Karteikarten
Maths for Information Theory
Karten in diesem Stapel (15)
- 1How many bits per byte?8
- 2Describe an 'Impulse Train' or 'Dirac Delta function'
- 3Define sinc(t)
- 4What is the relationship between frequency and wavelength?frequency x wavelength = velocity
(velocity = c for electromagnetic waves)) - 5Phase reversal is equivalent to a phase shift of ...?λ/2 (half the wavelength).
- 6What is the Dirac delta function?The function is zero everywhere but x=0, where it is infinitely great ie. the limit pictured. As this limit it is considered to have area=1 under the curve.
- 7Describe the nature of this functionIt is the delta function shifted so that the peak happens at t=a.
- 8—= x(a)
This is the sifting property of the dirac delta function.
- 9What is the fourier transform of the DD function?(by the sifting property)
- 10Laplace TransformWhere s=σ+jω is complex
- 11What does the Laplace transform do?It converts linear differential equations
in t into algebraic equation in s, which provides a method for solving them. - 12In signal processing, how is the energy Es of a continuous-time signal x(t) defined?
- 13Define the Frobenius inner product for two same-dimension matrices A and B
- 14Define the Cauchy inequalitywhere denotes the inner product of vectors u and v.
- 15What is represented by O terminologyEg. O(9x^3-5x^2+4)=x^3, or for approximating error terms:
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- Beschreibung
- PhD Comms (Maths) Karteikarten am Maths for Information Theory, erstellt von L H am 30/01/2018.
- Erstellt von
- L H · Jan 2018
- Aktualisiert
- 6 Mär 2018
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