sawtooth
简明释义
adj. 有锯齿的；（波形）锯齿状的
n. 锯齿，锐齿
复 数 s a w t e e t h
英英释义
单词用法
[电]锯齿波 |
同义词
反义词
| 平滑的 | 湖面平滑如镜，映照着天空。 | ||
| 渐进的 | The gradual increase in temperature was noticeable over the week. | 一周内温度的逐渐上升是显而易见的。 |
例句
1.Lobulation, long and stiff spiculation and sawtooth interface were imaging characteristic in their margin.
病灶边缘以分叶征、星芒状毛刺、界面锯齿征为主要特征；
2.The bulk of the collection is stored in a basement, which originally sat beneath a sawtooth-profile factory building.
大批量的收藏品被存放在地下室，起初它们被安置在锯齿形厂房的下方。
3.The shapes of the existing gabled volumes were replicated to form a continuous row with a sawtooth roof.
延续现有的山墙的块体形状，形成一排连续的锯齿形屋顶。
4.Objective to evaluate the treatment of humeral shaft fracture with shape-memory sawtooth-arm embracing fixator.
目的总结记忆合金环抱器治疗肱骨干骨折的临床效果。
5.Grandpa Sawtooth is shuffled off to a retirement home after he bites a tourist.
Sawtooth祖父在咬伤一位游客后被弄进了养老院。
6.The bulk of the collection is stored in a basement, which originally sat beneath a sawtooth-profile factory building.
大批量的收藏品被存放在地下室，起初它们被安置在锯齿形厂房的下方。
7.The shock response of hyperbolic tangent system is investigated under the action of forward sawtooth pulse.
研究双曲正切包装系统在前峰锯齿脉冲作用下的冲击响应。
8.The waveform square wave, sine wave, triangle wave and the sawtooth wave, etc.
其波形有方波、正弦波、三角波和锯齿波等。
9.The disruption and sawtooth during plasma discharge have been studied by this system.
系统已成功应用于等离子放电过程中破裂与锯齿的研究。
10.In electronics, a sawtooth 锯齿形 signal is often used to generate clock pulses.
在电子学中，锯齿形信号通常用于生成时钟脉冲。
11.The sawtooth 锯齿形 design of the roof allows for better drainage of rainwater.
这种屋顶的锯齿形设计可以更好地排水。
12.The waveform produced by the synthesizer has a distinct sawtooth 锯齿形 pattern.
合成器产生的波形具有明显的锯齿形模式。
13.We need to adjust the sawtooth 锯齿形 pattern in the graphics software.
我们需要在图形软件中调整锯齿形图案。
14.The artist used a sawtooth 锯齿形 brushstroke technique to create texture.
艺术家使用锯齿形笔触技术来创造纹理。
作文
In the realm of mathematics and engineering, the term sawtooth refers to a specific waveform that resembles the jagged edges of a saw blade. This characteristic shape is often used in various applications, including signal processing, audio synthesis, and even in the design of certain types of machinery. The sawtooth waveform is defined by its linear rise and abrupt drop, creating a pattern that can be easily recognized. Understanding this waveform is crucial for engineers and designers who work with systems that require precise control of signals and frequencies.The sawtooth waveform is particularly significant in the field of audio engineering. It is one of the fundamental waveforms used in synthesizers to create rich and complex sounds. When generated, a sawtooth wave produces a sound that is bright and full, making it a popular choice for creating leads and bass sounds in electronic music. The unique harmonic content of the sawtooth waveform gives it a distinctive character that can cut through a mix, providing clarity and presence.In addition to its musical applications, the sawtooth waveform is also utilized in various electronic circuits. For example, it can be used in oscillators, which are essential components in many types of electronic devices. These oscillators generate periodic signals that can be manipulated for different purposes, such as modulation, timing, and frequency generation. The sawtooth waveform's predictable nature makes it ideal for these applications, allowing engineers to design circuits that perform reliably and efficiently.Moreover, the sawtooth function can also be observed in natural phenomena, such as the behavior of certain mechanical systems. For instance, in the motion of a pendulum or a rotating wheel, one can see a sawtooth pattern in the graph of its position over time. This relationship illustrates how mathematical concepts can be applied to real-world situations, bridging the gap between theory and practice.In conclusion, the concept of sawtooth is not limited to a single field but spans across various disciplines, including music, engineering, and physics. Its unique characteristics make it a valuable tool for professionals working in these areas. By understanding the properties and applications of the sawtooth waveform, individuals can enhance their skills and knowledge, ultimately leading to innovative solutions and advancements in technology. Whether in the studio or in the lab, the sawtooth remains an essential element in the toolkit of those who seek to harness the power of waves and signals.
在数学和工程领域，术语sawtooth指的是一种特定的波形，其形状类似于锯齿刀片的锯齿边缘。这种特征形状常用于各种应用，包括信号处理、音频合成，甚至某些类型机械的设计。sawtooth波形由其线性上升和突然下降定义，形成一个易于识别的模式。理解这种波形对于从事需要精确控制信号和频率的系统的工程师和设计师至关重要。sawtooth波形在音频工程领域尤其重要。它是合成器中用于创建丰富复杂声音的基本波形之一。当生成时，sawtooth波产生明亮而饱满的声音，使其成为在电子音乐中创建主音和低音声音的热门选择。sawtooth波形独特的谐波内容赋予其独特的特性，可以穿透混音，提供清晰和存在感。除了音乐应用外，sawtooth波形还用于各种电子电路。例如，它可以用于振荡器，振荡器是许多类型电子设备中的基本组件。这些振荡器生成周期性信号，可用于不同目的，如调制、定时和频率生成。sawtooth波形的可预测性使其非常适合这些应用，从而使工程师能够设计出可靠且高效的电路。此外，sawtooth函数也可以在自然现象中观察到，例如某些机械系统的行为。例如，在摆动或旋转轮子的运动中，人们可以在其随时间变化的位置图中看到sawtooth模式。这种关系说明了数学概念如何应用于现实世界情况，架起了理论与实践之间的桥梁。总之，sawtooth的概念并不限于单一领域，而是跨越多个学科，包括音乐、工程和物理。其独特特性使其成为这些领域专业人士的宝贵工具。通过理解sawtooth波形的属性和应用，个人可以增强他们的技能和知识，最终导致创新解决方案和技术进步。无论是在录音室还是实验室，sawtooth始终是那些寻求利用波和信号力量的人的工具箱中的重要元素。
