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Fourier Approximation of magMEMS Oscillations: Neural Network Space Handling
Piotr Skrzypacz1, Arman Bolatov1, Andrzej Dziedzic2
1Department of Mathematics, School of Sciences and Humanities, Nazarbayev University, Astana 010000, Kazakhstan.
This study analyzes magnetic Micro-Electro-Mechanical Systems (magMEMS) with current-carrying conductors. A novel neural network approach enhances solutions for conservative MEMS oscillators, aiding in magMEMS design.
Area of Science:
- Physics
- Electrical Engineering
- Mechanical Engineering
Background:
- Magnetic Micro-Electro-Mechanical Systems (magMEMS) are crucial for various applications.
- Modeling conservative MEMS oscillators with singular terms, like magnetic forces, presents challenges.
Purpose of the Study:
- To address the initial value problem for a magMEMS model with current-carrying conductors.
- To enhance Fourier approximation of periodic solutions using neural networks for improved accuracy.
Main Methods:
- Developed a model for magMEMS with current-carrying conductors, featuring a conservative oscillator.
- Applied neural network space handling to Fourier approximation for periodic solutions.
- Investigated limiting cases (geometric parameter approaching zero) and general cases.
Main Results:
- The enhanced Fourier approximation method provides accurate solutions for the magMEMS model.
- The method is validated against high-precision numerical solutions.
- Limitations were identified through experimental result verification.
Conclusions:
- The proposed method effectively models magMEMS oscillators with magnetic forces.
- Findings are valuable for optimizing the design of magMEMS devices.
- Neural network integration offers a powerful tool for analyzing complex MEMS systems.
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