angular deformation
简明释义
角变形
英英释义
Angular deformation refers to the change in the angle between two lines or surfaces due to applied forces or moments. | 角变形是指由于施加的力或力矩导致两条线或表面之间角度的变化。 |
例句
1.The angular deformation 角变形 in the metal frame was measured using precise instruments.
金属框架中的angular deformation 角变形是通过精密仪器测量的。
2.The bridge experienced significant angular deformation 角变形 due to the heavy traffic load.
由于重型交通负荷,桥梁经历了显著的angular deformation 角变形。
3.The angular deformation 角变形 of the beam affected its load-bearing capacity.
梁的angular deformation 角变形影响了其承载能力。
4.Engineers must account for angular deformation 角变形 when designing structures that will be subjected to seismic activity.
工程师在设计将受到地震活动影响的结构时,必须考虑angular deformation 角变形。
5.During the experiment, we observed angular deformation 角变形 in the material under stress.
在实验过程中,我们观察到材料在应力作用下发生了angular deformation 角变形。
作文
In the study of materials and structures, understanding the concept of angular deformation is crucial for engineers and architects alike. Angular deformation refers to the change in angle between two lines or surfaces as a result of applied forces or moments. This phenomenon is particularly important in the analysis of beams, frames, and other structural elements that are subjected to loads. When a structure is loaded, it can experience various types of deformations, including linear deformation, which involves changes in length, and angular deformation, which involves changes in angles. To illustrate the significance of angular deformation, consider a simple beam fixed at one end and subjected to a downward force at the other end. As the load is applied, the beam will not only bend but also change the angles between its sections. This change is critical because it affects the overall stability and integrity of the structure. Engineers must calculate the angular deformation to ensure that the structure can withstand the loads without failing.Furthermore, angular deformation is not limited to static loads. Dynamic loads, such as those from wind or earthquakes, can cause significant angular changes in structures. For instance, during an earthquake, buildings may sway, leading to considerable angular deformation that could compromise their safety. Therefore, understanding how to measure and predict angular deformation is vital for designing resilient structures that can endure such forces.In engineering practice, several methods exist to analyze angular deformation. One common approach involves using mathematical models and simulations to predict how a structure will behave under various loading conditions. Finite element analysis (FEA) is a powerful tool that allows engineers to visualize and quantify angular deformation in complex structures. By breaking down a structure into smaller elements, FEA can provide detailed insights into how each part of the structure will deform, including any angular changes.Moreover, materials play a significant role in how angular deformation manifests. Different materials have varying properties, such as elasticity and yield strength, which influence their ability to resist deformation. For example, steel has a high tensile strength and can withstand large loads with minimal angular deformation, while materials like wood may exhibit more noticeable angular changes under similar conditions. Understanding these material properties helps engineers select appropriate materials for their designs, ensuring that angular deformation remains within acceptable limits.In conclusion, angular deformation is a fundamental concept in structural engineering that impacts the design and analysis of various constructions. By comprehensively understanding angular deformation, engineers can create safer, more efficient structures that can withstand both static and dynamic loads. As technology advances, the tools and techniques to analyze angular deformation continue to evolve, allowing for even greater precision and reliability in engineering practices. Ultimately, mastering the principles of angular deformation is essential for anyone involved in the field of engineering, as it directly relates to the safety and functionality of the structures we build.
在材料和结构的研究中,理解“角变形”这一概念对工程师和建筑师来说至关重要。“角变形”是指由于施加的力或力矩导致两条线或表面之间角度的变化。这一现象在分析受载的梁、框架及其他结构元素时尤为重要。当一个结构受到载荷时,它可能会经历多种类型的变形,包括线性变形(涉及长度变化)和“角变形”(涉及角度变化)。为了说明“角变形”的重要性,考虑一个简单的梁,一端固定,另一端受到向下的力。当施加载荷时,梁不仅会弯曲,还会改变其各部分之间的角度。这一变化至关重要,因为它影响结构的整体稳定性和完整性。工程师必须计算“角变形”,以确保结构能够承受载荷而不发生失效。此外,“角变形”不仅限于静态载荷。动态载荷,例如风或地震,可能会导致结构中显著的角度变化。例如,在地震期间,建筑物可能会摇摆,导致可观的“角变形”,这可能危及其安全。因此,理解如何测量和预测“角变形”对设计能够承受这些力量的韧性结构至关重要。在工程实践中,有几种方法可以分析“角变形”。一种常见的方法是使用数学模型和模拟来预测结构在各种载荷条件下的行为。有限元分析(FEA)是一种强大的工具,允许工程师可视化和量化复杂结构中的“角变形”。通过将结构分解为较小的单元,FEA可以提供关于结构每个部分如何变形(包括任何角度变化)的详细见解。此外,材料在“角变形”的表现中起着重要作用。不同材料具有不同的性质,如弹性和屈服强度,这影响它们抵抗变形的能力。例如,钢材具有高抗拉强度,可以在最小的“角变形”下承受较大的载荷,而木材在类似条件下可能表现出更明显的角度变化。理解这些材料属性有助于工程师为他们的设计选择合适的材料,确保“角变形”保持在可接受的范围内。总之,“角变形”是结构工程中的一个基本概念,影响着各种建筑的设计和分析。通过全面理解“角变形”,工程师可以创建更安全、更高效的结构,以承受静态和动态载荷。随着技术的进步,分析“角变形”的工具和技术不断发展,使工程实践的精确性和可靠性更高。最终,掌握“角变形”的原理对于任何参与工程领域的人来说都是必不可少的,因为它直接关系到我们所建结构的安全性和功能性。
相关单词