**Introduction to Pulse Signals**
A pulse signal is a type of discrete signal that can take various forms. Unlike continuous analog signals such as sine waves, pulse signals are discontinuous in the time domain, meaning they appear as distinct, separated pulses rather than smooth curves. Despite this, they often exhibit periodicity, making them useful in many applications. The most common form of a pulse signal is the rectangular wave, also known as a square wave. Pulse signals are widely used to represent digital information and serve as carrier signals in communication systems. For example, in pulse code modulation (PCM) and pulse width modulation (PWM), pulse signals carry encoded data. They are also essential as clock signals in digital circuits and high-performance chips, ensuring synchronized operations.
**Pulse Signal Principles**
A pulse signal can be visualized as a waveform with an infinite number of abrupt changes or "breakpoints" along the time axis. These signals may not have continuous transitions, such as in sawtooth or square waveforms. In digital systems, pulse signals are represented by binary values—0s and 1s. Compared to DC (direct current), which is constant, pulse signals are intermittent, much like a series of water pulses from a faucet that turns on and off periodically. The frequency of these pulses determines how fast the signal switches between states.
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