Faculty of Science and Mathematics / MATHEMATICS AND COMPUTER SCIENCE / GEOMETRY
Course: | GEOMETRY/ |
Course ID | Course status | Semester | ECTS credits | Lessons (Lessons+Exercises+Laboratory) |
12061 | Obavezan | 1 | 5 | 3+1+0 |
Programs | MATHEMATICS AND COMPUTER SCIENCE |
Prerequisites | |
Aims | |
Learning outcomes | |
Lecturer / Teaching assistant | |
Methodology |
Plan and program of work | |
Preparing week | Preparation and registration of the semester |
I week lectures | |
I week exercises | |
II week lectures | |
II week exercises | |
III week lectures | |
III week exercises | |
IV week lectures | |
IV week exercises | |
V week lectures | |
V week exercises | |
VI week lectures | |
VI week exercises | |
VII week lectures | |
VII week exercises | |
VIII week lectures | |
VIII week exercises | |
IX week lectures | |
IX week exercises | |
X week lectures | |
X week exercises | |
XI week lectures | |
XI week exercises | |
XII week lectures | |
XII week exercises | |
XIII week lectures | |
XIII week exercises | |
XIV week lectures | |
XIV week exercises | |
XV week lectures | |
XV week exercises |
Student workload | |
Per week | Per semester |
5 credits x 40/30=6 hours and 40 minuts
3 sat(a) theoretical classes 0 sat(a) practical classes 1 excercises 2 hour(s) i 40 minuts of independent work, including consultations |
Classes and final exam:
6 hour(s) i 40 minuts x 16 =106 hour(s) i 40 minuts Necessary preparation before the beginning of the semester (administration, registration, certification): 6 hour(s) i 40 minuts x 2 =13 hour(s) i 20 minuts Total workload for the subject: 5 x 30=150 hour(s) Additional work for exam preparation in the preparing exam period, including taking the remedial exam from 0 to 30 hours (remaining time from the first two items to the total load for the item) 30 hour(s) i 0 minuts Workload structure: 106 hour(s) i 40 minuts (cources), 13 hour(s) i 20 minuts (preparation), 30 hour(s) i 0 minuts (additional work) |
Student obligations | |
Consultations | |
Literature | |
Examination methods | |
Special remarks | |
Comment |
Grade: | F | E | D | C | B | A |
Number of points | less than 50 points | greater than or equal to 50 points and less than 60 points | greater than or equal to 60 points and less than 70 points | greater than or equal to 70 points and less than 80 points | greater than or equal to 80 points and less than 90 points | greater than or equal to 90 points |
Faculty of Science and Mathematics / MATHEMATICS AND COMPUTER SCIENCE / RANDOM PROCESSES
Course: | RANDOM PROCESSES/ |
Course ID | Course status | Semester | ECTS credits | Lessons (Lessons+Exercises+Laboratory) |
12062 | Obavezan | 1 | 5 | 3+1+0 |
Programs | MATHEMATICS AND COMPUTER SCIENCE |
Prerequisites | |
Aims | |
Learning outcomes | |
Lecturer / Teaching assistant | |
Methodology |
Plan and program of work | |
Preparing week | Preparation and registration of the semester |
I week lectures | |
I week exercises | |
II week lectures | |
II week exercises | |
III week lectures | |
III week exercises | |
IV week lectures | |
IV week exercises | |
V week lectures | |
V week exercises | |
VI week lectures | |
VI week exercises | |
VII week lectures | |
VII week exercises | |
VIII week lectures | |
VIII week exercises | |
IX week lectures | |
IX week exercises | |
X week lectures | |
X week exercises | |
XI week lectures | |
XI week exercises | |
XII week lectures | |
XII week exercises | |
XIII week lectures | |
XIII week exercises | |
XIV week lectures | |
XIV week exercises | |
XV week lectures | |
XV week exercises |
Student workload | |
Per week | Per semester |
5 credits x 40/30=6 hours and 40 minuts
3 sat(a) theoretical classes 0 sat(a) practical classes 1 excercises 2 hour(s) i 40 minuts of independent work, including consultations |
Classes and final exam:
6 hour(s) i 40 minuts x 16 =106 hour(s) i 40 minuts Necessary preparation before the beginning of the semester (administration, registration, certification): 6 hour(s) i 40 minuts x 2 =13 hour(s) i 20 minuts Total workload for the subject: 5 x 30=150 hour(s) Additional work for exam preparation in the preparing exam period, including taking the remedial exam from 0 to 30 hours (remaining time from the first two items to the total load for the item) 30 hour(s) i 0 minuts Workload structure: 106 hour(s) i 40 minuts (cources), 13 hour(s) i 20 minuts (preparation), 30 hour(s) i 0 minuts (additional work) |
