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Lecturer(s)
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Kohout Václav, RNDr. Ph.D.
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Kohout Jiří, Doc. Mgr. Ph.D.
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Course content
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Course content: Product knowledge 1.Zopakování Mathematica 2nd Basic definitions and sentences LA 3rd Knowledge of the MA and functional analysis 4th Solving linear equations. 5th Working with vectors? scalar, vector product, the base area 6th Numerical solutions for systems of linear algebraic equations - finite methods, iterative methods 7th Gaussian elimination 8th Jacobi and Gauss-Seidel method 9th Method of relaxation and superrelaxační 10th Eigenvalue matrix
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Learning activities and teaching methods
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Seminar classes, Individual study, Seminar
- Preparation for formative assessments (2-20)
- 10 hours per semester
- Contact hours
- 39 hours per semester
- Graduate study programme term essay (40-50)
- 45 hours per semester
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| prerequisite |
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| Knowledge |
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| Prerequisite for completion of this course is knowledge of linear algebra, at least for KMA / LA1 and work in Environmental ranges Mathematica at least KMT / PMS. |
| learning outcomes |
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| Student: - Handles the basics of linear algebra - Can benefit from knowledge of MA and functional analysis - Knows what are the ways of solving linear equations - Can work with vectors? scalar, vector product, the base area - Finds numerical solutions for systems of linear algebraic equations - using finite methods or iterative methods - Uses Gaussian elimination method - Works with the algorithm of Jacobi and Gauss-Seidel method - Is able to use relaxation techniques and superrelaxační - Knows how to use numerical methods to find eigenvalues and eigenvectors Developed are primarily for learning skills, communication skills, problem-solving, work and partly civic and social skills. |
| teaching methods |
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| Seminar |
| Individual study |
| Seminar classes |
| assessment methods |
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| Test |
| Seminar work |
| Individual presentation at a seminar |
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Recommended literature
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Míka, Stanislav. Numerické metody algebry. 1. vyd. Praha : SNTL, 1982.
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Ralston, Anthony. Základy numerické matematiky. 2. vyd. Praha : Academia, 1978.
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Vitásek, Emil. Numerické metody. 1. vyd. Praha : SNTL, 1987.
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