margin of revolution

简明释义

转数储备

英英释义

例句

1.To enhance performance, the team adjusted the margin of revolution in the latest prototype.

为了提高性能，团队在最新原型中调整了旋转边际。

2.The project manager emphasized the importance of a sufficient margin of revolution in the new turbine design.

项目经理强调了在新涡轮设计中足够的旋转边际的重要性。

3.Understanding the margin of revolution is crucial for ensuring safety in aerospace applications.

理解旋转边际在航空航天应用中确保安全至关重要。

4.In the design phase, we need to consider the margin of revolution to avoid excessive vibrations.

在设计阶段，我们需要考虑旋转边际以避免过大的振动。

5.The engineer calculated the margin of revolution to ensure the stability of the rotating machinery.

工程师计算了旋转边际以确保旋转机械的稳定性。

作文

The concept of margin of revolution is often discussed in the context of mathematics and physics, particularly in relation to the process of integration and the creation of three-dimensional shapes from two-dimensional figures. To better understand this term, we need to delve into its definition and application. The margin of revolution refers to the area or volume generated when a shape is rotated around an axis. This principle is not only vital in theoretical mathematics but also has practical implications in various fields such as engineering, architecture, and even art.In mathematics, the margin of revolution is used to calculate the volume of solids of revolution. For instance, when a simple geometric shape like a circle is rotated around a straight line, it forms a three-dimensional object known as a sphere. The volume of this sphere can be calculated using specific formulas derived from the principles of calculus. Understanding how to compute the margin of revolution allows mathematicians and engineers to design objects with precise dimensions and properties.The applications of the margin of revolution extend beyond mathematics. In engineering, for example, the design of parts that need to withstand rotational forces often relies on understanding the volumes and areas produced by rotating shapes. This is critical in fields such as aerospace and automotive engineering, where components must be both lightweight and strong. Engineers use the principles of the margin of revolution to ensure that their designs meet safety standards while also being efficient and cost-effective.Moreover, in architecture, the margin of revolution plays a significant role in creating aesthetically pleasing structures. Architects often use curves and circular shapes to enhance the visual appeal of buildings. By understanding how these shapes rotate and the volumes they create, architects can design spaces that are not only beautiful but also functional. For instance, the famous Guggenheim Museum in New York City features a spiral ramp that utilizes the margin of revolution in its design, allowing visitors to experience art in a dynamic environment.Art also benefits from the understanding of the margin of revolution. Sculptors and artists who create three-dimensional works often consider how their pieces will appear from different angles. By using the principles of rotation, they can create sculptures that are engaging and visually striking. The ability to visualize the margin of revolution helps artists to push the boundaries of their creativity.In conclusion, the margin of revolution is a fundamental concept that bridges mathematics, engineering, architecture, and art. It provides a framework for understanding how two-dimensional shapes can transform into three-dimensional objects through rotation. Whether it is calculating the volume of a solid, designing a robust engineering component, creating an iconic architectural structure, or crafting a captivating sculpture, the margin of revolution serves as a crucial tool. As we continue to explore the intersections of these fields, the importance of grasping the margin of revolution becomes increasingly evident, demonstrating its relevance in both theoretical and practical applications.

“旋转边际”（margin of revolution）的概念通常在数学和物理学的背景下讨论，特别是与积分过程和从二维图形生成三维形状有关。为了更好地理解这个术语，我们需要深入探讨它的定义和应用。“旋转边际”（margin of revolution）指的是当一个形状围绕一个轴旋转时产生的面积或体积。这一原理不仅在理论数学中至关重要，在工程、建筑甚至艺术等多个领域也具有实际意义。在数学中，“旋转边际”（margin of revolution）用于计算旋转固体的体积。例如，当一个简单的几何形状如圆形围绕一条直线旋转时，它形成了一个被称为球体的三维物体。这个球体的体积可以使用特定的公式来计算，这些公式源自微积分的原理。理解如何计算“旋转边际”（margin of revolution）使得数学家和工程师能够设计出具有精确尺寸和特性的物体。“旋转边际”（margin of revolution）的应用超越了数学。在工程领域，例如，设计需要承受旋转力的部件往往依赖于理解旋转形状所产生的体积和面积。这在航空航天和汽车工程等领域至关重要，因为这些组件必须既轻便又坚固。工程师利用“旋转边际”（margin of revolution）的原理来确保他们的设计符合安全标准，同时又高效且经济。此外，在建筑学中，“旋转边际”（margin of revolution）在创建美观的结构方面发挥着重要作用。建筑师经常使用曲线和圆形形状来增强建筑的视觉吸引力。通过理解这些形状的旋转及其产生的体积，建筑师可以设计出既美观又实用的空间。例如，位于纽约市的古根海姆博物馆以其螺旋坡道为特色，该坡道在设计中利用了“旋转边际”（margin of revolution），使游客能够在动态环境中体验艺术。艺术同样受益于对“旋转边际”（margin of revolution）的理解。创作三维作品的雕塑家和艺术家常常考虑他们的作品从不同角度的表现。通过运用旋转的原理，他们可以创作出引人注目的雕塑。可视化“旋转边际”（margin of revolution）的能力帮助艺术家突破创造力的界限。总之，“旋转边际”（margin of revolution）是一个基本概念，连接了数学、工程、建筑和艺术。它提供了一个框架，用于理解二维形状如何通过旋转转变为三维物体。无论是计算固体的体积，设计坚固的工程组件，创建标志性的建筑结构，还是制作引人入胜的雕塑，“旋转边际”（margin of revolution）都是一个至关重要的工具。随着我们继续探索这些领域的交集，掌握“旋转边际”（margin of revolution）的重要性愈发明显，展示了它在理论和实践应用中的相关性。