Related Experiment Videos
Multiple-Strategies dung beetle optimizer and its applications in engineering optimization and bankruptcy prediction
Dedai Wei1, Kaichen Ouyang2, Zimo Wang3
1College of Economics, Shenyang University, Shenyang, 110000, China.
Summary
A new Multiple-Strategies Dung Beetle Optimizer (MSDBO) enhances engineering optimization and machine learning hyperparameter tuning. MSDBO shows superior performance in complex design problems and bankruptcy prediction tasks.
Area of Science:
- Optimization algorithms
- Machine learning
- Engineering design
Background:
- Engineering optimization involves complex, constrained, multimodal problems.
- Machine learning hyperparameter tuning requires navigating vast combinatorial spaces.
- Existing algorithms may struggle with premature convergence and boundary constraints.
Purpose of the Study:
- Introduce the Multiple-Strategies Dung Beetle Optimizer (MSDBO).
- Enhance the Dung Beetle Optimizer (DBO) with adaptive strategies for exploration, exploitation, and convergence.
- Evaluate MSDBO's effectiveness in constrained engineering optimization and machine learning hyperparameter tuning.
Main Methods:
- Developed MSDBO integrating adaptive ball-rolling, optimal boundary control, and foraging enhancement strategies.
- Benchmarked MSDBO against DBO variants and metaheuristics on CEC2017 and CEC2022 benchmark suites.
- Applied MSDBO to constrained engineering design problems (speed reducer, pressure vessel, step-cone pulley) and corporate bankruptcy prediction using Kernel Extreme Learning Machine.
Main Results:
- MSDBO demonstrated statistically superior performance over 11 competing algorithms on benchmark suites.
- Ablation studies confirmed the critical contribution of each MSDBO strategy.
- MSDBO achieved lower-cost solutions for engineering design problems and outperformed others in bankruptcy prediction (82% accuracy, 85% specificity).
Conclusions:
- MSDBO is an efficient, robust, and broadly applicable optimizer.
- The algorithm effectively addresses challenges in constrained engineering optimization and data-driven prediction.
- MSDBO offers a valuable tool for complex optimization tasks in both engineering and machine learning domains.
Related Concept Videos
Methods of Medium Optimization
Optimizing growth media enhances microbial proliferation and maximizes product yield. Statistical experimental design methodologies provide structured and reproducible approaches, offering progressively higher levels of robustness and efficiency.The One-Factor-at-a-Time (OFAT) MethodThe One-Factor-at-a-Time (OFAT) method involves adjusting a single variable while keeping all others constant. However, it cannot detect interactions between variables, often leading to suboptimal outcomes when...
Application of Differentiation to Business
Calculus offers essential techniques for businesses seeking to optimize pricing strategies and revenue. In this case, a bakery wants to determine the ideal price and daily sales volume to maximize revenue. By modeling how changes in price affect demand and revenue, the bakery can apply calculus to make data-driven decisions.The demand function relates the price per cupcake to the number of cupcakes sold and captures how lower prices increase sales. Based on market data, the demand function can...
Mechanistic Models: Compartment Models in Algorithms for Numerical Problem Solving
Mechanistic models play a crucial role in algorithms for numerical problem-solving, particularly in nonlinear mixed effects modeling (NMEM). These models aim to minimize specific objective functions by evaluating various parameter estimates, leading to the development of systematic algorithms. In some cases, linearization techniques approximate the model using linear equations.
In individual population analyses, different algorithms are employed, such as Cauchy's method, which uses a...
In individual population analyses, different algorithms are employed, such as Cauchy's method, which uses a...
Lagrange Multipliers: Two Constraints
The method of Lagrange multipliers with two constraints is used to optimize a function subject to two independent constraints. In many applications, the objective function represents a quantity to be maximized or minimized, such as cost, area, distance, or energy. The two constraints represent requirements that the solution must satisfy, such as fixed volume, limited resources, or prescribed dimensions.For a function of three variables, each constraint forms a surface in three-dimensional space.