Research Article
An Improved Teaching-Learning-Based Optimization with Differential Learning and Its Application
Table 1
Details of numerical benchmarks used.
| Function | Formula | Range | Optima |
| Sphere | | | 0 |
| Quadric | | | 0 |
| Sum square | | | 0 |
| Zakharov | | | 0 |
| Rosenbrock | | | 0 |
| Ackley | | | 0 |
| Rastrigin | | | 0 |
| Weierstrass | | | 0 |
| Griewank | | | 0 |
| Schwefel | | | 0 |
| Rotated sum square | | | 0 |
| Rotated Zakharov | | | 0 |
| Rotated Rosenbrock | | | 0 |
| Rotated Ackley | | | 0 |
| Rotated Rastrigin | | | 0 |
| Rotated Weierstrass | | | 0 |
| Rotated Griewank | | | 0 |
| Rotated Schwefel | | | 0 |
| Shifted sphere | : | | o |
| Shifted Schwefel’s Problem 2.21 | : the shifted global optimum | | o |
| Shifted Rosenbrock | : the shifted global optimum | | o |
| Shifted Rastrigin | : the shifted global optimum | | o |
| Shifted Griewank | : the shifted global optimum | | o |
| Shifted Ackley | : the shifted global optimum | | o |
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