GDOWSKI PLUCISKI ZADANIA Z RACHUNKU WEKTOROWEGO PDF

Gdowski B., Pluciński E. – Zbiór zadań z rachunku wektorowego i geometrii analitycznej Teoria, przykłady, zadania – Oficyna Wydawnicza PRz, Rzeszów. W. Dubnicki, L. Filus, H. Sosnowska, Algebra liniowa w zadaniach. PWN B. Gdowski, E. Pluciński, Zadania z rachunku wektorowego i geometrii analitycznej. Analiza matematyczna w zadaniach. PWN Warszawa Gdowski B., Pluciński E., Zbiór zadań z rachunku wektorowego i geometrii analitycznej. Oficyna.

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A more detailed presentation of the material of Part 3 above, together with algorithm simulations in polish. Graph algorithms and their applications Abstract algebra group and ring theory Lists of exercises prepared for the lecture Algebra for wrktorowego specialization Computer Science lists also contain chosen basic definitions, facts and hints List 1: Linear spaces List 4: About seminar – abstract [pl] Prerequisites wwektorowego Recommended literature [pl] Basic course on graph algorithms: Representations of groups, decomposition of finitely generated abelian groups List 3: Principal ideal rings, Euklidean rings, Chinese Remainder Theorem Computer algebra Short sketches of chosen issues Diagonalization of polynomial matrices Wekktorowego algebra Lists of exercises prepared for the lecture Linear algebra with geometry for the specialization Mathematics and Economy List 1: Basis and dimension rachubku a linear space List 5: Groups – basic examples; isomorphism theorem for groups List 2: Set theory Lists of exercises prepared for the lecture Introduction to mathematics for the specialization Mathematics and Mathematics and Economy Quantifiers Mathematical induction Elements of the set theory Relations Short sketches of chosen issues Relations – basic definitions Seminars Bachelor seminar: Network sniffing – Wireshark presentation Project 4: Abstract Bibliography, related topics, historical remarks ginflations wektoroweggo and other projects Appendix: Graph algorithms and their applications for Computer Science Informatics.

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Part 1 Part 2 Part 3 Part 4 Theory of graphs and graph algorithms.

Rings, ideals, isomorphism theorem for rings; invertible, indecomposable elements Elements of graph theory, graph representations [slides] [printable] Basic graph algorithms and their applications DFS, BFS [slides] [printable] Shortest paths problems Dijkstra, Bellman-Ford [slides] [printable] Minimum spaning tree Kruskal, Prim, disjoint sets structures [slides] [printable] Maximum flow Ford-Fulkerson, bipartite matchings [slides] [printable] NEW: Security of www – IP blocking, authentication with a password Project 2: Computational data for Nakayama bigraphs Horario: Complex numbers List 2: