Mediaspace scheduled maintenance: Aug 25, 2026 07:00 - 12:00 AM. During this time, videos will be temporarily unavailable. Check status updates.

Concept

Honours degree

Related lectures (31)

Explores the Stein algorithm for polynomial identity testing and the minimization of a cut problem.

Covers the topology of Riemann surfaces, focusing on orientation and orientability.

Explores the process of division euclidienne in polynomials, emphasizing the importance of polynomial degrees during operations.

Covers the cup product on cohomology, acyclic models, and the universal coefficient theorem.

Covers the bar construction method, homology groups, classifying space, and the Hopf formula.

Showcases the EPFL graduation ceremony of 2014, celebrating achievements, innovation, and the evolving education landscape.

Covers graphical models for probabilistic distributions using graphs, nodes, and edges.

Covers the fixed points of the Ruelle-Thurston operator and its applications in complex analysis.

Explores polynomial equations, their degree, solutions, and domain definition.

Covers the normalization process of plane algebraic curves, focusing on irreducible polynomials and affine curves.

Covers the integration of differential forms on smooth manifolds, including the concepts of closed and exact forms.

Explores polynomials, their operations, and the concept of ideals in polynomial rings.

Covers important examples related to operations and multiplication in real vector spaces.

Introduces measuring angles in degrees and radians, the sum of angles in a triangle, and angle properties.

Covers the cup product in cohomology, focusing on examples and computations.

Covers the basics of finite fields, including arithmetic operations and properties.

Explores directed networks with asymmetric relationships and hypergraphs that generalize graphs by allowing edges to connect any subset of nodes.

Explores irreducible polynomials, focusing on their degree and roots in different fields.

Covers the concept of degree in homotopy theory and the structure of complexes with two simplices.

Covers numerical integration methods, focusing on trapezoidal rules, degree of exactness, and error analysis.