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Lecture
Algebraic Extensions
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Related lectures (32)
Algebraic Geometry: Rings and Bodies
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Explores algebraic geometry, focusing on rings, bodies, quotient rings, and irreducible polynomials.
Polynomial Factorization over a Field: Eigenvalues
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Explores polynomial factorization over a field, emphasizing eigenvalues and irreducible components.
Decomposition & Inertia: Group Actions and Galois Theory
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Explores decomposition groups, inertia subgroups, Galois theory, unramified primes, and cyclotomic fields in group actions and field extensions.
Matrix Calculations: Basis Change and Extensions
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Covers matrix calculations, basis change, field extensions, complex numbers modulus, and polar decomposition.
Gaussian Lemma III: Irreducibility and Primitive Polynomials
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Explains irreducibility in polynomial equations and the properties of primitive polynomials.
Galois Theory: Extensions and Residual Fields
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Explores Galois theory, unramified primes, roots of polynomials, and finite residual extensions.
Ramified Extensions: Eisenstein Polynomials
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Explores ramified extensions and Eisenstein polynomials, showcasing their applications in mathematical contexts.
Approximation in Sobolev Spaces
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Covers the approximation of functions in Sobolev spaces using smooth functions.
Ramification Theory: Residual Fields and Discriminant Ideal
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Explores ramification theory, residual fields, and discriminant ideals in algebraic number theory.
Finite Fields: Construction and Properties
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Explores the construction and properties of finite fields, including irreducible polynomials and the Chinese Remainder Theorem.
Residue Fields and Quadratic Forms
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Explores residue fields, quadratic forms, discriminants, and Dedekind recipes in algebraic number theory.
Built-In Self-Test (BIST): Techniques and Implementations
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Explores Built-In Self-Test (BIST) techniques in VLSI systems, covering benefits, drawbacks, implementation details, and the use of Linear Feedback Shift Registers (LFSRs) for test pattern generation.
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