modulus of volume elasticity
简明释义
体积弹性模数
英英释义
例句
1.To design a dam, engineers must calculate the modulus of volume elasticity 体积弹性模量 of the concrete used.
为了设计水坝,工程师必须计算所用混凝土的体积弹性模量。
2.The modulus of volume elasticity 体积弹性模量 of rubber is significantly lower than that of steel.
橡胶的体积弹性模量明显低于钢材。
3.The modulus of volume elasticity 体积弹性模量 is crucial for understanding how materials behave under pressure.
体积弹性模量对于理解材料在压力下的行为至关重要。
4.In civil engineering, the modulus of volume elasticity 体积弹性模量 helps in predicting soil settlement.
在土木工程中,体积弹性模量有助于预测土壤沉降。
5.The modulus of volume elasticity 体积弹性模量 can be affected by temperature changes in materials.
材料的体积弹性模量会受到温度变化的影响。
作文
The concept of modulus of volume elasticity is an essential principle in the field of materials science and engineering. It refers to a measure of a material's ability to deform under uniform pressure. Understanding this property is crucial for engineers and designers who work with various materials, as it directly affects how structures and components respond to external forces. The modulus of volume elasticity is defined as the ratio of the change in volume to the applied pressure, and it is usually expressed in terms of pascals (Pa). A higher modulus indicates that a material is less compressible, meaning it can withstand greater changes in pressure without undergoing significant deformation.In practical applications, the modulus of volume elasticity plays a critical role in the design of structures such as bridges, buildings, and dams. For instance, when constructing a dam, engineers must consider the water pressure acting on the structure. If the materials used have a low modulus of volume elasticity, they may compress under the weight of the water, leading to structural failure. Therefore, selecting materials with appropriate elastic properties ensures safety and longevity.Additionally, the modulus of volume elasticity is not only relevant in civil engineering but also in the manufacturing of everyday products. For example, in the production of rubber seals or gaskets, understanding how the material will behave under compression can determine the effectiveness of the seal. Materials with a suitable modulus of volume elasticity will maintain their shape and integrity over time, preventing leaks and ensuring optimal performance.Moreover, the modulus of volume elasticity can vary significantly among different materials. Metals, for instance, typically exhibit a high modulus, making them ideal for load-bearing applications. In contrast, softer materials like foams or gels have a lower modulus, which allows for greater flexibility and cushioning effects. This variation highlights the importance of material selection based on the specific requirements of each application.In conclusion, the modulus of volume elasticity is a fundamental property that influences the behavior of materials under pressure. Its significance spans across various fields, from civil engineering to product design. By understanding and applying the principles associated with the modulus of volume elasticity, professionals can make informed decisions that enhance the safety, durability, and functionality of their designs. As technology advances and new materials are developed, the study of the modulus of volume elasticity will continue to be a vital area of research, ensuring that we can create innovative solutions to meet the demands of modern society.
体积弹性模量是材料科学和工程领域中的一个基本概念。它是指材料在均匀压力下变形的能力的测量。理解这一属性对于从事各种材料工作的工程师和设计师至关重要,因为它直接影响到结构和组件对外部力量的响应。体积弹性模量定义为体积变化与施加压力的比率,通常以帕斯卡(Pa)表示。较高的模量表明材料的可压缩性较低,这意味着它能够承受更大的压力变化而不会发生显著变形。在实际应用中,体积弹性模量在桥梁、建筑物和大坝等结构的设计中起着关键作用。例如,在建造大坝时,工程师必须考虑作用在结构上的水压力。如果使用的材料具有较低的体积弹性模量,它们可能会在水的重量下发生压缩,从而导致结构失效。因此,选择具有适当弹性特性的材料可以确保安全和耐用性。此外,体积弹性模量不仅在土木工程中相关,而且在日常产品的制造中也很重要。例如,在生产橡胶密封件或垫圈时,了解材料在压缩下的行为可以决定密封的有效性。具有合适体积弹性模量的材料将保持其形状和完整性,从而防止泄漏并确保最佳性能。此外,不同材料的体积弹性模量可能差异显著。例如,金属通常表现出较高的模量,使其非常适合承载应用。相比之下,像泡沫或凝胶这样的软材料则具有较低的模量,这允许更大的灵活性和缓冲效果。这种差异突显了根据每个应用的具体要求选择材料的重要性。总之,体积弹性模量是影响材料在压力下行为的基本属性。它的重要性跨越多个领域,从土木工程到产品设计。通过理解和应用与体积弹性模量相关的原理,专业人员可以做出明智的决策,从而增强设计的安全性、耐久性和功能性。随着技术的进步和新材料的发展,体积弹性模量的研究将继续成为一个重要的研究领域,确保我们能够创造出满足现代社会需求的创新解决方案。
相关单词