PřF:C1475 Mathematics for chemoinformat - Course Information
C1475 Introduction to mathematics for chemoinformatic and bioinformatics - seminarFaculty of Science
- Extent and Intensity
- 0/2/0. 2 credit(s) (plus extra credits for completion). Type of Completion: k (colloquium).
- Mgr. Zdeněk Kříž, Ph.D. (lecturer)
prof. RNDr. Jaroslav Koča, DrSc. (lecturer)
doc. RNDr. Radka Svobodová, Ph.D. (lecturer)
RNDr. David Sehnal, Ph.D. (seminar tutor)
Mgr. Veronika Švandová, Ph.D. (seminar tutor)
- Guaranteed by
- prof. RNDr. Jaroslav Koča, DrSc.
National Centre for Biomolecular Research - Faculty of Science
Supplier department: National Centre for Biomolecular Research - Faculty of Science
- Timetable of Seminar Groups
- C1475/01: No timetable has been entered into IS. R. Svobodová
C1475/02: No timetable has been entered into IS. V. Švandová
C1475/03: No timetable has been entered into IS. D. Sehnal
C1475/04: No timetable has been entered into IS. Z. Kříž
C1475/05: No timetable has been entered into IS. Z. Kříž
- It expected that the student will enter the course with the basic knowledge of mathematics at grammar school level.
- Course Enrolment Limitations
- The course is only offered to the students of the study fields the course is directly associated with.
- fields of study / plans the course is directly associated with
- Chemoinformatics and Bioinformatics (programme PřF, B-BCH)
- Course objectives
- At the end of the course students should have very basic notions in linear algebra, differential a integral calculus of functions of one and two variables and differential equations at the lowest possible level. The course is focused on obtaining basic orientation in the field. It is accompanied by practically oriented excersisses, so the student will be able to solve basic tasks in the field.
- 1) Algebra of matrices. 2) Systems of linear equations and their solution. 3) Elementary functions and their basic properties. 4) Limits, derivatives 5) Inverse functions. Exponential and logarithmic functions. 6) Higher order derivatives. 7) Integral calculus. Basic techniques of integration. 8) Functions of several variables. 9) Partial derivatives. 10) Maxima and minima of functions of several variables. 11) Integration of functions of several variables. 12) Differential equations. 13) Simple examples on first-order equations. Boundary condition.
- Teaching methods
- Practical course.
- Assessment methods
- Credits are awarded for active participation in the seminar.
- Language of instruction
- Further Comments
- Study Materials
Course is no more offered.