coupling coefficient

简明释义

耦合度

英英释义

例句

1.To improve the signal transmission, engineers need to optimize the coupling coefficient between the antennas.

为了改善信号传输，工程师需要优化天线之间的耦合系数。

2.A higher coupling coefficient usually indicates stronger interaction between the systems involved.

更高的耦合系数通常表示相关系统之间的相互作用更强。

3.In this experiment, we measured the coupling coefficient of the two oscillators to analyze their interaction.

在这个实验中，我们测量了两个振荡器的耦合系数以分析它们的相互作用。

4.The coupling coefficient in this transformer design determines its efficiency.

在这个变压器设计中，耦合系数决定了其效率。

5.The coupling coefficient can be affected by the distance between the coupled elements.

耦合元件之间的距离会影响耦合系数。

作文

In the realm of physics and engineering, the term coupling coefficient refers to a dimensionless factor that quantifies the degree of interaction between two systems or components. This concept is particularly significant in the study of oscillatory systems, such as mechanical vibrations and electrical circuits. The coupling coefficient plays a crucial role in determining how effectively energy or signals are transferred from one system to another. For instance, in a mechanical system where two oscillators are coupled, the coupling coefficient will indicate how much the motion of one oscillator influences the motion of the other. A higher value of the coupling coefficient suggests a stronger interaction, leading to more synchronized behavior between the oscillators.Understanding the coupling coefficient is essential for engineers and scientists who design systems that rely on the interaction of multiple components. In electrical engineering, for example, the coupling coefficient is vital when analyzing transformers and inductors. It helps in predicting how much voltage can be induced in one coil due to the magnetic field produced by another coil. This understanding allows for the efficient design of circuits that require precise control over signal transmission and power distribution.Moreover, the coupling coefficient is also relevant in the context of wave propagation in various media. When studying waves in coupled media, such as optical fibers or acoustic materials, the coupling coefficient can provide insights into how energy is transferred between different modes of propagation. This is particularly important in telecommunications, where maximizing data transmission efficiency is a primary goal.In practical applications, the coupling coefficient can be adjusted or optimized to achieve desired performance outcomes. For instance, in designing a coupled oscillator system for a specific frequency, engineers may manipulate the coupling coefficient to ensure that the oscillators operate in harmony. This can lead to enhanced stability and efficiency in various applications, from musical instruments to advanced communication systems.Furthermore, the concept of the coupling coefficient extends beyond traditional engineering fields. In biology, for example, it can be used to describe the interaction between different biological systems, such as the coupling of metabolic pathways or neural networks. Understanding these interactions through the lens of the coupling coefficient can lead to breakthroughs in medical research and treatment strategies.In conclusion, the coupling coefficient is a fundamental concept that bridges various disciplines, providing a quantitative measure of interaction between systems. Whether in mechanical, electrical, or biological contexts, grasping the significance of the coupling coefficient is crucial for advancing knowledge and technology. As we continue to explore complex systems, the coupling coefficient will undoubtedly remain a key parameter in our analytical toolkit, guiding innovations and enhancing our understanding of the interconnected world around us.

在物理和工程领域，术语耦合系数指的是一个无量纲因子，它量化了两个系统或组件之间相互作用的程度。这个概念在振荡系统的研究中尤为重要，例如机械振动和电路。耦合系数在确定能量或信号从一个系统传递到另一个系统的有效性方面发挥着至关重要的作用。例如，在两个振荡器耦合的机械系统中，耦合系数将指示一个振荡器的运动对另一个振荡器运动的影响程度。耦合系数的值越高，表明相互作用越强，导致振荡器之间的行为更加同步。理解耦合系数对于设计依赖多个组件相互作用的系统的工程师和科学家来说至关重要。例如，在电气工程中，耦合系数在分析变压器和电感器时非常重要。它有助于预测由于另一线圈产生的磁场而在一个线圈中可以感应出多少电压。这种理解使得能够高效设计需要精确控制信号传输和电力分配的电路。此外，耦合系数在各种介质中的波传播背景下也很相关。当研究耦合介质中的波时，例如光纤或声学材料，耦合系数可以提供关于能量如何在不同传播模式之间转移的见解。这在电信中尤其重要，因为最大化数据传输效率是首要目标。在实际应用中，可以调整或优化耦合系数以实现期望的性能结果。例如，在为特定频率设计耦合振荡器系统时，工程师可能会操控耦合系数以确保振荡器和谐运行。这可以导致在各种应用中增强稳定性和效率，从乐器到先进的通信系统。此外，耦合系数的概念超越了传统的工程领域。在生物学中，例如，它可以用来描述不同生物系统之间的相互作用，如代谢途径或神经网络的耦合。通过耦合系数的视角理解这些相互作用可以在医学研究和治疗策略中带来突破。总之，耦合系数是一个基本概念，它连接了各个学科，为系统之间的相互作用提供了定量测量。无论是在机械、电气还是生物学背景下，掌握耦合系数的重要性对于推动知识和技术的发展至关重要。随着我们继续探索复杂系统，耦合系数无疑将继续成为我们分析工具包中的关键参数，指导创新并增强我们对周围互联世界的理解。