normalized admittance

简明释义

标准化导纳

英英释义

例句

1.In RF design, the normalized admittance 归一化导纳 is essential for impedance matching.

在射频设计中，归一化导纳 normalized admittance对阻抗匹配至关重要。

2.The engineer calculated the normalized admittance 归一化导纳 of the circuit to analyze its performance.

工程师计算了电路的归一化导纳 normalized admittance以分析其性能。

3.To simplify calculations, we used normalized admittance 归一化导纳 in our simulations.

为了简化计算，我们在模拟中使用了归一化导纳 normalized admittance。

4.The normalized admittance 归一化导纳 matrix was derived from the network parameters.

该归一化导纳 normalized admittance矩阵是从网络参数导出的。

5.The results showed that the normalized admittance 归一化导纳 varied significantly with frequency.

结果显示，归一化导纳 normalized admittance随频率显著变化。

作文

In the field of electrical engineering, one of the key concepts that professionals must understand is the idea of admittance. Admittance, which is the measure of how easily a circuit allows current to flow, is an important parameter when analyzing AC circuits. However, in many cases, engineers need to compare different circuits or components under varying conditions. This is where the concept of normalized admittance comes into play. 归一化导纳 is a method that simplifies the comparison of admittance values by normalizing them against a reference value, usually the characteristic impedance of the system. Normalized admittance provides a clearer perspective on how a particular component behaves relative to others. By converting the admittance values into a normalized form, engineers can easily identify how much a component contributes to the overall behavior of a circuit. This is particularly useful in complex systems where multiple components interact with each other. For instance, in RF (radio frequency) applications, the normalized admittance can help designers optimize matching networks to ensure maximum power transfer and minimal signal loss. In this context, 归一化导纳 allows for a straightforward analysis of how various reactive and resistive elements affect the circuit performance. Moreover, using normalized admittance also facilitates the application of graphical methods for circuit analysis. Engineers often use Smith charts, a graphical tool used for solving problems in RF engineering, which is based on normalized values. The normalized admittance values can be plotted on these charts, providing insights into how to match impedances effectively. This approach not only enhances the design process but also saves time, as engineers can visualize the relationships between different components without performing extensive calculations. In addition to practical applications, understanding normalized admittance is crucial for theoretical analysis as well. It allows researchers to derive equations and models that accurately represent circuit behaviors under various conditions. By using normalized values, it becomes easier to generalize findings and apply them to different scenarios. This aspect is particularly important in academia, where the goal is often to develop theories that can be applied broadly across different fields of study. Furthermore, the use of normalized admittance extends beyond just electrical engineering. It has applications in fields such as telecommunications, control systems, and even in the study of biological systems where electrical properties are analyzed. For example, in bioelectrical impedance analysis, normalized admittance can provide insights into the electrical properties of tissues, leading to better diagnostic tools in medical applications. In conclusion, the concept of normalized admittance is a vital tool in the analysis and design of electrical circuits. By providing a means to compare different components and systems, it enhances both practical applications and theoretical research. Understanding normalized admittance not only helps engineers and researchers in their respective fields but also contributes to advancements in technology and science as a whole. As we continue to develop more complex electronic systems, the importance of mastering concepts like normalized admittance will only grow.

在电气工程领域，专业人士必须理解的关键概念之一是导纳的概念。导纳是衡量电路允许电流流动的容易程度的重要参数，在分析交流电路时尤为重要。然而，在许多情况下，工程师需要在不同条件下比较不同的电路或组件。这就是归一化导纳的概念发挥作用的地方。归一化导纳是一种通过将导纳值归一化到参考值（通常是系统的特征阻抗）来简化导纳值比较的方法。归一化导纳提供了更清晰的视角，以了解特定组件相对于其他组件的行为。通过将导纳值转换为归一化形式，工程师可以轻松识别组件对电路整体行为的贡献。这在多个组件相互作用的复杂系统中尤为有用。例如，在射频（RF）应用中，归一化导纳可以帮助设计师优化匹配网络，以确保最大功率传输和最小信号损失。在这种情况下，归一化导纳使得分析各种反应性和电阻性元件如何影响电路性能变得简单明了。此外，使用归一化导纳还促进了电路分析的图形方法的应用。工程师们经常使用史密斯图，这是一种用于解决射频工程问题的图形工具，基于归一化值。归一化导纳值可以在这些图表上绘制，提供如何有效匹配阻抗的洞察。这种方法不仅增强了设计过程，还节省了时间，因为工程师可以可视化不同组件之间的关系，而无需进行大量计算。除了实际应用，理解归一化导纳对于理论分析也至关重要。它使研究人员能够推导出准确表示电路在各种条件下行为的方程和模型。通过使用归一化值，泛化发现并将其应用于不同场景变得更加容易。这一点在学术界尤其重要，因为目标往往是开发可以广泛应用于不同研究领域的理论。此外，归一化导纳的使用超越了电气工程的范畴。它在电信、控制系统甚至生物系统的研究中都有应用，其中分析电气特性。例如，在生物电阻抗分析中，归一化导纳可以提供对组织电气特性的洞察，从而导致医疗应用中更好的诊断工具。总之，归一化导纳的概念是分析和设计电气电路的重要工具。通过提供比较不同组件和系统的方法，它增强了实际应用和理论研究。理解归一化导纳不仅帮助工程师和研究人员在各自领域中取得进展，还促进了技术和科学的整体进步。随着我们继续开发更复杂的电子系统，掌握像归一化导纳这样的概念的重要性只会增加。