angular deflection

简明释义

角偏转

英英释义

例句

1.In a physics experiment, we measured the angular deflection 角度偏转 of a pendulum to determine its period.

在一次物理实验中，我们测量了摆的angular deflection 角度偏转以确定其周期。

2.The engineer calculated the angular deflection 角度偏转 of the beam under load to ensure it met safety standards.

工程师计算了梁在载荷下的angular deflection 角度偏转以确保其符合安全标准。

3.To optimize the design, the team analyzed the angular deflection 角度偏转 of the suspension bridge cables.

为了优化设计，团队分析了悬索桥缆绳的angular deflection 角度偏转。

4.The angular deflection 角度偏转 of the structure was critical in assessing its stability during the earthquake simulation.

在评估结构在地震模拟期间的稳定性时，angular deflection 角度偏转是至关重要的。

5.During testing, the angular deflection 角度偏转 of the robotic arm was recorded to improve its precision.

在测试过程中，记录了机器手臂的angular deflection 角度偏转以提高其精确度。

作文

In the field of physics and engineering, the concept of angular deflection plays a crucial role in understanding how structures respond to applied forces. Angular deflection refers to the change in angle that occurs when a force is applied to an object, causing it to bend or twist. This phenomenon is particularly important in the design of beams, bridges, and other structural components. Engineers must calculate the angular deflection to ensure that structures can withstand loads without failing. For instance, consider a simple beam supported at both ends. When a load is applied to the center of the beam, it will not only sag vertically but also experience a change in its angle at the supports. This change in angle is what we refer to as angular deflection. The ability to predict this behavior is essential for ensuring safety and stability in construction projects. To understand angular deflection better, one can look at the mathematical principles behind it. The relationship between the applied load, the material properties, and the resulting angular deflection can often be expressed using equations derived from beam theory. For example, the Euler-Bernoulli beam theory provides a framework for calculating deflections in beams under various loading conditions. According to this theory, the amount of angular deflection can be determined by the moment applied to the beam and its geometric properties. Moreover, angular deflection is not just limited to static loads; it also applies to dynamic situations. In scenarios where forces change over time, such as in vibrating structures, the angular deflection can vary significantly. Understanding these dynamics is vital for applications like earthquake engineering, where buildings must be designed to handle sudden and intense forces. The implications of angular deflection extend beyond mere calculations; they affect the overall design and functionality of structures. For instance, excessive angular deflection in a bridge could lead to misalignment of lanes, creating hazardous driving conditions. Similarly, in mechanical systems, components that exhibit significant angular deflection may suffer from increased wear and tear, ultimately leading to failure. In conclusion, the study of angular deflection is fundamental in various engineering disciplines. It helps engineers design safer and more efficient structures by predicting how they will react under different loading conditions. By understanding the principles of angular deflection, engineers can create solutions that not only meet safety standards but also enhance the performance of the structures we rely on every day. As technology advances, the methods for analyzing and mitigating angular deflection will continue to evolve, ensuring that our built environment remains safe and resilient.

在物理和工程领域，角度偏转的概念在理解结构如何响应施加的力方面起着至关重要的作用。角度偏转是指当对物体施加力量时，发生的角度变化，导致其弯曲或扭转。这种现象在梁、桥梁和其他结构组件的设计中尤为重要。工程师必须计算角度偏转以确保结构能够承受负载而不发生故障。例如，考虑一个简单的两端支撑的梁。当负载施加到梁的中心时，它不仅会垂直下垂，还会在支撑处经历角度的变化。这个角度的变化就是我们所称的角度偏转。预测这种行为的能力对于确保建筑项目的安全性和稳定性至关重要。要更好地理解角度偏转，可以研究其背后的数学原理。施加的负载、材料属性和由此产生的角度偏转之间的关系通常可以通过从梁理论推导出的方程来表达。例如，欧拉-伯努利梁理论提供了一个框架，用于计算在各种载荷条件下梁的偏转。根据该理论，角度偏转的量可以通过施加在梁上的力矩及其几何属性来确定。此外，角度偏转不仅限于静态负载；它也适用于动态情况。在力随时间变化的场景中，例如在振动结构中，角度偏转可能会显著变化。理解这些动态对于地震工程等应用至关重要，因为建筑物必须设计成能够应对突然和强烈的力量。角度偏转的影响不仅限于计算；它们还影响结构的整体设计和功能。例如，桥梁中过大的角度偏转可能导致车道的错位，从而造成危险的驾驶条件。同样，在机械系统中，表现出显著角度偏转的组件可能会遭受更大的磨损，最终导致故障。总之，角度偏转的研究在各个工程学科中都是基础。它帮助工程师通过预测结构在不同载荷条件下的反应来设计更安全、更高效的结构。通过理解角度偏转的原理，工程师可以创造出不仅符合安全标准，而且提升我们日常依赖的结构性能的解决方案。随着技术的进步，分析和减轻角度偏转的方法将继续发展，确保我们建造的环境保持安全和韧性。