The course will cover the topics given in the schedule below. Examination is in the form of homework problems.

Date/ Time	Place	Topic	Material
Dec 09 13.15	E2347a	Course introduction, basic concepts, Gauss elimination, LDU decomposition	Slides Problems
Dec 16 13.15	E2347a	Echelon forms, (fundamental) vector spaces	Slides Problems
Jan 13 13.15	E3139	Orthogonality, orthogonalization, least squares	Slides Problems
Feb 10 10.15	E2349	Determinants, eigenvalues, eigenvectors	Slides Problems
Feb 10 13.15	E3139	Diagonalization, difference equations and applications (Extra reading: The $25 billion eigenvector)	Slides Problems
Mar 10 13.15	E3139	Differential equations, Gerschgorin's circle theorem, symmetric/hermitian matrices, and similarity transformations	Slides Problems
Mar 23 10.15	E2349	Quadratic forms and some matrix cmputations	Slides (probl. see next)
Apr 06 13.15	E2349	Singular value decomposition	Slides Problems