angular travel

简明释义

角行程;

英英释义

例句

1.During the test, we measured the angular travel of the joint to ensure it met the design specifications.

在测试过程中，我们测量了关节的角度行程以确保其符合设计规格。

2.The robot arm can achieve a maximum angular travel of 180 degrees, allowing it to reach various positions.

这台机器人手臂的最大角度行程为180度，使其能够到达不同的位置。

3.We need to calculate the angular travel required for the pendulum to swing freely.

我们需要计算摆锤自由摆动所需的角度行程。

4.The gimbal's angular travel is crucial for stabilizing the camera during motion.

云台的角度行程对于在运动中稳定相机至关重要。

5.In this application, the angular travel of the valve determines how much fluid can be controlled.

在这个应用中，阀门的角度行程决定了可以控制多少液体。

作文

In the world of physics and engineering, understanding concepts related to motion is crucial. One such concept is angular travel, which refers to the rotational movement around a fixed point or axis. This term is often used in mechanics to describe how far an object has rotated in a given time period. For instance, when we think about a wheel turning, the distance it travels can be described not only in linear terms but also in terms of angular travel, which is measured in degrees or radians. This distinction is important because it helps engineers design systems that require precise movements, such as robotics or machinery.When considering angular travel, one must also take into account the speed of rotation. The rate at which an object rotates can significantly affect its performance and efficiency. For example, in a car engine, the crankshaft rotates at high speeds, and understanding the angular travel of its components helps in optimizing the engine's performance. If the angular travel is not properly calculated, it could lead to mechanical failures or inefficiencies.Moreover, angular travel is not limited to mechanical systems; it also plays a vital role in various fields such as astronomy and navigation. In astronomy, celestial bodies exhibit angular travel as they orbit around stars or planets. Understanding this motion allows astronomers to predict positions of planets and other celestial objects over time. Similarly, in navigation, pilots and ship captains use angular travel to determine their course and adjust their headings based on the Earth’s curvature and rotation.In addition to its practical applications, angular travel also has theoretical implications in the study of dynamics. The relationship between linear and angular motion is described by several key equations in physics. For instance, the equation that relates linear velocity to angular velocity is fundamental for understanding how different objects move. This relationship is particularly evident in circular motion, where the radius of the circle plays a significant role in determining the angular travel of an object.Furthermore, the concept of angular travel is essential in sports and physical activities. Athletes often need to master their body’s movements, which involve both linear and angular motions. For instance, a gymnast performing a flip must understand how to control their angular travel to achieve the desired rotation and landing position. Coaches frequently emphasize the importance of training athletes to enhance their awareness of angular travel, as it can lead to improved performance and reduced risk of injury.In conclusion, angular travel is a multifaceted concept that spans across various disciplines, from engineering to sports. Its significance cannot be overstated, as it influences the design of machines, the navigation of vehicles, and the performance of athletes. By gaining a deeper understanding of angular travel, we can enhance our knowledge of motion and improve our ability to apply these principles in real-world scenarios. As we continue to explore the intricacies of motion, the importance of angular travel will remain a pivotal aspect of our understanding of the physical world.

在物理和工程的世界中，理解与运动相关的概念至关重要。其中一个概念是角度移动，它指的是围绕固定点或轴的旋转运动。这个术语通常用于机械学中，以描述一个物体在给定时间内旋转的远度。例如，当我们考虑一个轮子转动时，它的行驶距离不仅可以用线性术语来描述，还可以用角度移动来描述，后者以度或弧度为单位进行测量。这一区别很重要，因为它帮助工程师设计需要精确运动的系统，如机器人或机械。在考虑角度移动时，还必须考虑旋转速度。物体旋转的速度会显著影响其性能和效率。例如，在汽车发动机中，曲轴以高速度旋转，理解其组件的角度移动有助于优化发动机的性能。如果角度移动计算不当，可能导致机械故障或效率低下。此外，角度移动不仅限于机械系统；它在天文学和导航等多个领域也发挥着重要作用。在天文学中，天体在围绕恒星或行星的轨道上表现出角度移动。理解这种运动使天文学家能够预测行星和其他天体随时间的位置信息。同样，在导航中，飞行员和船长利用角度移动来确定航向，并根据地球的曲率和自转进行调整。除了实际应用外，角度移动在动力学研究中的理论意义也很重要。线性运动和角运动之间的关系通过物理学中的几个关键方程式进行描述。例如，描述线速度与角速度之间关系的方程对于理解不同物体的运动至关重要。这种关系在圆周运动中尤为明显，其中圆的半径在决定物体的角度移动方面起着重要作用。此外，角度移动的概念在体育和身体活动中也至关重要。运动员通常需要掌握身体的运动，这涉及线性和角度运动。例如，做翻滚动作的体操运动员必须理解如何控制他们的角度移动以实现所需的旋转和着陆位置。教练们常常强调训练运动员增强对角度移动的意识，因为这可以提高表现并减少受伤风险。总之，角度移动是一个多方面的概念，跨越了工程到体育等多个学科。其重要性不容小觑，因为它影响机器的设计、车辆的导航以及运动员的表现。通过深入理解角度移动，我们可以增强对运动的知识，提高在现实场景中应用这些原则的能力。随着我们继续探索运动的复杂性，角度移动的重要性将始终是我们理解物理世界的关键方面。