Student obligations | |
Consultations | |
Literature | |
Examination methods | |
Special remarks | |
Comment |
Grade: | F | E | D | C | B | A |
Number of points | less than 50 points | greater than or equal to 50 points and less than 60 points | greater than or equal to 60 points and less than 70 points | greater than or equal to 70 points and less than 80 points | greater than or equal to 80 points and less than 90 points | greater than or equal to 90 points |
Faculty of Science and Mathematics / MATHEMATICS AND COMPUTER SCIENCE / METHODS OF OPTIMIZATION
Course: | METHODS OF OPTIMIZATION/ |
Course ID | Course status | Semester | ECTS credits | Lessons (Lessons+Exercises+Laboratory) |
12063 | Obavezan | 1 | 5 | 3+1+0 |
Programs | MATHEMATICS AND COMPUTER SCIENCE |
Prerequisites | |
Aims | |
Learning outcomes | |
Lecturer / Teaching assistant | |
Methodology |
Plan and program of work | |
Preparing week | Preparation and registration of the semester |
I week lectures | |
I week exercises | |
II week lectures | |
II week exercises | |
III week lectures | |
III week exercises | |
IV week lectures | |
IV week exercises | |
V week lectures | |
V week exercises | |
VI week lectures | |
VI week exercises | |
VII week lectures | |
VII week exercises | |
VIII week lectures | |
VIII week exercises | |
IX week lectures | |
IX week exercises | |
X week lectures | |
X week exercises | |
XI week lectures | |
XI week exercises | |
XII week lectures | |
XII week exercises | |
XIII week lectures | |
XIII week exercises | |
XIV week lectures | |
XIV week exercises | |
XV week lectures | |
XV week exercises |
Student workload | |
Per week | Per semester |
5 credits x 40/30=6 hours and 40 minuts
3 sat(a) theoretical classes 0 sat(a) practical classes 1 excercises 2 hour(s) i 40 minuts of independent work, including consultations |
Classes and final exam:
6 hour(s) i 40 minuts x 16 =106 hour(s) i 40 minuts Necessary preparation before the beginning of the semester (administration, registration, certification): 6 hour(s) i 40 minuts x 2 =13 hour(s) i 20 minuts Total workload for the subject: 5 x 30=150 hour(s) Additional work for exam preparation in the preparing exam period, including taking the remedial exam from 0 to 30 hours (remaining time from the first two items to the total load for the item) 30 hour(s) i 0 minuts Workload structure: 106 hour(s) i 40 minuts (cources), 13 hour(s) i 20 minuts (preparation), 30 hour(s) i 0 minuts (additional work) |
Student obligations | |
Consultations | |
Literature | |
Examination methods | |
Special remarks | |
Comment |
Grade: | F | E | D | C | B | A |
Number of points | less than 50 points | greater than or equal to 50 points and less than 60 points | greater than or equal to 60 points and less than 70 points | greater than or equal to 70 points and less than 80 points | greater than or equal to 80 points and less than 90 points | greater than or equal to 90 points |
Faculty of Science and Mathematics / MATHEMATICS AND COMPUTER SCIENCE / PHYSICS
Course: | PHYSICS/ |
Course ID | Course status | Semester | ECTS credits | Lessons (Lessons+Exercises+Laboratory) |
12066 | Obavezan | 1 | 5 | 2+2+0 |
Programs | MATHEMATICS AND COMPUTER SCIENCE |
Prerequisites | No prerequisites |
Aims | Getting to know the basic laws of physics that apply at the level of atoms and their nuclei |
Learning outcomes | Upon completion of this course, the student will be able to: 1. know how to solve the simplest examples of the one-dimensional Schrödinger equation 2. understand the statistical interpretation of the wave function and measurements 3. interpret the indeterminacy relation 4. know the basic properties of momentum in quantum mechanics 5. reproduce the basic properties of the spectrum of the hydrogen atom |
Lecturer / Teaching assistant | Professor Predrag Miranović, assistant Stevan Đuurđević |
