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Related lectures (29)
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Attack on RSA using LLL
Covers Coppersmith's method for attacking RSA encryption by efficiently finding small roots of polynomials modulo N.
Geometric Constructions: Duplication of the Cube
Explores the historical significance and geometric methods for duplicating the cube.
Diagonalization of Linear Transformations
Covers the diagonalization of linear transformations in R^3, exploring properties and examples.
Properties of the Integral
Explores the properties of the integral, including summation properties and theorems on continuous functions.
Solving the Quintic: Dominant Balance
Explores dominant balance analysis in solving the quintic polynomial, with a focus on non-dimensionalization and series expansions.
Complex Numbers: Representations and Rotations
Explores the representation and rotation of complex numbers in the complex plane.
Factorisation: Real Coefficients Examples
Covers the factorization of polynomials with real coefficients in the complex domain, demonstrating how to find complex roots and obtain irreducible factors.
Roots of Real Numbers
Explores the properties and applications of roots of real numbers through practical examples.
Complex Eigenvalues Appendix
Covers the factorization of polynomials with complex coefficients and diagonalizability of matrices.
Geometry: Euclidean Elements & Vitruvius
Explores Euclid's first proposition, ancient symmetria, and Vitruvius' architectural figures.
Polynomial Roots: Finding Solutions and Division
Explains how to find solutions for polynomial equations and perform polynomial division.
Complex Exponential: De Moivre's Formula
Covers De Moivre's formula for finding roots of complex numbers and the concept of complex exponential.
Complex Numbers: Exponential Formulas
Covers the activation process of a home connection and explores exponential formulas, Euler's formula, and complex equations.
Complex Numbers: Sequences, Series in C, exp, sin, cos
Covers complex numbers, sequences, series, and exponential, sine, and cosine functions in the complex plane.
Polynomial Equations: Solving Methods
Covers various methods for solving polynomial equations through examples.
Inverse Laplace Transform: Examples
Covers the inverse Laplace transform with examples and methods for solving complex roots.
Newton Method: Convergence Analysis
Explores the Newton method for root finding and its convergence analysis, including the modified Newton method.
Second Degree Trinomial: Roots and Formulas
Covers second degree trinomials, discriminants, Viète's formulas, and root calculations.
Complex Roots: Conjugate Pairs and Quadratic Equations
Explores complex roots, conjugate pairs, and quadratic equations solving strategies.
Hensel's Lemma Application
Discusses the application of Hensel's lemma in determining nth roots and elements that are nth powers.
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