high orderharmonic
简明释义
高次谐波
英英释义
例句
1.Engineers must consider high order harmonic 高次谐波 generation when designing efficient power systems.
工程师在设计高效电力系统时必须考虑到高次谐波 high order harmonic 的产生。
2.The high order harmonic 高次谐波 analysis is crucial for understanding nonlinear systems.
对高次谐波 high order harmonic 的分析对于理解非线性系统至关重要。
3.The analysis revealed that the high order harmonic 高次谐波 components were causing interference in the signal.
分析显示,高次谐波 high order harmonic 成分正在干扰信号。
4.In audio engineering, the presence of high order harmonic 高次谐波 distortion can significantly affect sound quality.
在音频工程中,高次谐波 high order harmonic 失真会显著影响音质。
5.In music production, high order harmonic 高次谐波 can add richness to the sound.
在音乐制作中,高次谐波 high order harmonic 可以为声音增添丰富性。
作文
In the realm of physics and engineering, the concept of high order harmonic plays a significant role in understanding waveforms and their interactions. Harmonics are integral multiples of a fundamental frequency, and they arise in various physical systems, from musical instruments to electrical circuits. When we refer to high order harmonic (高次谐波), we are talking about harmonics that are significantly higher than the fundamental frequency. These harmonics can have profound implications on the behavior of systems, especially when they are excited by external forces.For instance, in music, when a guitar string is plucked, it vibrates not only at its fundamental frequency but also at several higher frequencies, which are the harmonics. The high order harmonic (高次谐波) contributes to the timbre or color of the sound produced. This is why different instruments sound distinct even when playing the same note; their unique combinations of harmonics create a rich auditory experience.In electrical engineering, high order harmonic (高次谐波) analysis is crucial for designing circuits and systems that operate efficiently. When alternating current (AC) flows through non-linear devices, such as rectifiers or variable frequency drives, it can generate harmonics that distort the waveform. These distortions can lead to overheating, increased losses, and interference in communication lines. Therefore, engineers must carefully analyze and mitigate high order harmonic (高次谐波) effects to ensure system reliability and performance.Moreover, in the field of optics, high order harmonic (高次谐波) generation is a fascinating area of research. When intense laser light interacts with a gas, it can produce new frequencies that are multiples of the original laser frequency. This phenomenon has applications in creating high-frequency light sources, which are essential for advanced imaging techniques and spectroscopy. Understanding high order harmonic (高次谐波) generation allows scientists to explore new frontiers in material science and quantum mechanics.The study of high order harmonic (高次谐波) is not limited to theoretical investigations; it also has practical applications in various industries. For example, in telecommunications, managing high order harmonic (高次谐波) emissions is vital for maintaining signal integrity over long distances. Similarly, in power systems, filtering out unwanted harmonics is essential for optimizing energy efficiency and reducing costs.In conclusion, the concept of high order harmonic (高次谐波) encompasses a wide range of phenomena across multiple disciplines. From music to engineering and optics, understanding these harmonics is crucial for both theoretical knowledge and practical applications. As technology continues to advance, the importance of high order harmonic (高次谐波) analysis will only increase, highlighting the need for further research and innovation in this fascinating area. By grasping the principles behind high order harmonic (高次谐波), we can better appreciate the complexities of the world around us and harness these concepts for future advancements.
在物理和工程领域,高次谐波的概念在理解波形及其相互作用中发挥着重要作用。谐波是基频的整数倍,它们出现在从乐器到电路的各种物理系统中。当我们提到高次谐波时,我们是在讨论显著高于基频的谐波。这些谐波对系统的行为有深远的影响,特别是在受到外部力激励时。例如,在音乐中,当吉他弦被拨动时,它不仅以基频振动,还以几个更高的频率振动,这些就是谐波。高次谐波为产生的声音贡献了音色或音质。这就是为什么不同的乐器即使演奏同一个音符也听起来不同;它们独特的谐波组合创造了丰富的听觉体验。在电气工程中,高次谐波分析对于设计高效运行的电路和系统至关重要。当交流电流(AC)通过非线性设备(如整流器或变频驱动器)时,会产生失真波形的谐波。这些失真可能导致过热、损耗增加和通信线路干扰。因此,工程师必须仔细分析和减轻高次谐波的影响,以确保系统的可靠性和性能。此外,在光学领域,高次谐波生成是一个令人着迷的研究领域。当强激光光与气体相互作用时,可以产生原始激光频率的倍频现象。这一现象在创建高频光源方面具有应用价值,这对先进成像技术和光谱学至关重要。理解高次谐波生成使科学家能够探索材料科学和量子力学的新前沿。对高次谐波的研究并不仅限于理论探讨;它在各个行业也具有实际应用。例如,在电信中,管理高次谐波排放对于维持长距离信号完整性至关重要。同样,在电力系统中,过滤掉不必要的谐波对于优化能源效率和降低成本至关重要。总之,高次谐波的概念涵盖了多个学科的广泛现象。从音乐到工程和光学,理解这些谐波对理论知识和实际应用都至关重要。随着技术的不断进步,高次谐波分析的重要性只会增加,突显了在这一迷人领域进一步研究和创新的必要性。通过掌握高次谐波背后的原理,我们可以更好地欣赏周围世界的复杂性,并利用这些概念推动未来的进步。