Exponential

Filtering of complex exponential functions

Filtering of complex exponential functions
  1. What is the Fourier transform of complex exponential function?
  2. What do you mean by complex exponential function?
  3. How do you find the period of a complex exponential function?

What is the Fourier transform of complex exponential function?

Hence, the Fourier transform of the complex exponential function is given by, [ejω0t]=2πδ(ω−ω0) Or, it can also be represented as, ejω0tFT↔2πδ(ω−ω0)

What do you mean by complex exponential function?

The complex exponential. The exponential function is a basic building block for solutions of ODEs. Complex numbers expand the scope of the exponential function, and bring trigonometric functions under its sway.

How do you find the period of a complex exponential function?

II. Periodicity of complex the exponential. Recall the definition: if z = x + iy where x, y ∈ R, then ez def = exeiy = ex(cosy + i siny). It's clear from this definition and the periodicity of the imaginary exponential (§I) that ez+2πi = ez, i.e.: “The complex exponential function is periodic with period 2πi.”

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