Introduction to Graph Theory
General data
Course ID:  360MS12ZTGa 
Erasmus code / ISCED: 
11.104

Course title:  Introduction to Graph Theory 
Name in Polish:  Introduction to Graph Theory 
Organizational unit:  Faculty of Mathematics 
Course groups:  
ECTS credit allocation (and other scores): 
4.00

Language:  English 
Type of course:  obligatory courses 
Short description: 
(in Polish) Course objectives: A student will acquire knowledge in rudiments of graph theory. He will also get basic information on applications of the theory. 
Full description: 
(in Polish) Course profile: academic Form of study: stationary Course type: obligatory Academic discipline: science and natural science, field of study in the arts and science: mathematics Year: 2, semester: 3 Prerequisities: Combinatorics lecture 15 h. exercise class 30 h. Verification methods: lectures, exercises, consultations, studying literature, home works, discussions in groups. ECTS credits: 4 Balance of student workload: attending lectures15x1h = 15h attending exercise classes 7x4h + 2h(preliminary teaching) = 30h preparation for classes 7x3h = 21h completing notes after exercises and lectures 9x2h = 18h consultations 5x1h = 5h final work: preparation and take 10h + 2h = 12h Quantitative description Direct interaction with the teacher: 53 h., 2 ECTS Practical exercises: 74 h., 4 ECTS 
Bibliography: 
(in Polish) 1) R. J. Wilson, Introduction to graph theory, Pearson, 2010 2) R. Diestel, Graph Theory, Springer Verlag, 2000 
Learning outcomes: 
(in Polish) Learning outcomes: Knows fundamental notions of the Graph Theory; can give examples illustrating various types of graphs he was tought about. Knows the notions of a path, cycle, Euler graph, and Hamilton graph. He also knows theorems associated with problems where these graphs appeared (the Euler, the Ore, and the Dirac Theorems) and can apply these theorems to concrete graphs and classes of graphs. Knows basic applications of graph theory in finding (in practice) a shortest path in various examples. Learns methodological bases for the applying graph theory in everyday problems and solving its elementary problems. KA6_WG01, KA6_WG03, KA6_WG04, KA6_WG02, KA6_UK01, KA6_UK02, KA6_UW02, KA6_UW03, KA6_UW06, KA6_UW18, KA6_UK03, KA6_WK01, KA6_UW15, KA6_KK01, KA6_UU01, KA6_KK02 
Assessment methods and assessment criteria: 
(in Polish) The overall form of credit for the course: test 
Classes in period "Academic year 2022/2023" (past)
Time span:  20221001  20230630 
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MO TU W TH FR WYK
CW

Type of class: 
Class, 30 hours
Lecture, 15 hours


Coordinators:  Tomasz Czyżycki, Aneta Sliżewska, Mariusz Żynel  
Group instructors:  Mariusz Żynel  
Students list:  (inaccessible to you)  
Examination: 
Course 
Grading
Class  Grading 
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