About this Research Topic
Recent advancements in nanotechnology have led to a surge of interest in nano and micro devices and systems, such as nanotubes, nano/microstructures, and nanofiber fabrication processes. This progress has ushered in a new era of miniaturized nanodevices. The study of nonlinear vibration and instability represents an exciting frontier in both nanotechnology and nonlinear dynamics, highlighting the importance of controlling instability in the design of nano/micro devices and systems.
This Research Topic celebrates the fascinating physical principles that underpin the dynamical properties of these devices and explores the emerging advanced applications in the field. Understanding these principles requires multidisciplinary collaboration, involving fields such as nanotechnology, physics, textile engineering, material science, electro-mechanical engineering, communication science, medical science, and mathematics. Insights into the physical laws governing the operation of nano/micro devices, including energy conservation and nanophysics, are crucial for developing optimal designs and control strategies, thereby promoting advanced applications.
This Research Topic encourages exploration in several key areas, including:
1. Mathematical and fractal-fractional models for vibration/instability in nano/micro devices and nanofiber fabrication systems.
2. Optimal control of systems governed by nonlinear vibration equations with fractal or fractional derivatives.
3. Vibration analysis of carbon nanotubes.
4. Investigation into pull-in instability of N/MEMS systems.
5. Study of periodic properties of N/MEMS systems.
6. Nonlinear vibration in electrospinning or bubble electrospinning processes.
7. Vibration analysis of nanofiber-reinforced hierarchical concrete.
8. Vibration and control mechanisms in 3D printing systems.
9. Development of energy harvesting devices and wearable sensors.
10. Application of big data, machine learning, and AI in nonlinear vibration and active control.
11. Advances in analytical and numerical methods for addressing these challenges.
This focused collection provides a valuable opportunity for researchers and practitioners to engage with this cutting-edge field of research.
This Research Topic celebrates the fascinating physical principles that underpin the dynamical properties of these devices and explores the emerging advanced applications in the field. Understanding these principles requires multidisciplinary collaboration, involving fields such as nanotechnology, physics, textile engineering, material science, electro-mechanical engineering, communication science, medical science, and mathematics. Insights into the physical laws governing the operation of nano/micro devices, including energy conservation and nanophysics, are crucial for developing optimal designs and control strategies, thereby promoting advanced applications.
This Research Topic encourages exploration in several key areas, including:
1. Mathematical and fractal-fractional models for vibration/instability in nano/micro devices and nanofiber fabrication systems.
2. Optimal control of systems governed by nonlinear vibration equations with fractal or fractional derivatives.
3. Vibration analysis of carbon nanotubes.
4. Investigation into pull-in instability of N/MEMS systems.
5. Study of periodic properties of N/MEMS systems.
6. Nonlinear vibration in electrospinning or bubble electrospinning processes.
7. Vibration analysis of nanofiber-reinforced hierarchical concrete.
8. Vibration and control mechanisms in 3D printing systems.
9. Development of energy harvesting devices and wearable sensors.
10. Application of big data, machine learning, and AI in nonlinear vibration and active control.
11. Advances in analytical and numerical methods for addressing these challenges.
This focused collection provides a valuable opportunity for researchers and practitioners to engage with this cutting-edge field of research.
Keywords: Nanotube, N/MEMS system, 3D printing technology, nanofiber fabrication, fractional differential equation, nonlinear vibration, optimal control, fractal vibration, analytical method, numerical method
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