ACIT4430 Infrastructure Services and Operations Course description

Professor Lars Tuset

A course in analysis at bachelor level is an advantage, preferably with some knowledge of real numbers, cardinality, metric spaces and uniform convergence.

• General topology, including locally compact Hausdorff spaces
• Measure theory, including Riesz¿ representation theorem
• Completeness of Lp spaces, product measures, and complex measures with the Radon- Nikodym theorem
• Fourier analysis, including the inversion theorem
• Complex function theory, including the Cauchy- and Liouville theorems, and harmonic functions

Lecturer might exclude or include topics depending on the students attending the course.

This course will feature weekly lectures and lab work to provide both theoretical and hands- on content. Students will work in groups and complete assignments given to them. The student will supplement the lectures and lab with their own reading.

The following required coursework must be approved before the student can take the exam:

Students will be given two compulsory assignments during the semester. They both involve a technical setup along with a report of about 5000 words.

Individual written exam - 3 hours.

The exam can be appealed.

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New/postponed exam

In case of failed exam or legal absence, the student may apply for a new or postponed exam. New or postponed exams are offered within a reasonable time span following the regular exam. The student is responsible for applying for a new/postponed exam within the time limits set by OsloMet. The Regulations for new or postponed examinations are available in Regulations relating to studies and examinations at OsloMet.

In the event of a resit or rescheduled exam, oral examination may be used instead. If oral exams are used for resit and rescheduled exams, the result cannot be appealed.

No aids are permitted

Grade scale A-F.

Two internal examiners. External examiner is used periodically. .

Associate Professor Hårek Haugerud