Journal on Computing
Dynamic filters and randomized drivers for the multi-start global optimization algorithm MSNLP
Optimization Methods & Software - GLOBAL OPTIMIZATION
The global solver in the LINDO API
Optimization Methods & Software - GLOBAL OPTIMIZATION
Adaptive memory programming for constrained global optimization
Computers and Operations Research
A stochastic model on the profitability of loyalty programs
Computers and Industrial Engineering
Modelling and trajectory planning for a four legged walking robot with high payload
ICSR'12 Proceedings of the 4th international conference on Social Robotics
Black box optimization benchmarking of the global method
Evolutionary Computation
Comparison of multistart global optimization algorithms on the BBOB noiseless testbed
Proceedings of the 15th annual conference companion on Genetic and evolutionary computation
Modeling and model predictive control of a nonlinear hydraulic system
Computers & Mathematics with Applications
Journal of Global Optimization
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The algorithm described here, called OptQuest/NLP or OQNLP, is a heuristic designed to find global optima for pure and mixed integer nonlinear problems with many constraints and variables, where all problem functions are differentiable with respect to the continuous variables. It uses OptQuest, a commercial implementation of scatter search developed by OptTek Systems, Inc., to provide starting points for any gradient-based local solver for nonlinear programming (NLP) problems. This solver seeks a local solution from a subset of these points, holding discrete variables fixed. The procedure is motivated by our desire to combine the superior accuracy and feasibility-seeking behavior of gradient-based local NLP solvers with the global optimization abilities of OptQuest. Computational results include 155 smooth NLP and mixed integer nonlinear program (MINLP) problems due to Floudas et al. (1999), most with both linear and nonlinear constraints, coded in the GAMS modeling language. Some are quite large for global optimization, with over 100 variables and 100 constraints. Global solutions to almost all problems are found in a small number of local solver calls, often one or two.