Course objectives:
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The state examination in Mathematical Analysis and Numerical Mathematics verifies the understanding of concepts and relationships in the field and the student's ability to actively apply the basic classical and modern methods in Theory of Differential Equations, Functional Analysis and Numerical Mathematics. Emphasis is put on the understanding of relations between the individual concepts. The examination also verifies the student's level of mathematical presentation.
By signing up for this examination, the student chooses one of the specializations within the study branch Mathematics. This selection usually corresponds to the choice of the topic of the student's Master thesis.
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Requirements on student
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All assessment tasks will assess the learning outcomes, especially, the ability to present well-known theoretical results, to provide logical and coherent proofs, to apply the theoretical knowledge to analyze and solve specific problems.
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Content
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Final state examination is the oral examination in front of the jury and the usual duration is approximately 30-45 minutes. The rules are given by the Department of Mathematics according to the Study and Examination statuses of the University of West Bohemia. Main topics of this examination are announced by the Department of Mathematics annually.
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Activities
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Fields of study
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Guarantors and lecturers
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Literature
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Recommended:
Literatura je dána literaturou podmiňujících předmětů a doporučením garanta oboru./ Literature as given by the conditional courses and recommended by the course guarantor..
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On-line library catalogues
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Prerequisites
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Knowledge - students are expected to possess the following knowledge before the course commences to finish it successfully: |
Student must meet all prerequisites of the course guaranteed by the Department of Mathematics and all conditions set by the Study and Examination Regulations of the University of West Bohemia in Pilsen. |
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Learning outcomes
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Knowledge - knowledge resulting from the course: |
Passing the final state examination in Mathematical Analysis and Numerical Mathematics will ensure that the student obtained knowledge, skills and competences in functional analysis, theory of ordinary and partial differential equations and numerical mathematics. |
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Assessment methods
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Knowledge - knowledge achieved by taking this course are verified by the following means: |
Oral exam |
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Teaching methods
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