Domain Theory MN1
Syllabus, D-level, 1MA118
This course has been discontinued.
- Code
- 1MA118
- Level
- D
- Subject(s)
- Mathematics
- Grading system
- Pass with distinction (VG), Pass (G), Fail (U)
- Finalised
- 9 April 1991
- Responsible department
- Department of Mathematics
Entry requirements
At least 60 credit points in Mathematics and/or Computer Science. Algebra DV2, Algebra MN3 or Logic MN2 helps the understanding of some parts of the course.
Aims
Domain theory is a fundamental mathematical theory for denotational
semantics of computer programming languages. It may also be seen as a
theory of computations. The course provides knowledge of the mathematical
theory of domains and thereby the basis for denotational semantics.
Content
Content: Fixed points. Various concepts of
domains: cpo, algebraic cpo, Scott-Ershov
domains. Domain constructions and domain
equations. Concepts from topology and category
theory related to the domain theory.
Representations of domains: neighbourhood
systems, information systems. Introduction to
effective domains, power domains, universal
domains or formal spaces.
Instruction
Lectures and problem solving sessions.
Assessment
Written and, possibly, supplementary oral
examination at the end of the course. Moreover,
compulsory assignments may be given during the
course.
Reading list
No reading list found.