Methodology | Lectures, exercises, consultations |
Plan and program of work | |
Preparing week | Preparation and registration of the semester |
I week lectures | The Schrödinger equation. Wave function. |
I week exercises | |
II week lectures | Statistical interpretation. Normalization |
II week exercises | |
III week lectures | Impulse. The uncertainty relation |
III week exercises | |
IV week lectures | Time-independent Schrödinger equation. Stationary states |
IV week exercises | |
V week lectures | A particle in an infinitely deep well |
V week exercises | |
VI week lectures | Harmonic oscillator |
VI week exercises | |
VII week lectures | Particle in finite depth well |
VII week exercises | |
VIII week lectures | Free particle |
VIII week exercises | |
IX week lectures | Delta-function shape potential |
IX week exercises | |
X week lectures | Mathematical formalism of quantum mechanics |
X week exercises | |
XI week lectures | Hilbert space. General statistical interpretation |
XI week exercises | |
XII week lectures | Schrödinger and Heisenberg picture |
XII week exercises | |
XIII week lectures | The Schrödinger equation in 3D |
XIII week exercises | |
XIV week lectures | Angular momentum |
XIV week exercises | |
XV week lectures | Hydrogen atom |
XV week exercises |
Student workload | |
Per week | Per semester |
5 credits x 40/30=6 hours and 40 minuts
2 sat(a) theoretical classes 0 sat(a) practical classes 2 excercises 2 hour(s) i 40 minuts of independent work, including consultations |
Classes and final exam:
6 hour(s) i 40 minuts x 16 =106 hour(s) i 40 minuts Necessary preparation before the beginning of the semester (administration, registration, certification): 6 hour(s) i 40 minuts x 2 =13 hour(s) i 20 minuts Total workload for the subject: 5 x 30=150 hour(s) Additional work for exam preparation in the preparing exam period, including taking the remedial exam from 0 to 30 hours (remaining time from the first two items to the total load for the item) 30 hour(s) i 0 minuts Workload structure: 106 hour(s) i 40 minuts (cources), 13 hour(s) i 20 minuts (preparation), 30 hour(s) i 0 minuts (additional work) |
Student obligations | Students are required to attend lectures and exercises |
Consultations | Every week on student request |
Literature | Introduction to quantum mechanics, D. J. Griffiths, Prentice Hall, New Jersey 2005 |
Examination methods | Tests (40 points), Homework (10 points), Final exam (50 points) |
Special remarks | |
Comment |
Grade: | F | E | D | C | B | A |
Number of points | less than 50 points | greater than or equal to 50 points and less than 60 points | greater than or equal to 60 points and less than 70 points | greater than or equal to 70 points and less than 80 points | greater than or equal to 80 points and less than 90 points | greater than or equal to 90 points |
Faculty of Science and Mathematics / MATHEMATICS AND COMPUTER SCIENCE / EQUATIONS OF MATHEMATICAL PHYSICS
Course: | EQUATIONS OF MATHEMATICAL PHYSICS/ |
Course ID | Course status | Semester | ECTS credits | Lessons (Lessons+Exercises+Laboratory) |
12075 | Obavezan | 1 | 5 | 3+1+0 |
Programs | MATHEMATICS AND COMPUTER SCIENCE |
Prerequisites | There is none |
Aims | The aim of the course is to enable the student, within the defined set of classes, to acquire knowledge of modeling natural and social phenomena using partial differential equations and the ability to prove the existence and uniqueness of the solutions of derived equations. |
Learning outcomes | After the student passes this exam, he will be able to: 1. Apply the basic principles of modeling natural and social phenomena with partial differential equations 2. Adjust the coefficients of partial differential equations in accordance with the considered situation 3. Prove the existence and uniqueness of solutions of known nonlinear partial differential equations 4 Recognize the type of partial differential equation and find its numerical solution. 5. Interprets solutions of equations as a description of the natural or social phenomenon it models. |
Lecturer / Teaching assistant | Darko Mitrovic |
Methodology | Lectures, exercises, learning and independent creation of tasks, consultations |
