ASOC: An Adaptive Parameter-free Stochastic Optimization Techinique for Continuous Variables
About
Stochastic optimization is an important task in many optimization problems where the tasks are not expressible as convex optimization problems. In the case of non-convex optimization problems, various different stochastic algorithms like simulated annealing, evolutionary algorithms, and tabu search are available. Most of these algorithms require user-defined parameters specific to the problem in order to find out the optimal solution. Moreover, in many situations, iterative fine-tunings are required for the user-defined parameters, and therefore these algorithms cannot adapt if the search space and the optima changes over time. In this paper we propose an \underline{a}daptive parameter-free \underline{s}tochastic \underline{o}ptimization technique for \underline{c}ontinuous random variables called ASOC.
Related benchmarks
| Task | Dataset | Result | Rank | |
|---|---|---|---|---|
| Mathematical Optimization | Beale function | Functional Minima0.00e+0 | 8 | |
| Mathematical Optimization | Booth function | Functional Minima4.00e-4 | 8 | |
| Mathematical Optimization | Matyas function | Functional Minima5.00e-5 | 8 | |
| Mathematical Optimization | Eggholder function | Functional Minima-959.6 | 8 | |
| Mathematical Optimization | Schaffer N. 2 function | Functional Minima5.00e-4 | 8 | |
| Mathematical Optimization | Schaffer N. 4 function | Schaffer N. 4 Minima0.5 | 8 | |
| Mathematical Optimization | Ackley function | Functional Minima0.008 | 8 | |
| Mathematical Optimization | Three-hump camel function | Functional Minima4.00e-6 | 8 | |
| Mathematical Optimization | GoldsteinPrice function | Functional Minima3.0022 | 8 | |
| Mathematical Optimization | McCormick function | Functional Minima-1.9132 | 8 |