| TATM39 | Fourier Analysis, Honours Course, 4,5 ECTS credits. /Fourieranalys överkurs/ |
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OBS! |
The course, that is only given every second year, is given during 2006. |
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Prel. scheduled
hours: 24 |
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Area of Education: Science Subject area: Mathematics |
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| Advancement level
(A-D): D
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| Aim: Introduction to some recent subjects in fourier analysis, in particular wavelets, which have important applications in both mathematics and system engineering. |
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| Prerequisites: (valid for students admitted to programmes within which the course is offered) Linear Algebra, Caculus in one and severel variables, Linear Analysis or Fourier Analysis. Note: Admission requirements for non-programme students usually also include admission requirements for the programme and threshhold requirements for progression within the programme, or corresponding. |
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| Organisation: Lectures and problem seminars. The course continues during the spring semester. |
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| Course contents: Some basic notions of Hilbert space theory and generalized Fourier series. An introduction to wavelet theory. |
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| Course literature: Albert Boggess, Francis J. Narcowich: A First Course in Wavelets with Fourier Analysis, Prentice Hall 2001, ISBN 0-13-022809-5. |
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| Examination: | |||
| Written examination (U, 3, 4, 5) |
3 p |
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Course language is Swedish (under certain circumstances the course might be offered in English. Department offering the course: MAI. Director of Studies: Göran Forsling Examiner: Kurt Hansson Link to the course homepage at the department Course Syllabus in Swedish |
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