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Related lectures (13)
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Linear Representations: Basics and Examples
Covers linear representations, isomorphism, G modules, and classification of representations of C star and C plus.
The Class Number Formula: Counting and Lipschitz Principle
Covers the Class Number Formula and a counting problem related to the lattice and Lipschitz principle.
Self-similar Groups: Invariance and Structure
Explores self-similar groups, invariance under section maps, closures, and topological structures in group theory.
Torsion and Divisibility
Explores torsion and divisibility in abelian groups, including p-divisible groups and their contrast with torsion elements.
Group Theory: Subsets and Lagrange Theorem
Covers subsets in group theory and Lagrange's theorem with examples.
Simple Modules: Schur's Lemma
Covers simple modules, endomorphisms, and Schur's lemma in module theory.
Group Theory: Isomorphism and Semi-Direct Product
Covers group theory concepts like isomorphism and semi-direct product through examples and proofs.
Structural Mechanics: Nonuniform Torsion
Covers nonuniform torsion, strain energy, torsional constants, and shear flow in structural members with practical examples.
Diffie-Hellman Cryptography: Basics
Introduces the basics of Diffie-Hellman cryptography, covering algorithms, monoids, and key agreement protocols.
RSA Cryptography: Computational Problems
Explores RSA cryptography computational problems, finite fields construction, and computational challenges in RSA cryptography.
Julia Sets and Polynomial Roots
Explores Julia Sets, polynomial roots, Newton's method, and critical points in complex functions.
Riemannian connections: What they are and why we care
Covers Riemannian connections, emphasizing their properties and significance in geometry.
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