Mathematical Analysis IV
General data
| Course ID: | 0600-MS1-2AM4#a | Erasmus code / ISCED: |
11.102
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(0541) Mathematics
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| Course title: | Mathematical Analysis IV | Name in Polish: | Mathematical Analysis IV |
| Department: | Faculty of Mathematics and Informatics | ||
| Course groups: |
(in Polish) 3L stac. I st. studia matematyki - przedmioty obowiązkowe |
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| ECTS credit allocation (and other scores): |
5.00  view allocation of credits |
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| Language: | English | ||
| Type of course: | obligatory courses |
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| Prerequisites: | Linear Algebra II 0600-MS1-1AL2#a |
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| Short description: |
Course objectives: Knowledge of material related to presented contents: a) understanding introduced notions and theorems b) knowledge of presented proofs c) giving appropriate examples d) solving computational problems |
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| Full description: |
Course profile: academic Form of study: stationary Course type: facultative Academic discipline: Mathematics, field of study in the arts and science: mathematics Year: 2, semester: 4 Prerequisities: Mathematical Analysis III, Linear Algebra II lecture 30 h. exercise class 30 h. Verification methods: lectures, exercises, consultations, studying literature, home works, discussions in groups. ECTS credits: 5 Balance of student workload: attending lectures15x2h = 30h attending exercise classes 7x4h + 2h(preliminary instructions) = 30h preparation for classes 7x3h = 21h completing notes after exercises and lectures 7x2h = 14h consultations 5x1h = 5h home works: solving exercises 15x2h = 30h the final examination: preparation.and take 12h + 4h = 16h Quantitative description Direct interaction with the teacher: 69 h., 2 ECTS Practical exercises: 100 h., 3 ECTS |
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| Learning outcomes: |
Learning outcomes: Knows the notion of Lebesgue integral and its relation to Riemann integral.K_U06, K_U13, K_W02, K_W03, K_W04, K_W06, K_W07 Understands the notion of decomposition of unity and knows how to apply it.K_U09, K_U11, K_U12, K_U23, K_W02, K_W04, K_W05 Knows and understands the notion of differentiable manifold submerged in R^n and of differential form; knows operations on forms.K_U16, K_U17, K_U18, K_U23, K_W02, K_W04, K_W05 Knows the notion and basic properties of Fourier transform.K_U10, K_U12, K_U13, K_U14, K_U15, K_W02, K_W04, K_W07 |
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| Assessment methods and assessment criteria: |
The overall form of credit for the course: final exam |
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Classes in period "Academic year 2018/2019" (future)
| Time span: | 2018-10-01 - 2019-06-30 |
 
 see course schedule |
| Type of class: |
Class, 30 hours more information Lecture, 30 hours more information |
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| Coordinators: | Jarosław Kotowicz | |
| Group instructors: | (unknown) | |
| Students list: | (inaccessible to you) | |
| Examination: | Examination |
Copyright by University of Bialystok.