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Related lectures (10)
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Euclid and Bézout: Algorithms and Theorems
Explores the Euclidean algorithm, Bézout's identity, extended Euclid algorithm, and commutative groups in mathematics.
Euclidean Algorithm
Explains the Euclidean algorithm for polynomials over a field K, illustrating its application with examples.
Number Theory: Quiz
Covers fundamental concepts in number theory with examples and quizzes.
Polynomial Methods: GCD Calculation Summary
Covers the calculation of the greatest common divisor using polynomial methods and the Euclidean algorithm.
Graph Mining: Social Networks Analysis
Explores graph mining in social networks, covering modularity algorithms and community detection.
Polynomial Division & Observer/Controller Approach
Covers polynomial division and observer/controller approach with step-by-step examples.
Ideals: Polynomials and Definitions
Explores ideals in K[X], including PGCD, uniqueness, coprimality, and theorems of Bézout and Gauss.
Number Theory: Foundations and Applications in Cryptography
Introduces number theory and its essential applications in cryptography.
Extended Binomial Theorem
Explores the Extended Binomial Theorem and counting problems using generating functions.
RSA: Privacy and Signatures
Explores RSA encryption for privacy and digital signatures, covering keys generation, decoding, possible attacks, hash functions, and cryptographic standards.
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