Obligatory courses for 2nd grade JSIM (3M+4I) - 4th semester (course group defined by Faculty of Mathematics, Informatics, and Mechanics)
Course group schedules
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2023L - Summer semester 2023/24 2024L - Summer semester 2024/25 (there could be semester, trimester or one-year classes) |
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1000-212bMD |
Classes
Summer semester 2023/24
Groups
Brief description
Mathematical concepts essential for design and analysis of algorithms: combinatorics, graph theory and number theory. |
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1000-214bJAO |
Classes
Summer semester 2023/24
Groups
Brief description
Basic computation models (automata, grammars and Turing machines). Chomsky hierarchy. Mathematical description of computability; the limits of computability; and a brief introduction to computational complexity. |
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1000-114bAM4a |
Classes
Summer semester 2023/24
Groups
Brief description
(in Polish) Przedmiot jest kontynuacją Analizy matematycznej II.1, obejmuje dalszy ciąg teorii całki Lebesgue'a, funkcje całkowalne w sensie Lebesgue'a oraz rachunek różniczkowy i całkowy na podrozmaitościach R^n. |
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1000-114bAM4* |
Classes
Summer semester 2023/24
Groups
Brief description
No brief description found, go to course home page to get more information.
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1000-114bRRZa |
Classes
Summer semester 2023/24
Groups
Brief description
The lecture presents basic informations on existence, uniqueness and properties of ODE solutions. Elements of the qualitative analysis of solutions are also included. A number of important applications of ODE is discussed. |
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1000-114bRRZIb |
Classes
Summer semester 2023/24
Groups
Brief description
Ordinary differential equations (ODEs), their properties and applications. Solution methods for ODEs: using paper and pencil, and using numerical schemes. Computer lab experiments: numerical and symbolic ODE packages. |
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1000-114bRP1a |
Classes
Summer semester 2023/24
Groups
Brief description
Kolmogorov axioms. Basic probabilities. Random variables, probability distributions, and their parameters. Independence. Convergence of random variables. Basic limit theorems: Poisson theorem, weak and strong laws of large numbers, de Moivre-Laplace theorem. |
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1000-114bRP1* |
Classes
Summer semester 2023/24
Groups
Brief description
Kolmogorov axioms. Basic probabilities. Random variables, probability distributions, and their parameters. Independence. Convergence of random variables. Basic limit theorems: Poisson theorem, weak and strong laws of large numbers, de Moivre-Laplace theorem. |
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