isochronous rolling

简明释义

等时摆动;等周期摆动

英英释义

例句

1.The engineers designed the new track to facilitate isochronous rolling to ensure all trains arrive at the station simultaneously.

工程师们设计了新的轨道，以促进等时滚动，确保所有列车同时到达车站。

2.In the study of mechanical systems, isochronous rolling is crucial for maintaining consistent timing in gear rotations.

在机械系统的研究中，等时滚动对于保持齿轮旋转的一致时间至关重要。

3.During the race, the cars exhibited isochronous rolling, allowing them to maintain equal distances between each other.

在比赛期间，汽车展示了等时滚动，使它们之间保持相等的距离。

4.The research focused on the benefits of isochronous rolling in reducing wear and tear on mechanical components.

研究集中于等时滚动在减少机械部件磨损方面的好处。

5.The bicycle's wheels were engineered for isochronous rolling, providing a smoother ride for the cyclist.

自行车的轮子经过设计，以实现等时滚动，为骑行者提供更平稳的骑行体验。

作文

In the realm of physics and engineering, the concept of isochronous rolling plays a crucial role in understanding the motion of objects. This term refers to the property of rolling motion where the time taken for a complete revolution is constant, regardless of the amplitude of the rolling motion. Essentially, when an object rolls without slipping, its rotational motion is synchronized with its translational motion, leading to a uniform period of rotation. This phenomenon can be observed in various real-world applications, such as in the design of wheels and gears, where maintaining a consistent speed is essential for efficiency and functionality.The significance of isochronous rolling can be further appreciated by examining its implications in mechanical systems. For example, consider a bicycle wheel. When the cyclist pedals, the wheel rotates and moves forward. If the wheel exhibits isochronous rolling, it means that every point on the wheel takes the same amount of time to complete a full rotation, ensuring a smooth and predictable ride. This characteristic is vital for performance in competitive cycling, where precision and control are paramount.Moreover, isochronous rolling is not limited to bicycles; it is also prevalent in various machinery and vehicles. For instance, in automotive engineering, the design of tires involves understanding how they roll on different surfaces. Tires that demonstrate isochronous rolling provide better traction and stability, contributing to overall vehicle safety. Engineers meticulously analyze the rolling dynamics to optimize tire performance, ensuring that vehicles can navigate diverse terrains effectively.In addition to practical applications, the study of isochronous rolling also extends into theoretical frameworks. Researchers explore the mathematical models that govern this phenomenon, seeking to understand the underlying principles that dictate the behavior of rolling objects. By employing calculus and physics, scholars can derive equations that predict the motion of spheres, cylinders, and other shapes, enriching our comprehension of dynamics.Furthermore, the implications of isochronous rolling stretch beyond traditional mechanics. In fields such as robotics, the principles of rolling motion are applied to create efficient movement patterns. Robots designed for exploration or transportation often utilize wheels that adhere to the principles of isochronous rolling, allowing them to traverse uneven landscapes while maintaining stability and balance.In conclusion, isochronous rolling is a fundamental concept that bridges the gap between theory and practical application. Its relevance spans across various disciplines, from engineering to robotics, influencing the design and functionality of many systems we encounter daily. Understanding this principle not only enhances our grasp of motion but also inspires innovations that improve our technological landscape. As we continue to explore the intricacies of motion, the study of isochronous rolling will undoubtedly remain a pivotal area of research, driving advancements in both science and engineering.

在物理和工程领域，等时滚动的概念在理解物体运动方面起着至关重要的作用。这个术语指的是一种滚动运动的特性，其中完成一次完整旋转所需的时间是恒定的，无论滚动运动的幅度如何。简而言之，当物体滚动而不打滑时，其旋转运动与平移运动同步，从而导致均匀的旋转周期。这种现象可以在各种现实应用中观察到，例如在轮子和齿轮的设计中，保持一致的速度对于效率和功能至关重要。通过考察等时滚动在机械系统中的影响，可以进一步欣赏它的重要性。例如，考虑一辆自行车的轮子。当骑自行车的人踩踏板时，轮子旋转并向前移动。如果轮子表现出等时滚动，这意味着轮子上的每个点完成一次完整旋转所需的时间相同，从而确保了平稳和可预测的骑行体验。这一特性对于竞争性骑行的性能至关重要，因为精确和控制是至关重要的。此外，等时滚动并不限于自行车；它还普遍存在于各种机械和车辆中。例如，在汽车工程中，轮胎的设计涉及理解它们在不同表面上的滚动方式。表现出等时滚动的轮胎提供更好的牵引力和稳定性，有助于整体车辆安全。工程师们仔细分析滚动动态，以优化轮胎性能，确保车辆能够有效地在多种地形上行驶。除了实际应用，等时滚动的研究还扩展到理论框架中。研究人员探索支配这一现象的数学模型，试图理解决定滚动物体行为的基本原理。通过运用微积分和物理学，学者们可以推导出预测球体、圆柱体和其他形状运动的方程式，丰富我们对动力学的理解。此外，等时滚动的影响不仅限于传统力学。在机器人技术等领域，滚动运动的原理被应用于创造高效的运动模式。设计用于探索或运输的机器人通常利用遵循等时滚动原理的轮子，使它们能够在不平坦的地形上行驶，同时保持稳定和平衡。总之，等时滚动是一个基本概念，它弥合了理论与实际应用之间的鸿沟。其相关性跨越多个学科，从工程到机器人，影响着我们日常遇到的许多系统的设计和功能。理解这一原理不仅增强了我们对运动的掌握，还激发了改善我们技术环境的创新。随着我们继续探索运动的复杂性，等时滚动的研究无疑将仍然是一个关键的研究领域，推动科学和工程的进步。