A class of filled functions for finding global minimizers of several variables
Journal of Optimization Theory and Applications
A connectionist machine for genetic hillclimbing
A connectionist machine for genetic hillclimbing
A continuous approach to nonlinear integer programming
Applied Mathematics and Computation
Global optimization
A filled function method for finding a global minimizer of a function of several variables
Mathematical Programming: Series A and B
Finding more and more solutions of a system of nonlinear equations
Applied Mathematics and Computation
Evolutionary algorithms in theory and practice: evolution strategies, evolutionary programming, genetic algorithms
Numerical Optimization of Computer Models
Numerical Optimization of Computer Models
Global Optimization Techniques for Mixed Complementarity Problems
Journal of Global Optimization
Finding Global Minima with a Computable Filled Function
Journal of Global Optimization
Filled functions for unconstrained global optimization
Journal of Global Optimization
Several filled functions with mitigators
Applied Mathematics and Computation
A computable filled function used for global minimization
Applied Mathematics and Computation
A New Filled Function Method for Global Optimization
Journal of Global Optimization
Modified Line Search Method for Global Optimization
AMS '07 Proceedings of the First Asia International Conference on Modelling & Simulation
Paper: The parallel genetic algorithm as function optimizer
Parallel Computing
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This paper develops a novel method—the global descent method—for solving a general class of global optimization problems. This method moves from one local minimizer of the objective function $f$ to a better one at each iteration with the help of an auxiliary function termed the global descent function. The global descent function is not only guaranteed to have a local minimizer $x'$ over the problem domain in $\mathbb{R}^n$ but also ensures that each of its local minimizers is located in some neighborhoods of a better minimizer of $f$ with $f(x')