Plan and program of work | |
Preparing week | Preparation and registration of the semester |
I week lectures | Introductory terms. Examples. |
I week exercises | Introductory terms. Examples. |
II week lectures | Conservation laws and method of characteristics. Performing the equation and finding classic solutions. |
II week exercises | Conservation laws and method of characteristics. Performing the equation and finding classic solutions. |
III week lectures | Weak solutions and non-uniqueness (scalar conservation law). |
III week exercises | Weak solutions and non-uniqueness (scalar conservation law). |
IV week lectures | Admissibility conditions for the Riemann problem. |
IV week exercises | Admissibility conditions for the Riemann problem. |
V week lectures | Entropy solutions according to Kružkov and their existence |
V week exercises | Entropy solutions according to Kružkov and their existence |
VI week lectures | Uniqueness of entropy solutions |
VI week exercises | Uniqueness of entropy solutions |
VII week lectures | The first colloquium |
VII week exercises | Solving tasks from the first colloquium |
VIII week lectures | Degenerate parabolic equations and admissibility conditions. Existence of a solution in the one-dimensional case |
VIII week exercises | Degenerate parabolic equations and admissibility conditions. Existence of a solution in the one-dimensional case |
IX week lectures | Compensated compactness |
IX week exercises | Compensated compactness |
X week lectures | Application of compactness by compensation to the scalar conservation law |
X week exercises | Application of compactness by compensation to the scalar conservation law |
XI week lectures | H-measures |
XI week exercises | H-measures |
XII week lectures | Scalar conservation law with discontinuous flux |
XII week exercises | Scalar conservation law with discontinuous flux |
XIII week lectures | A boundary value problem for the scalar conservation law. |
XIII week exercises | A boundary value problem for the scalar conservation law. |
XIV week lectures | Second colloquium |
XIV week exercises | Solving tasks from the second colloquium |
XV week lectures | Remedial colloquiums |
XV week exercises | Solving tasks from remedial colloquiums |
Student workload | Classes and final exam: 6 hours and 40 minutes. 16=106 hours and 40 minutes. Necessary preparations 2 6 hours and 40 min. =13 hours and 20 minutes. Total workload for the subject: 5 30=150 Overtime: 0-30 hours Load structure 106 hours and 40 minutes (teaching) + 13 hours and 20 minutes (preparation) + 30 hours (additional work) |
Per week | Per semester |
5 credits x 40/30=6 hours and 40 minuts
3 sat(a) theoretical classes 0 sat(a) practical classes 1 excercises 2 hour(s) i 40 minuts of independent work, including consultations |
Classes and final exam:
6 hour(s) i 40 minuts x 16 =106 hour(s) i 40 minuts Necessary preparation before the beginning of the semester (administration, registration, certification): 6 hour(s) i 40 minuts x 2 =13 hour(s) i 20 minuts Total workload for the subject: 5 x 30=150 hour(s) Additional work for exam preparation in the preparing exam period, including taking the remedial exam from 0 to 30 hours (remaining time from the first two items to the total load for the item) 30 hour(s) i 0 minuts Workload structure: 106 hour(s) i 40 minuts (cources), 13 hour(s) i 20 minuts (preparation), 30 hour(s) i 0 minuts (additional work) |
Student obligations | Students are required to attend classes, take final exams and colloquiums. |
Consultations | Monday 14:00-16:00 |
Literature | I. Aganović, V. Veselić Partial differential equations, Element, Zagreb, 1987. L.C.Evans, Partial Differential Equations, Springer Verlag, 1995 Lecture script S.. Kruzhkov, S. N. Kruzhkovs lectures on first-order quasilinear PDEs, Analytical and Numerical Aspects of PDEs, de Gruyter 2009. |
Examination methods | 2 colloquiums of 40 points each final exam 20 points |
Special remarks | None |
Comment | None |
Grade: | F | E | D | C | B | A |
