rotary oscillation

简明释义

回转摆动

英英释义

例句

1.Applications of rotary oscillation are found in both robotics and aerospace engineering.

在机器人技术和航空航天工程中都可以找到旋转振荡的应用。

2.To optimize performance, the team focused on minimizing the effects of rotary oscillation in their prototype.

为了优化性能，团队专注于最小化原型中旋转振荡的影响。

3.In mechanical engineering, understanding rotary oscillation can help improve the design of engines.

在机械工程中，理解旋转振荡可以帮助改进发动机的设计。

4.The rotary oscillation of the pendulum can be observed in various scientific experiments.

可以在各种科学实验中观察到摆的旋转振荡。

5.The device uses rotary oscillation to create a smooth motion, which is essential for its operation.

该设备使用旋转振荡来产生平滑的运动，这对其操作至关重要。

作文

In the realm of physics and engineering, the concept of rotary oscillation is fundamental to understanding how various systems operate. Rotary oscillation refers to the repetitive motion of an object around a central point or axis. This phenomenon can be observed in numerous applications, ranging from mechanical devices to natural systems. For instance, consider a pendulum swinging back and forth; it exemplifies a simple form of rotary oscillation. The pendulum's mass moves in a circular path around its pivot point, illustrating the principles of angular motion and periodicity. The significance of rotary oscillation extends beyond mere observation. In engineering, it plays a crucial role in the design of various machines and tools. For example, in electric motors, the rotor experiences rotary oscillation as it spins around its axis, converting electrical energy into mechanical energy. This conversion is essential for the operation of countless devices, from household appliances to industrial machinery. Understanding the dynamics of rotary oscillation allows engineers to optimize performance and enhance efficiency in these systems.Moreover, rotary oscillation is not limited to human-made machines. It is also found in nature, particularly in the movement of celestial bodies. The Earth itself undergoes rotary oscillation as it rotates on its axis, leading to the day-night cycle. Additionally, the oscillatory motion of planets around the sun can be understood through the principles of rotary oscillation, which helps astronomers predict celestial events and understand gravitational interactions.The study of rotary oscillation involves various mathematical concepts, including trigonometry and calculus. Engineers and scientists often use equations to model the behavior of oscillating systems, allowing them to predict outcomes and design more effective solutions. For instance, the equation for the period of a pendulum demonstrates how the length of the pendulum affects its oscillation rate. By manipulating these variables, one can achieve desired results in practical applications.In conclusion, rotary oscillation is a vital concept that bridges the gap between theoretical physics and practical engineering. Its applications are vast and varied, impacting our daily lives and advancing technology. By understanding the principles of rotary oscillation, we can better appreciate the intricate workings of both man-made and natural systems. As we continue to explore this fascinating topic, we unlock new potentials for innovation and discovery in the fields of science and engineering.

在物理学和工程学领域，旋转振荡的概念对于理解各种系统的运作至关重要。旋转振荡是指物体围绕中心点或轴的重复运动。这种现象可以在许多应用中观察到，从机械设备到自然系统。例如，考虑一个摆来回摆动；它是旋转振荡的简单形式。摆的质量围绕其支点沿圆形路径移动，说明了角运动和周期性的原理。旋转振荡的重要性不仅限于观察。在工程学中，它在各种机器和工具的设计中起着关键作用。例如，在电动机中，转子经历旋转振荡，当它围绕其轴旋转时，将电能转化为机械能。这种转化对无数设备的操作至关重要，从家用电器到工业机械。理解旋转振荡的动态使工程师能够优化性能并提高这些系统的效率。此外，旋转振荡不仅限于人造机器。它也存在于自然界，特别是在天体的运动中。地球本身在其轴上进行旋转振荡，导致昼夜循环。此外，行星围绕太阳的振荡运动可以通过旋转振荡的原理来理解，这帮助天文学家预测天文事件和理解引力相互作用。旋转振荡的研究涉及各种数学概念，包括三角学和微积分。工程师和科学家通常使用方程来建模振荡系统的行为，使他们能够预测结果并设计更有效的解决方案。例如，摆的周期方程表明摆的长度如何影响其振荡速率。通过操控这些变量，人们可以在实际应用中实现所需的结果。总之，旋转振荡是一个重要的概念，连接了理论物理学和实际工程。它的应用范围广泛，影响着我们的日常生活并推动科技进步。通过理解旋转振荡的原理，我们可以更好地欣赏人造和自然系统的复杂运作。随着我们继续探索这一迷人的主题，我们为科学和工程领域的创新和发现解锁了新的潜力。