steadiness number

简明释义

航向稳定特征数

英英释义

例句

1.Calculating the steadiness number helped us optimize the performance of the machine.

计算稳态数帮助我们优化了机器的性能。

2.The team used the steadiness number to assess the reliability of the new design.

团队使用稳态数来评估新设计的可靠性。

3.A higher steadiness number indicates a more stable system in mechanical engineering.

更高的稳态数表示机械工程中系统更稳定。

4.The engineer calculated the steadiness number to determine the stability of the structure under various loads.

工程师计算了稳态数以确定结构在不同载荷下的稳定性。

5.In fluid dynamics, the steadiness number is crucial for predicting flow behavior.

在流体动力学中，稳态数对于预测流动行为至关重要。

作文

In the realm of engineering and physics, the term steadiness number is often utilized to describe a specific characteristic of a system that indicates its stability under various conditions. The steadiness number is particularly significant in the study of fluid dynamics and structural analysis, where it helps engineers and scientists assess how well a structure or fluid behaves when subjected to external forces. Understanding the steadiness number is crucial for designing safe and efficient systems, whether they be bridges, buildings, or even aircraft. To elaborate further, the steadiness number can be mathematically defined as the ratio of inertial forces to restoring forces within a system. This ratio provides insight into how quickly a system can return to equilibrium after being disturbed. For instance, in a bridge, a high steadiness number indicates that the bridge can withstand sudden loads, such as those from strong winds or seismic activity, without collapsing or undergoing significant deformation. Conversely, a low steadiness number suggests that the structure may be prone to instability, potentially leading to catastrophic failures.Moreover, the steadiness number is not limited to just physical structures; it also applies to various dynamic systems. In the context of economics, for example, the steadiness number can refer to the stability of financial markets. A market with a high steadiness number is less likely to experience drastic fluctuations, making it more attractive to investors. On the other hand, a market with a low steadiness number could indicate volatility, leading to increased risk for those involved.In practical applications, engineers often conduct experiments and simulations to determine the steadiness number of a design before it is constructed. By analyzing how a model reacts to various stressors, they can predict its behavior in real-world scenarios. This predictive capability is essential in ensuring that structures are not only functional but also safe for public use.Furthermore, the concept of steadiness number extends beyond engineering and economics into environmental science as well. For example, in studying ecosystems, researchers might evaluate the steadiness number of a habitat to understand its resilience to changes such as climate shifts or human intervention. A stable ecosystem, characterized by a high steadiness number, can better withstand disturbances, while one with a low steadiness number may struggle to adapt and recover.In conclusion, the steadiness number is a vital parameter across various fields that reflects the stability and resilience of systems. Whether in engineering, economics, or environmental science, a thorough understanding of the steadiness number allows professionals to make informed decisions that enhance safety, efficiency, and sustainability. As we continue to advance in technology and face new challenges, the importance of the steadiness number will undoubtedly grow, guiding us toward more robust and reliable designs and practices.

在工程和物理领域，术语稳态数常用于描述系统在各种条件下表明其稳定性的特定特征。稳态数在流体动力学和结构分析的研究中尤为重要，它帮助工程师和科学家评估结构或流体在外部力量作用下的表现。理解稳态数对于设计安全高效的系统至关重要，无论是桥梁、建筑物还是飞机。进一步阐述，稳态数可以数学上定义为系统中惯性力与恢复力的比率。这个比率提供了对系统在受到干扰后多快能够恢复到平衡状态的洞察。例如，在一座桥梁中，高稳态数表示桥梁能够承受突如其来的负载，例如强风或地震活动，而不会倒塌或发生显著变形。相反，低稳态数则表明该结构可能容易不稳定，可能导致灾难性故障。此外，稳态数不仅限于物理结构；它也适用于各种动态系统。在经济学的背景下，例如，稳态数可以指金融市场的稳定性。具有高稳态数的市场不太可能经历剧烈波动，使其对投资者更具吸引力。另一方面，低稳态数的市场可能表明波动性，增加了参与者的风险。在实际应用中，工程师通常会进行实验和模拟，以确定设计的稳态数，在建造之前。通过分析模型在各种压力下的反应，他们可以预测其在现实场景中的表现。这种预测能力对于确保结构不仅功能正常，而且对公众使用安全至关重要。此外，稳态数的概念超越了工程和经济学，还延伸到环境科学。例如，在研究生态系统时，研究人员可能会评估栖息地的稳态数，以了解其对气候变化或人类干预等变化的韧性。一个以高稳态数为特征的稳定生态系统能够更好地承受干扰，而低稳态数的生态系统可能难以适应和恢复。总之，稳态数是各个领域中反映系统稳定性和韧性的关键参数。无论是在工程、经济学还是环境科学中，透彻理解稳态数使专业人员能够做出明智的决策，从而增强安全性、效率和可持续性。随着我们在技术上的不断进步和面临新挑战，稳态数的重要性无疑将日益增长，引导我们走向更稳健和可靠的设计与实践。