Number of points | less than 50 points | greater than or equal to 50 points and less than 60 points | greater than or equal to 60 points and less than 70 points | greater than or equal to 70 points and less than 80 points | greater than or equal to 80 points and less than 90 points | greater than or equal to 90 points |
Faculty of Science and Mathematics / MATHEMATICS AND COMPUTER SCIENCE / ARTIFICIAL INTELLIGENCE
Course: | ARTIFICIAL INTELLIGENCE/ |
Course ID | Course status | Semester | ECTS credits | Lessons (Lessons+Exercises+Laboratory) |
12085 | Obavezan | 1,2 | 5 | 3+2+0 |
Programs | MATHEMATICS AND COMPUTER SCIENCE |
Prerequisites | |
Aims | |
Learning outcomes | |
Lecturer / Teaching assistant | |
Methodology |
Plan and program of work | |
Preparing week | Preparation and registration of the semester |
I week lectures | |
I week exercises | |
II week lectures | |
II week exercises | |
III week lectures | |
III week exercises | |
IV week lectures | |
IV week exercises | |
V week lectures | |
V week exercises | |
VI week lectures | |
VI week exercises | |
VII week lectures | |
VII week exercises | |
VIII week lectures | |
VIII week exercises | |
IX week lectures | |
IX week exercises | |
X week lectures | |
X week exercises | |
XI week lectures | |
XI week exercises | |
XII week lectures | |
XII week exercises | |
XIII week lectures | |
XIII week exercises | |
XIV week lectures | |
XIV week exercises | |
XV week lectures | |
XV week exercises |
Student workload | |
Per week | Per semester |
5 credits x 40/30=6 hours and 40 minuts
3 sat(a) theoretical classes 0 sat(a) practical classes 2 excercises 1 hour(s) i 40 minuts of independent work, including consultations |
Classes and final exam:
6 hour(s) i 40 minuts x 16 =106 hour(s) i 40 minuts Necessary preparation before the beginning of the semester (administration, registration, certification): 6 hour(s) i 40 minuts x 2 =13 hour(s) i 20 minuts Total workload for the subject: 5 x 30=150 hour(s) Additional work for exam preparation in the preparing exam period, including taking the remedial exam from 0 to 30 hours (remaining time from the first two items to the total load for the item) 30 hour(s) i 0 minuts Workload structure: 106 hour(s) i 40 minuts (cources), 13 hour(s) i 20 minuts (preparation), 30 hour(s) i 0 minuts (additional work) |
Student obligations | |
Consultations | |
Literature | |
Examination methods | |
Special remarks | |
Comment |
Grade: | F | E | D | C | B | A |
Number of points | less than 50 points | greater than or equal to 50 points and less than 60 points | greater than or equal to 60 points and less than 70 points | greater than or equal to 70 points and less than 80 points | greater than or equal to 80 points and less than 90 points | greater than or equal to 90 points |
Faculty of Science and Mathematics / MATHEMATICS AND COMPUTER SCIENCE / CRYPTOGRAPHY
Course: | CRYPTOGRAPHY/ |
Course ID | Course status | Semester | ECTS credits | Lessons (Lessons+Exercises+Laboratory) |
12082 | Obavezan | 2,1 | 5 | 3+1+0 |
Programs | MATHEMATICS AND COMPUTER SCIENCE |
Prerequisites | Enrolling in this course is not conditioned by passing other courses. |
Aims | The aim of the course is introducing students to basics of symmetric and asymmetric cryptography. |
Learning outcomes | On successful completion of this course, students will be able to: 1. Understand and apply definitions and propositions of Number theory 2. Understand basic propositions and algorithms of classic cryptography 3. Understand the notions of asymmetric cryptography and public and private key 4. Understand and apply algorithms of asymmetric cryptography 5. Understand the notion of digital signature, and implement digital signatures |
Lecturer / Teaching assistant | prof. dr Vladimir Božović |
Methodology | Lectures, exercises, consultations, group projects |
Plan and program of work | |
Preparing week | Preparation and registration of the semester |
I week lectures | Introduction to cryptography. History of cryptography. Basic substitution algorithms. Introduction to cryptoanalysis. |
I week exercises | Introduction to cryptography. History of cryptography. Basic substitution algorithms. Introduction to cryptoanalysis. |
