Group Theory Lecture 18: Zassenhaus Lemma

CSIR-JRF/NET/SET Mathematical Science - Abstract Algebra - Group Theory

Field Theory 7: Splitting Field of a Polynomial

Field Theory 6: Composite Fields

Field Theory 5: Algebraic and Finite Extensions

Field Theory 4: Degree of Tower of Extensions

Field Theory 3: Algebraic Extensions

Field Theory 2: Kronecker's Theorem

Field Theory 1: Basic Definitions, Examples and Results

Galois Theory Lecture 18: Galois Group of Irreducible Cubic Polynomials

Galois Theory Lecture 17: Insolvability of Polynomials of Degree 5

Galois Theory Lecture 16: Solvability of Polynomials by Radicals

Galois Theory Lecture 15: Solvability by radicals

Galois Theory Lecture 14: Cyclotomic Field and Cyclotomic Polynomial

Galois Theory Lecture 13: C is Algebraically Closed

Galois Theory Lecture 12: Example: Illustration of Fundamental Theorem of Galois Theory.

Galois Theory Lecture 11: Application of Fundamental Theorem of Galois Theory

Galois Theory Lecture 10: More on Fundamental Theorem of Galois Theory

Galois Theory Lecture 9: Fundamental Theorem of Galois Theory

Group Theory Lecture 23: More on Nilpotent Group

Group Theory Lecture 22: Nilpotent group

Group Theory Lecture 21: More on Solvable Group

Group Theory Lecture 20: Solvable Group

Group Theory Lecture 19: Jordan-Holder Theorem

Group Theory Lecture 18: Zassenhaus Lemma