Mathematics III - Foundations of Analysis
This course is one of the requirements for eligibility to our Master's Programme in Mathematics.
The course treats real numbers, theorems on continuous functions on compact intervals, derivation and integration in R^n, series of functions, uniform convergence, implicit functions. The course aims at giving a deeper understanding of the foundations of real analysis.
The course consists of one element.
Teaching Format
Instruction consists of lectures and exercises. When the course is given as a distance course instruction is digital, e.g., recorded videos and/or live sessions over Zoom.
Assessment
The course is assessed through written and oral examination.
Assessment when the course is given as a distance course
Even when the course is given as a distance course, the exam is on campus. If you cannot come to Stockholm for the exam, you may be able to arrange to take the exam elsewhere, e.g. at another university or (if you are not in Sweden) at a Swedish embassy or consulate.
Examiner
A list of examiners can be found on
Rudin: Principles of Mathematical Analysis. McGraw-Hill.
New student
During your studies
Course web
We do not use Athena, you can find our course webpages on kurser.math.su.se.
