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COM-102: Advanced information, computation, communication II
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Lectures in this course (54)
Finite Fields and Vector Spaces
Explores finite fields, vector spaces, commutative groups, and field properties, highlighting their significance in coding theory and algebraic computations.
Finite Fields and Vector Spaces
Explores finite fields, isomorphisms, and vector spaces over finite fields.
Vector Spaces: Definitions and Examples
Covers vector spaces, subspaces, linear independence, and spans in finite-dimensional spaces.
Linear Independence and Basis
Explains linear independence, basis, and matrix rank with examples and exercises.
Linear Codes: Dimension and Hamming Weight
Discusses linear codes' dimension and Hamming weight with examples and theorems.
Binary Parity Check Code
Explores binary parity check codes, systematic generator matrix, and Gaussian elimination.
Linear Block Codes: Basics
Covers the basics of linear block codes and systematic codes over a field F.
Error Correction Codes: Syndrome and Hamming Codes
Explains error correction codes, syndromes, Hamming codes, and error correction techniques.
Coset Decoding: Theory and Examples
Covers the theory of coset decoding and how to decode received messages.
Cosets & Syndromes: Error Probability in Linear Codes
Explores cosets, syndromes, and error probability in linear codes.
Reed Solomon Codes: Basics and Applications
Introduces Reed Solomon Codes, their applications, polynomial definitions, interpolation, roots, and the Fundamental Theorem of Algebra.
Error-Correcting Codes: Reed-Solomon
Explains Reed-Solomon error-correcting codes and their unique decoding property over finite fields.
Reed-Solomon Codes: Construction and Properties
Explores Reed-Solomon codes' construction, properties, decoding examples, linear codes, and applications in error correction on optical disks.
Information Theory: Source Coding, Cryptography, Channel Coding
Covers source coding, cryptography, and channel coding in communication systems, exploring entropy, codes, error channels, and future related courses.
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