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wave·form (wāv'fôrm') ![]() |
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The pictorial representation of the form or shape of a wave, obtained by plotting the amplitude of the wave with respect to time. There are an infinite number of possible waveforms (see illustration). One such waveform is the square wave, in which a quantity such as voltage alternately assumes two discrete values during repeating periods of time. Other waveforms of particular interest in electronics are the sine wave and rectified sine wave, the sawtooth wave and triangular wave, and the arbitrary wave—a recurrent waveform which takes on an arbitrary shape over one complete cycle; this shape is then repeated in successive cycles.

Common electrical waveforms.
Each of these waveforms has a shape which repeats periodically in time. It is possible to characterize any of them mathematically by a Fourier series, a weighted sum of terms consisting of the basic periodic trigonometric functions: sines and cosines. A periodic waveform thus can be represented as a constant or dc term, plus a sum of harmonically related sine and cosine terms where the sine and cosine frequencies are integral multiples of the fundamental frequency. The Fourier series is given beside each waveform in the illustration as a function of time t, where Em is the maximum value of the wave and T is the period. See also
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The shape of a signal. See wavelength, sine wave and square wave.
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| Wikipedia: Waveform |
Waveform means the shape and form of a signal such as a wave moving in a solid, liquid or gaseous medium.
In many cases the medium in which the wave is being propagated does not permit a direct visual image of the form. In these cases, the term 'waveform' refers to the shape of a graph of the varying quantity against time or distance. An instrument called an oscilloscope can be used to pictorially represent the wave as a repeating image on a CRT or LCD screen.
By extension of the above, the term 'waveform' is now also sometimes used to describe the shape of the graph of any varying quantity against time.
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Common periodic waveforms include (t is time):
Other waveforms are often called composite waveforms and can often be described as a combination of a number of sinusoidal waves or other basis functions added together.
The Fourier series describes the decomposition of periodic waveforms, such that any periodic waveform can be formed by the sum of a fundamental component and harmonic components. Finite-energy non-periodic waveforms can be analyzed into sinusoids by the Fourier transform.
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| hyperbolic waveform (electronics) | |
| spectrum analysis (physics) | |
| modulation envelope (communications) |
| What is analog waveforms? | |
| What is a continuous waveform? | |
| What is lorentzian waveform? |
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