II week lectures | Divisibility. Euclids algorithm. |
II week exercises | Divisibility. Euclids algorithm. |
III week lectures | Prime numbers and factorization. Modular arithmetic. |
III week exercises | Prime numbers and factorization. Modular arithmetic. |
IV week lectures | Chinese remainder theorem. Diophantine equations. |
IV week exercises | Chinese remainder theorem. Diophantine equations. |
V week lectures | Basic algebraic structures. Group, ring, field. System of remainders as a modular ring. |
V week exercises | Basic algebraic structures. Group, ring, field. System of remainders as a modular ring. |
VI week lectures | Arithmetic functions. Fermats and Eulers theorem. |
VI week exercises | Arithmetic functions. Fermats and Eulers theorem. |
VII week lectures | Symmetric cryptography. Examples of symmetric crypto-systems. |
VII week exercises | Symmetric cryptography. Examples of symmetric crypto-systems. |
VIII week lectures | Asymmetric cryptography. Problem of discrete logarithm in a finite field. Diffie-Hellman algorithm. |
VIII week exercises | Asymmetric cryptography. Problem of discrete logarithm in a finite field. Diffie-Hellman algorithm. |
IX week lectures | Mid-term exam. ElGamal algorithm. Complexity of the discrete logarithm problem. |
IX week exercises | Mid-term exam. ElGamal algorithm. Complexity of the discrete logarithm problem. |
X week lectures | Baby step-Giant step algorithm for computing the discrete logarithm. Chinese remainder theorem. Scheme of the Pohlig-Hellman algorithm. |
X week exercises | Baby step-Giant step algorithm for computing the discrete logarithm. Chinese remainder theorem. Scheme of the Pohlig-Hellman algorithm. |
XI week lectures | Factorization in cryptography. Eulers formula and roots modulo pq. Introduction to the RSA algorithm. |
XI week exercises | Factorization in cryptography. Eulers formula and roots modulo pq. Introduction to the RSA algorithm. |
XII week lectures | Implementation of RSA. Security questions for RSA. Influence of the RSA algorithm on the development of cryptography. |
XII week exercises | Implementation of RSA. Security questions for RSA. Influence of the RSA algorithm on the development of cryptography. |
XIII week lectures | Primality tests. Pollards algorithms for factorization. Factorization using difference of squares. |
XIII week exercises | Primality tests. Pollards algorithms for factorization. Factorization using difference of squares. |
XIV week lectures | Abels group of an elliptic curve. Elliptic curve over a finite field. Discrete logarithm on an elliptic curve. |
XIV week exercises | Abels group of an elliptic curve. Elliptic curve over a finite field. Discrete logarithm on an elliptic curve. |
XV week lectures | The notion and implementation of digital signatures. RSA digital signature. |
XV week exercises | The notion and implementation of digital signatures. RSA digital signature. |
Student workload | |
Per week | Per semester |
5 credits x 40/30=6 hours and 40 minuts
3 sat(a) theoretical classes 0 sat(a) practical classes 1 excercises 2 hour(s) i 40 minuts of independent work, including consultations |
Classes and final exam:
6 hour(s) i 40 minuts x 16 =106 hour(s) i 40 minuts Necessary preparation before the beginning of the semester (administration, registration, certification): 6 hour(s) i 40 minuts x 2 =13 hour(s) i 20 minuts Total workload for the subject: 5 x 30=150 hour(s) Additional work for exam preparation in the preparing exam period, including taking the remedial exam from 0 to 30 hours (remaining time from the first two items to the total load for the item) 30 hour(s) i 0 minuts Workload structure: 106 hour(s) i 40 minuts (cources), 13 hour(s) i 20 minuts (preparation), 30 hour(s) i 0 minuts (additional work) |
Student obligations | Students must attend lectures, do and submit all project tasks and do the midterm and final exam. |
Consultations | As agreed with students. |
Literature | 1. An Introduction to Mathematical Cryptography, Jeffrey Hoffstein, Jill Pipher, Joseph H. Silverman, 2008, ISBN: 978-0-387-77993-5. 2. A Course in Number Theory and Cryptography, Neal Koblitz, 1994, ISBN: 0-387-94293-9. |
