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Electrical Engineering - ELEN 304

Networks II

  • Define the following systems characteristics: causal systems, lumped constant and distributed parameter systems, deterministic and stochastic systems, linear and nonlinear systems, time invariant and time varying systems, and continuous time and discrete time systems.
  • Calculate the average and RMS values of a signal of arbitrary waveform.
  • Calculate the power in a complex waveform.
  • Calculate decibel levels for power, voltage, and/or current.
  • Use the Fourier Transform to compute the frequency domain description for a time domain energy waveform.
  • Use the Fourier Series to compute the frequency domain description for a time domain power waveform.
  • Demonstrate the duality between the pulse shape in one domain (time or frequency) and the sinc(x) shape in the other domain (frequency or time).
  • Use the Fourier Transform for calculating the spectrum of a signal.
  • Use the impulse (delta) function in signals and systems.
  • Convolution of two signals in the time domain or two signals in the frequency domain.
  • Use convolution to compute the spectrum of a signal when the signal is composed of the product of two other signals, e. g. AM signals, windowed data samples, etc.
  • Sample a continuous waveform such that all information in the continuous waveform is contained in the sampled values.
  • Calculate sampling rate to reduce aliasing to a specified level.
  • Calculate sampling rate and word size for digital music.
  • Calculate z-transform of a digital signal.
  • Calculate frequency content of a digital signal described in the z domain.
  • Solve difference equations using classical techniques. 
  • Solve difference equations using z-transforms.
  • Inverse transformation of a z-domain transfer function into the time domain using direct division or partial fraction expansion.
  • Convert a z-domain system description to a difference equation for developing a computer algorithm.
  • Design a low pass filter algorithm in the continuous domain using Butterworth or Chebychev polynomials.
  • Design band-pass, high-pass, and notch filters by transforming the corresponding low pass filter transfer function.
  • Design a computer algorithm to implement Butterworth and Chebychev filters on digital signals.
  • Design a signal processing system to filter raw signals (e. g. heartbeats) and determine significant information contained in these signals.
  • Use Matlab to provide the computational work in signal processing.
  • Develop m-files in Matlab to implement signal processing algorithms.
  • Convert a system into state variables.
  • Use Matlab to convert the transfer description of a system to a state space description.

Prepared by Dr. Therrill Valentine