curve of righting arm

简明释义

复原力臂曲线

英英释义

例句

1.The sailors were taught how to interpret the curve of righting arm during their training.

水手们在训练中学习如何解读回正臂曲线。

2.A steep curve of righting arm indicates that the boat can recover quickly from heeling.

陡峭的回正臂曲线表明船只可以迅速从倾斜中恢复过来。

3.The engineer analyzed the curve of righting arm to ensure the vessel's stability during rough seas.

工程师分析了回正臂曲线以确保船只在恶劣海况下的稳定性。

4.Understanding the curve of righting arm is crucial for designing safer ships.

理解回正臂曲线对设计更安全的船舶至关重要。

5.Before setting sail, the captain reviewed the curve of righting arm to assess the ship's performance.

在起航之前，船长查看了回正臂曲线以评估船只的性能。

作文

In the study of physics and engineering, understanding the dynamics of stability is crucial, particularly when it comes to structures and vehicles. One key concept in this realm is the curve of righting arm, which refers to the graphical representation of a vessel's ability to return to an upright position after being tilted by external forces such as wind or waves. This concept is not just limited to ships; it can also be applied to various other objects that require stability in their design. To elaborate, the curve of righting arm illustrates how the righting arm—the distance between the center of gravity and the center of buoyancy—changes as the angle of heel increases. When a vessel tilts, the righting arm works to restore it to its original position. A larger righting arm means greater stability, allowing the vessel to withstand more significant tilting before capsizing. The importance of the curve of righting arm cannot be overstated in naval architecture. Engineers and designers utilize this curve to ensure that ships are built with the appropriate dimensions and weight distributions to maintain stability in turbulent waters. By analyzing the curve of righting arm, they can predict how a ship will behave under various conditions, ensuring safety for both the crew and cargo. Moreover, the curve of righting arm has practical applications beyond maritime vessels. For instance, in the design of tall buildings or cranes, engineers must consider the stability provided by the structure's weight distribution and height. If a building sways too much during an earthquake or strong winds, understanding the principles behind the curve of righting arm allows architects to make adjustments that enhance safety and structural integrity. Additionally, the curve of righting arm is a vital concept in the field of robotics, where stability plays a significant role in the performance of robotic arms and mobile robots. Designers must ensure that these machines can maintain balance while performing tasks, especially when they are required to lift heavy objects or navigate uneven terrain. By applying the principles of the curve of righting arm, engineers can create more efficient and reliable robotic systems. In conclusion, the curve of righting arm is a fundamental concept in understanding stability across various fields, from naval architecture to civil engineering and robotics. Its implications are far-reaching, affecting safety, efficiency, and design. By mastering this concept, professionals in these industries can create safer and more effective structures and systems. As we continue to advance in technology and engineering practices, the significance of the curve of righting arm will undoubtedly become even more pronounced, highlighting the need for ongoing education and research in this critical area of study.

在物理和工程学的研究中，理解稳定性的动态至关重要，特别是在结构和车辆方面。一个关键概念是复位臂曲线，它指的是船只在受到风或波浪等外力倾斜后返回直立位置的能力的图形表示。这个概念不仅限于船舶；它也可以应用于各种其他需要在设计中保持稳定的物体。 进一步来说，复位臂曲线展示了复位臂——重心与浮力中心之间的距离——如何随着倾斜角度的增加而变化。当船只倾斜时，复位臂的作用是将其恢复到原来的位置。较大的复位臂意味着更大的稳定性，使船只能够在翻覆之前承受更大的倾斜。 在海军建筑中，复位臂曲线的重要性不容小觑。工程师和设计师利用这条曲线确保船舶的尺寸和重量分布适当，以保持在动荡水域中的稳定性。通过分析复位臂曲线，他们可以预测船只在各种条件下的行为，从而确保船员和货物的安全。 此外，复位臂曲线在高层建筑或起重机的设计中也有实际应用，工程师必须考虑到结构的重量分布和高度所提供的稳定性。如果一座建筑在地震或强风中摇摆得太厉害，理解复位臂曲线背后的原理使建筑师能够进行调整，从而增强安全性和结构完整性。 此外，复位臂曲线在机器人领域也是一个重要概念，稳定性在机器人手臂和移动机器人的性能中起着重要作用。设计师必须确保这些机器在执行任务时能够保持平衡，尤其是在需要提升重物或在不平坦的地形上导航时。通过应用复位臂曲线的原理，工程师可以创造出更高效和可靠的机器人系统。 总之，复位臂曲线是理解各个领域稳定性的基本概念，从海军建筑到土木工程和机器人技术。它的影响范围广泛，涉及安全、效率和设计。通过掌握这一概念，这些行业的专业人士可以创造出更安全、更有效的结构和系统。随着我们在技术和工程实践上的不断进步，复位臂曲线的重要性无疑会变得更加突出，突显出在这一关键研究领域持续教育和研究的必要性。