Examination methods | Midterm exam - 30 points Group project - 30 points Final exam - 30 points Attendance - 10 points |
Special remarks | |
Comment |
Grade: | F | E | D | C | B | A |
Number of points | less than 50 points | greater than or equal to 50 points and less than 60 points | greater than or equal to 60 points and less than 70 points | greater than or equal to 70 points and less than 80 points | greater than or equal to 80 points and less than 90 points | greater than or equal to 90 points |
Faculty of Science and Mathematics / MATHEMATICS AND COMPUTER SCIENCE / LOGIC
Course: | LOGIC/ |
Course ID | Course status | Semester | ECTS credits | Lessons (Lessons+Exercises+Laboratory) |
12067 | Obavezan | 2 | 5 | 3+1+0 |
Programs | MATHEMATICS AND COMPUTER SCIENCE |
Prerequisites | |
Aims | |
Learning outcomes | |
Lecturer / Teaching assistant | |
Methodology |
Plan and program of work | |
Preparing week | Preparation and registration of the semester |
I week lectures | |
I week exercises | |
II week lectures | |
II week exercises | |
III week lectures | |
III week exercises | |
IV week lectures | |
IV week exercises | |
V week lectures | |
V week exercises | |
VI week lectures | |
VI week exercises | |
VII week lectures | |
VII week exercises | |
VIII week lectures | |
VIII week exercises | |
IX week lectures | |
IX week exercises | |
X week lectures | |
X week exercises | |
XI week lectures | |
XI week exercises | |
XII week lectures | |
XII week exercises | |
XIII week lectures | |
XIII week exercises | |
XIV week lectures | |
XIV week exercises | |
XV week lectures | |
XV week exercises |
Student workload | |
Per week | Per semester |
5 credits x 40/30=6 hours and 40 minuts
3 sat(a) theoretical classes 0 sat(a) practical classes 1 excercises 2 hour(s) i 40 minuts of independent work, including consultations |
Classes and final exam:
6 hour(s) i 40 minuts x 16 =106 hour(s) i 40 minuts Necessary preparation before the beginning of the semester (administration, registration, certification): 6 hour(s) i 40 minuts x 2 =13 hour(s) i 20 minuts Total workload for the subject: 5 x 30=150 hour(s) Additional work for exam preparation in the preparing exam period, including taking the remedial exam from 0 to 30 hours (remaining time from the first two items to the total load for the item) 30 hour(s) i 0 minuts Workload structure: 106 hour(s) i 40 minuts (cources), 13 hour(s) i 20 minuts (preparation), 30 hour(s) i 0 minuts (additional work) |
Student obligations | |
Consultations | |
Literature | |
Examination methods | |
Special remarks | |
Comment |
Grade: | F | E | D | C | B | A |
Number of points | less than 50 points | greater than or equal to 50 points and less than 60 points | greater than or equal to 60 points and less than 70 points | greater than or equal to 70 points and less than 80 points | greater than or equal to 80 points and less than 90 points | greater than or equal to 90 points |
Faculty of Science and Mathematics / MATHEMATICS AND COMPUTER SCIENCE / MATHEMATICAL SOFTWARE PACKAGES
Course: | MATHEMATICAL SOFTWARE PACKAGES/ |
Course ID | Course status | Semester | ECTS credits | Lessons (Lessons+Exercises+Laboratory) |
12072 | Obavezan | 2 | 5 | 3+1+0 |
Programs | MATHEMATICS AND COMPUTER SCIENCE |
Prerequisites | |
Aims | |
Learning outcomes | |
Lecturer / Teaching assistant | |
Methodology |
Plan and program of work | |
Preparing week | Preparation and registration of the semester |
I week lectures | |
I week exercises | |
II week lectures | |
II week exercises | |
III week lectures | |
III week exercises | |
IV week lectures | |
IV week exercises | |
V week lectures | |
V week exercises | |
VI week lectures | |
VI week exercises | |
VII week lectures | |
VII week exercises | |
VIII week lectures | |
VIII week exercises | |
IX week lectures | |
IX week exercises | |
X week lectures | |
X week exercises | |
XI week lectures | |
XI week exercises | |
XII week lectures | |
XII week exercises | |
XIII week lectures | |
XIII week exercises | |
XIV week lectures | |
XIV week exercises | |
XV week lectures | |
XV week exercises |
Student workload | |
Per week | Per semester |
