Related lectures (65)
Module Structure: Submodules and Ring Ideals
Explains submodules, generated modules, and ring ideals in module structure.
Finite Fields and Group Theory
Explores solutions of the 2018 exam, finite fields, group theory, congruences, and polynomial irreducibility in Q[X].
Affine Algebraic Varieties: Zariski Topology
Explores affine algebraic varieties, emphasizing the Zariski Topology and regular functions.
Integral Domains: Factorisation and Noetherian Rings
Explores factorisation in Principal Ideal Domains and Noetherian rings, emphasizing the integral closure concept and the factorisation of ideals in Dedekind rings.
Affine Varieties and Hypersurfaces
Explores affine varieties, hypersurfaces, dimension in algebraic geometry, minimal prime ideals, and local properties of plane curves.
Rings and Ideals
Explores rings, domains, fields, and ideals, with a focus on constructions and properties.
Irreducible Factors and Noetherian Rings
Discusses irreducible factors in rings and the properties of Noetherian rings.
Generators of Ideals
Explores the calculation of generators of ideals and their significance in mathematical operations.
Polymer Physics: Ideal Chains
Explores ideal chains in polymer physics, discussing conformation, random walks, entropy, and the Schrodinger equation.
Division Rings and Ideals
Explores division rings, integral domains, fields, and ideals in rings, with examples and key theorems.

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