explain and use basic concepts, and also explain important results and relations between concepts in linear algebra
use the most common methods in linear algebra and give reasons for why these methods work.
deduce and prove results in linear algebra
apply the theory of eigenvalues to discrete linear dynamical systems.
Course contents
Linear systems of equations, matrices, determinants, vector spaces, linear independence, bases, rank, linear transformations, eigenvalues, diagonalization. Applications.
Teaching methods
Lectures, work in small groups and compulsory assignemets.The course has an expected workload of around 200 hours.
Examination requirements
Required assignments must be approved, see Canvas for more information.
Assessment methods and criteria
5-hour written examination. Graded assessment.
Evaluation
The person responsible for the course, in consultation with the student representative, decides the method of evaluation and whether the courses will have a midterm- or end of term evaluation, see also the Quality System, section 4.1. Information about evaluation method for the course will be posted on Canvas.