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A triangular function (also known as a triangle function, hat function, or tent function) is a function whose graph takes the shape of a triangle. Often this is an isosceles triangle of height 1 and base 2 in which case it is referred to as the triangular function. Triangular functions are useful in signal processing and communication systems engineering as representations of idealized signals, and the triangular function specifically as an integral transform kernel function from which more realistic signals can be derived, for example in kernel density estimation. It also has applications in pulse-code modulation as a pulse shape for transmitting digital signals and as a matched filter for receiving the signals. It is also used to define the triangular window sometimes called the Bartlett window.
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Unit Triangular Function
Fourier Transform of Basic Signals (Triangular Function)
Fourier series of a triangle function
Lecture on Fourier Transform of Triangular Pulse
Statics: Lesson 60 - Shear Moment Diagram, The Equation Method
Transcription
Definitions
The most common definition is as a piecewise function: