steady state frequency variation

简明释义

静态频率变化

英英释义

例句

1.The study focused on the steady state frequency variation 稳态频率变化 in mechanical systems under different load conditions.

研究集中于不同负载条件下机械系统的steady state frequency variation 稳态频率变化。

2.Understanding steady state frequency variation 稳态频率变化 is crucial for maintaining stability in power grids.

理解steady state frequency variation 稳态频率变化对于维持电网的稳定性至关重要。

3.In telecommunications, steady state frequency variation 稳态频率变化 can affect signal clarity and quality.

在电信中，steady state frequency variation 稳态频率变化可能会影响信号的清晰度和质量。

4.The engineer monitored the steady state frequency variation 稳态频率变化 in the electrical system to ensure it remained within acceptable limits.

工程师监控电力系统中的steady state frequency variation 稳态频率变化，以确保其保持在可接受的范围内。

5.To optimize performance, the team analyzed the steady state frequency variation 稳态频率变化 of the network during peak hours.

为了优化性能，团队分析了高峰时段网络的steady state frequency variation 稳态频率变化。

作文

In the field of engineering and physics, understanding various concepts is crucial for the design and analysis of systems. One such important concept is steady state frequency variation, which refers to the changes in frequency that occur when a system reaches a stable condition after being subjected to external influences. This phenomenon is particularly significant in fields like electrical engineering, telecommunications, and control systems. When analyzing systems, engineers often aim to achieve a steady state frequency variation to ensure that the system operates efficiently and predictably.For instance, consider an electrical circuit that is initially powered on. During the startup phase, the frequency of the current may fluctuate significantly due to the transient responses of the components involved. However, as the system stabilizes, the frequency will settle into a steady state frequency variation, where the changes become minimal and predictable. This stable frequency is essential for the proper functioning of devices that rely on consistent electrical signals, such as oscillators and amplifiers.In telecommunications, steady state frequency variation plays a vital role in signal processing. For example, when transmitting data over a network, it is crucial to maintain a consistent frequency to avoid data loss or corruption. Any variations in frequency can lead to errors in communication, which can be detrimental in applications that require high reliability, such as emergency services or financial transactions. Engineers strive to design systems that minimize steady state frequency variation to enhance the quality and reliability of the transmitted signals.Moreover, in control systems, achieving a steady state frequency variation is essential for maintaining system stability. Control engineers use feedback mechanisms to adjust the inputs based on the output's behavior. When the system reaches a steady state frequency variation, it indicates that the control loop is functioning correctly, and the system is responding as expected. This understanding helps engineers to fine-tune their designs and ensure that systems perform optimally under varying conditions.Furthermore, the concept of steady state frequency variation extends beyond just electrical systems. In mechanical engineering, for instance, rotating machinery must maintain a steady operating frequency to prevent excessive wear and tear. If the frequency varies too much, it could lead to mechanical failures or inefficient operation. Engineers must analyze these variations to design more robust machines that can withstand fluctuations while still performing reliably.In summary, steady state frequency variation is a fundamental concept across various engineering disciplines. It signifies the importance of stability and predictability in system performance. By understanding and managing this phenomenon, engineers can design more efficient, reliable, and effective systems. Whether it's in electrical circuits, telecommunications, or mechanical systems, achieving a steady state frequency variation is essential for optimal performance and reliability. As technology continues to advance, the significance of this concept will only grow, highlighting the need for engineers to master it in their respective fields.

在工程和物理学领域，理解各种概念对于系统的设计和分析至关重要。其中一个重要概念是稳态频率变化，它指的是在系统受到外部影响后达到稳定状态时发生的频率变化。这种现象在电气工程、通信和控制系统等领域尤为重要。在分析系统时，工程师通常旨在实现稳态频率变化，以确保系统高效且可预测地运行。例如，考虑一个最初通电的电路。在启动阶段，由于所涉及元件的瞬态响应，电流的频率可能会显著波动。然而，随着系统的稳定，频率将趋于稳态频率变化，此时变化变得微小且可预测。这个稳定的频率对于依赖一致电信号正常工作的设备至关重要，例如振荡器和放大器。在通信中，稳态频率变化在信号处理方面扮演着重要角色。例如，在网络中传输数据时，保持一致的频率至关重要，以避免数据丢失或损坏。频率的任何变化都可能导致通信错误，这对于需要高可靠性的应用（如紧急服务或金融交易）是有害的。工程师努力设计能够最小化稳态频率变化的系统，以提高传输信号的质量和可靠性。此外，在控制系统中，实现稳态频率变化对于维持系统稳定性至关重要。控制工程师使用反馈机制根据输出的行为调整输入。当系统达到稳态频率变化时，这表明控制回路正常工作，系统按预期响应。这种理解帮助工程师微调他们的设计，以确保系统在不同条件下表现最佳。此外，稳态频率变化的概念不仅限于电气系统。在机械工程中，例如，旋转机械必须保持稳定的工作频率，以防止过度磨损。如果频率变化过大，可能导致机械故障或效率低下。工程师必须分析这些变化，以设计出更强大的机器，以承受波动，同时仍然可靠地运行。总之，稳态频率变化是各个工程学科中的基本概念。它标志着系统性能中稳定性和可预测性的重要性。通过理解和管理这一现象，工程师可以设计出更高效、可靠和有效的系统。无论是在电路、电信还是机械系统中，实现稳态频率变化对于最佳性能和可靠性至关重要。随着技术的不断进步，这一概念的重要性只会增加，突显出工程师在各自领域掌握它的必要性。