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Karteikarten

Fourier Transforms

L H Comms PhD Englisch 12 Karten

What conditions must be satisfied in order to apply the Laplace transform?

Karten in diesem Stapel (12)

  1. 1Define the Fourier TransformDefine the Fourier Transform
  2. 2Define the inverse fourier transformDefine the inverse fourier transform
  3. 3Describe what the Fourier transform does to a signal (function of time)Decomposes it into the frequencies that make it up.
  4. 4If s(t) is real, its Fourier transform S(f) satisfies...S(f)=S*(−f) where S* is the complex conjugate of S.
  5. 5How does a time delay effect the Fourier transform of a signal?How does a time delay effect the Fourier transform of a signal?How does a time delay effect the Fourier transform of a signal?
  6. 6How does a frequency delay effect the inverse Fourier transform of a signal?How does a frequency delay effect the inverse Fourier transform of a signal?How does a frequency delay effect the inverse Fourier transform of a signal?
  7. 7Describe the Laplace transformThe Laplace transform maps a function f(t) to a function F(s) of the COMPLEX variable s, where s=σ+jω.
  8. 8Given a Laplace transform L: f(t) --> F(s) to a function F of the COMPLEX variable s=σ+jω. How do we derive the Fourier transform of f(t)?If we set the real part, σ=0 the result is the Fourier transform F(jω).
    NB: only if the formula for the LT of f(t) exists (is non infinite) for σ=0
  9. 9Laplace TransformWhere s=σ+jω is complexLaplace Transform
  10. 10What does the Laplace transform do?It converts linear differential equations
    in t into algebraic equation in s, which provides a method for solving them.
  11. 11Inverse Laplace transformInverse Laplace transform
  12. 12What conditions must be satisfied in order to apply the Laplace transform?What conditions must be satisfied in order to apply the Laplace transform?

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Beschreibung
PhD Comms (Maths) Karteikarten am Fourier Transforms, erstellt von L H am 15/01/2018.
Erstellt von
L H
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1
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  • Erstellt von L H · 10 Jan 2018
  • Kopiert von L H · 15 Jan 2018
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