Contents:

Systems of linear equations, direct and iterative methods. Non-linear systems, Newton method. Polynomial interpolation, spline interpolation. Least squares method approximation. Runge-Kutta type methods for solution of initial value probles for systems of ordinary differential equations. Boundary value problems for 2nd order ordinary differential equations. Method of finite differences for basic types of linear 2nd order partial differential equations.

Seminar contents:

Systems of linear equations, direct and iterative methods. Non-linear systems, Newton method. Polynomial interpolation. Least squares method approximation. Runge-Kutta type methods for solution of initial value probles for systems of ordinary differential equations. Boundary value problems for 2nd order ordinary differential equations. Method of finite differences for basic types of linear 2nd order partial differential equations.

Abbreviations used:

Semester:

• W ... winter semester (usually October - February)
• S ... spring semester (usually March - June)
• W,S ... both semesters

Mode of completion of the course:

• A ... Assessment (no grade is given to this course but credits are awarded. You will receive only P (Passed) of F (Failed) and number of credits)
• GA ... Graded Assessment (a grade is awarded for this course)
• EX ... Examination (a grade is awarded for this course)
• A, EX ... Examination (the award of Assessment is a precondition for taking the Examination in the given subject, a grade is awarded for this course)

Weekly load (hours per week):

• P ... lecture
• C ... seminar
• L ... laboratory
• R ... proseminar
• S ... seminar