Algebra - Mathematics - master
Facts
| Duration: | 2 Years |
| Credits (ECTS): | 120 |
| Qualification: | Master's of Science in Mathematics |
| Admission requirements: | Bachelor's degree in Mathematics or related subject aera |
| Application deadline: | 15 April/1 November |
| Application code: | 4010 |
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Programme description
Programme structure
Admission requirements
Language of instruction
Exchange possibilities
Study plan
Programme description
This discipline is included in the Master's Degree Progam in Mathematics .
Algebra is the study of certain mathematical objects and structures of an algebraic or discrete nature. Algebra is an important part of mathematics whose methods and results can be used in such scientific fields as computer science, physics, statistics and other branches of mathematics. Master's thesis are offered in the fields of cryptography/coding theory, algebraic number theory, analysis of algorithms and homological algebra.
The program structure below indicates that at least three of six courses in the program will be courses in algebra at 3000-level.
Other relevant elective courses are MAT-3302 Elliptic curves, MAT-3810 Special syllabus and other courses in mathematics, statistics or computer science at the 2000- or 3000-level.
For further information on evaluation/examination/assesment, see individual course descriptions.
Algebra is the study of certain mathematical objects and structures of an algebraic or discrete nature. Algebra is an important part of mathematics whose methods and results can be used in such scientific fields as computer science, physics, statistics and other branches of mathematics. Master's thesis are offered in the fields of cryptography/coding theory, algebraic number theory, analysis of algorithms and homological algebra.
The program structure below indicates that at least three of six courses in the program will be courses in algebra at 3000-level.
Other relevant elective courses are MAT-3302 Elliptic curves, MAT-3810 Special syllabus and other courses in mathematics, statistics or computer science at the 2000- or 3000-level.
For further information on evaluation/examination/assesment, see individual course descriptions.
If you're interested, get in touch with Professor Trygve Johnsen, Professor Andrei Prasolov or Associate Professor Ragnar Soleng.
Programme structure
| Term | 10 ects | 10 ects | 10 ects | |||
| First term (autumn) |
Elective course |
Elective course |
||||
| Second term (spring) |
MAT-3303 Algebraic Geometry |
MAT-3304 Advanced Number Theory |
Elective course |
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| Third term (autumn) | ||||||
| Fourth term (spring) | ||||||
Admission requirements
Admission to the Master's programme in Mathematics requires a Bachelor's degree in Mathematics or another degree following a program of study of at least three years, or similar education approved in accordance with the Norwegian Universities Act section 3-4. In addition, specialization in Mathematics of the equivalent of not less than 80 ECTS credits is required. An average mark of C or better is required in the Bachelor's degree or similar basis of admission.
Application deadline:
Applicants from Norway or Nordic countries:
Application deadline:
Applicants from Norway or Nordic countries:
- The application deadline for Norwegian and other Nordic applicants is April 15th for admission to the autumn semester and November 1st for admission to the spring semester.
- Online application is via Søknadsweb, study code 4011.
Language of instruction
The language of instruction and all syllabus material is in English. Examination questions will be given in English, but may be answered either in English or a Scandinavian language.
The Master's Thesis may also be written either in English or a Scandinavian language.
The Master's Thesis may also be written either in English or a Scandinavian language.
Exchange possibilities
After an agreement with the Department, a period of study abroad can be arranged.
Husk søknadsfrist 15 April/1 November
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Related Program/Disciplines
Master's Degree Program in Mathematics
Analysis/Differential Geometry
Applied Mathematics
