Lectures related to Square | EPFL Graph Search

Explores the locus of points in a square and angles between them.

Introduces the Pythagorean theorem, explaining its geometric significance and applications in calculating areas.

Explores normal equations in square geometry, discussing properties and geometric relationships of normal lines in a square ABCD.

Covers the quantization of topological operators and Ising models on square lattices.

Explores optimization problems to find global extrema of functions over domains.

Covers the construction of projections of a square in a defined plane.

Delves into the geometric principles of Gothic architecture, focusing on surface curvature and stereotomy techniques.

Explores the definitions and symmetries of regular polyhedra, focusing on the five known convex regular polyhedra from ancient times.

Explores the historical methods of quadrature and trisection in geometry, including their applications in architecture.

Explores the historical development of approximating ellipses with ovals and the challenges in machining trajectories.

Covers exercises on linear and weighted regression solutions, SVR problems, and Regular Least Squares.

Covers polar coordinates, the Jacobian matrix, and examples of calculating areas in polar coordinates.

Covers the Quadratic Sieve method for integer factorization, emphasizing the importance of choosing the right parameters for efficient factorization.

Covers strategies for calculating determinants and their geometric interpretation in various dimensions.

Covers LabVIEW functionalities for web development and file I/O operations.

Covers linear models like Ridge, OLS, and LASSO, explaining singular values and regression analysis.

Covers proper actions of groups on Riemann surfaces and introduces algebraic curves via square roots.

Covers the fast exponentiation algorithm and its time complexity, prime number properties, and the El-Gamal encryption scheme.

Explores the logarithmic derivative of the Zeta function using the Hadamard factorization.

Covers the geometry of the triangle, including inequalities, heights, and centers.