angle of beam deflection
简明释义
射束偏转角
英英释义
例句
1.The engineer calculated the angle of beam deflection 梁挠度角 to ensure the structure would remain stable under load.
工程师计算了梁挠度角 angle of beam deflection,以确保结构在负载下保持稳定。
2.Understanding the angle of beam deflection 梁挠度角 is crucial for predicting how beams will behave under different loads.
理解梁挠度角 angle of beam deflection对于预测梁在不同负载下的行为至关重要。
3.The architect specified a maximum angle of beam deflection 梁挠度角 to ensure the aesthetic appeal of the design.
建筑师指定了一个最大梁挠度角 angle of beam deflection以确保设计的美观性。
4.To minimize vibrations, we need to monitor the angle of beam deflection 梁挠度角 during operation.
为了最小化振动,我们需要在操作期间监测梁挠度角 angle of beam deflection。
5.During the test, we measured the angle of beam deflection 梁挠度角 to evaluate the performance of the new material.
在测试过程中,我们测量了梁挠度角 angle of beam deflection以评估新材料的性能。
作文
The study of structural engineering often involves understanding various mechanical concepts, one of which is the angle of beam deflection. This term refers to the angle at which a beam bends or deflects under load, which is a critical factor in ensuring the stability and safety of structures. When engineers design beams for bridges, buildings, or other constructions, they must calculate the angle of beam deflection to ensure that the materials used can withstand the forces applied without failing. In essence, the angle of beam deflection is influenced by several factors including the material properties, the length of the beam, and the type of load applied. For instance, a longer beam may experience a greater angle of deflection compared to a shorter one when subjected to the same load. Similarly, materials like steel, which have high tensile strength, will exhibit less deflection compared to materials like wood, making them suitable for different applications. Understanding the angle of beam deflection is not only crucial for engineers but also for architects who need to ensure that their designs are both aesthetically pleasing and structurally sound. A beam that deflects too much can lead to visible sagging, which may compromise the overall look of a building and raise concerns about its safety. Therefore, it is essential to strike a balance between design and functionality. To calculate the angle of beam deflection, engineers often use formulas derived from Euler-Bernoulli beam theory, which provides a mathematical framework for understanding how beams behave under various loading conditions. The deflection can be expressed in terms of the beam’s moment of inertia, the applied load, and the beam’s length. By manipulating these variables, engineers can predict how much a beam will bend and adjust their designs accordingly. Moreover, advancements in technology have made it easier to measure and analyze the angle of beam deflection. With the use of software simulations and physical testing, engineers can visualize how a beam will perform under different scenarios, allowing for more efficient design processes. This not only saves time but also reduces costs associated with material waste and construction delays. In conclusion, the angle of beam deflection is a fundamental concept in structural engineering that plays a vital role in the design and analysis of beams. Its implications extend beyond mere calculations; it influences the safety, aesthetics, and overall success of construction projects. As such, a thorough understanding of this concept is indispensable for anyone involved in the fields of engineering and architecture. By mastering the principles surrounding the angle of beam deflection, professionals can contribute to creating safer and more innovative structures that meet the demands of modern society.
结构工程的研究通常涉及理解各种机械概念,其中之一就是梁的挠度角。这个术语指的是在载荷作用下,梁弯曲或挠曲的角度,这是确保结构稳定性和安全性的关键因素。当工程师为桥梁、建筑物或其他建筑设计梁时,他们必须计算梁的挠度角,以确保所用材料能够承受施加的力量而不发生失效。从本质上讲,梁的挠度角受到多个因素的影响,包括材料特性、梁的长度和施加的载荷类型。例如,在施加相同载荷的情况下,较长的梁可能会经历更大的挠度角,而较短的梁则不会。类似地,像钢这样的材料具有高抗拉强度,与木材相比,它们的挠度较小,因此适用于不同的应用。理解梁的挠度角不仅对工程师至关重要,对于需要确保其设计既美观又结构安全的建筑师而言也是如此。挠度过大的梁可能导致明显的下垂,这可能会损害建筑物的整体外观并引发安全隐患。因此,找到设计与功能之间的平衡至关重要。为了计算梁的挠度角,工程师通常使用源自欧拉-伯努利梁理论的公式,该理论提供了一个数学框架,用于理解梁在各种加载条件下的行为。挠度可以用梁的惯性矩、施加的载荷和梁的长度来表示。通过操控这些变量,工程师可以预测梁的弯曲程度,并相应调整他们的设计。此外,技术的进步使得测量和分析梁的挠度角变得更加容易。通过使用软件模拟和物理测试,工程师可以可视化梁在不同场景下的表现,从而实现更高效的设计过程。这不仅节省了时间,还减少了与材料浪费和施工延误相关的成本。总之,梁的挠度角是结构工程中的一个基本概念,在梁的设计和分析中发挥着至关重要的作用。它的影响超越了单纯的计算;它影响着建筑项目的安全性、美观性和整体成功。因此,深入理解这一概念对于任何参与工程和建筑领域的人来说都是不可或缺的。通过掌握与梁的挠度角相关的原理,专业人士可以为创造出符合现代社会需求的更安全、更具创新性的结构做出贡献。
相关单词