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Error Control Coding

  • Abstract: We will explore the theoretical and historical motivation behind modern error control coding, particularly algebraic block coding. Linear codes, both block and convolutional, will be introduced, followed by a description of the algebraic tools necessary to describe and implement Reed-Solomon codes. Modern algebraic concepts including Galois fields will be presented, along with circuit implementations. Also, convolutional codes and trellis-coded modulation will be covered, along with the Viterbi algorithm for decoding. Low-density parity check codes and Turbo codes will be covered, as time permits. Much of the learning will be expressed in formal (theorem/proof) format to develop rigor.
  • Course Type: Full Course
  • Languages: English
  • Material Types: Syllabi, Lecture Notes, Homework and Assignments
  • Media Formats: Downloadable docs, Text/HTML
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Keywords

Coding, Error Contro