5 credits x 40/30=6 hours and 40 minuts
3 sat(a) theoretical classes 0 sat(a) practical classes 1 excercises 2 hour(s) i 40 minuts of independent work, including consultations |
Classes and final exam:
6 hour(s) i 40 minuts x 16 =106 hour(s) i 40 minuts Necessary preparation before the beginning of the semester (administration, registration, certification): 6 hour(s) i 40 minuts x 2 =13 hour(s) i 20 minuts Total workload for the subject: 5 x 30=150 hour(s) Additional work for exam preparation in the preparing exam period, including taking the remedial exam from 0 to 30 hours (remaining time from the first two items to the total load for the item) 30 hour(s) i 0 minuts Workload structure: 106 hour(s) i 40 minuts (cources), 13 hour(s) i 20 minuts (preparation), 30 hour(s) i 0 minuts (additional work) |
Student obligations | |
Consultations | |
Literature | |
Examination methods | |
Special remarks | |
Comment |
Grade: | F | E | D | C | B | A |
Number of points | less than 50 points | greater than or equal to 50 points and less than 60 points | greater than or equal to 60 points and less than 70 points | greater than or equal to 70 points and less than 80 points | greater than or equal to 80 points and less than 90 points | greater than or equal to 90 points |
Faculty of Science and Mathematics / MATHEMATICS AND COMPUTER SCIENCE / ALGEBRAIC TOPOLOGY
Course: | ALGEBRAIC TOPOLOGY/ |
Course ID | Course status | Semester | ECTS credits | Lessons (Lessons+Exercises+Laboratory) |
12076 | Obavezan | 2 | 5 | 3+1+0 |
Programs | MATHEMATICS AND COMPUTER SCIENCE |
Prerequisites | |
Aims | |
Learning outcomes | |
Lecturer / Teaching assistant | |
Methodology |
Plan and program of work | |
Preparing week | Preparation and registration of the semester |
I week lectures | |
I week exercises | |
II week lectures | |
II week exercises | |
III week lectures | |
III week exercises | |
IV week lectures | |
IV week exercises | |
V week lectures | |
V week exercises | |
VI week lectures | |
VI week exercises | |
VII week lectures | |
VII week exercises | |
VIII week lectures | |
VIII week exercises | |
IX week lectures | |
IX week exercises | |
X week lectures | |
X week exercises | |
XI week lectures | |
XI week exercises | |
XII week lectures | |
XII week exercises | |
XIII week lectures | |
XIII week exercises | |
XIV week lectures | |
XIV week exercises | |
XV week lectures | |
XV week exercises |
Student workload | |
Per week | Per semester |
5 credits x 40/30=6 hours and 40 minuts
3 sat(a) theoretical classes 0 sat(a) practical classes 1 excercises 2 hour(s) i 40 minuts of independent work, including consultations |
Classes and final exam:
6 hour(s) i 40 minuts x 16 =106 hour(s) i 40 minuts Necessary preparation before the beginning of the semester (administration, registration, certification): 6 hour(s) i 40 minuts x 2 =13 hour(s) i 20 minuts Total workload for the subject: 5 x 30=150 hour(s) Additional work for exam preparation in the preparing exam period, including taking the remedial exam from 0 to 30 hours (remaining time from the first two items to the total load for the item) 30 hour(s) i 0 minuts Workload structure: 106 hour(s) i 40 minuts (cources), 13 hour(s) i 20 minuts (preparation), 30 hour(s) i 0 minuts (additional work) |
Student obligations | |
Consultations | |
Literature | |
Examination methods | |
Special remarks | |
Comment |
Grade: | F | E | D | C | B | A |
Number of points | less than 50 points | greater than or equal to 50 points and less than 60 points | greater than or equal to 60 points and less than 70 points | greater than or equal to 70 points and less than 80 points | greater than or equal to 80 points and less than 90 points | greater than or equal to 90 points |
Faculty of Science and Mathematics / MATHEMATICS AND COMPUTER SCIENCE / DATA MINING
Course: | DATA MINING/ |
Course ID | Course status | Semester | ECTS credits | Lessons (Lessons+Exercises+Laboratory) |
12083 | Obavezan | 2 | 5 | 3+1+0 |
Programs | MATHEMATICS AND COMPUTER SCIENCE |
Prerequisites | |
Aims | |
Learning outcomes | |
Lecturer / Teaching assistant | |
Methodology |
Plan and program of work | |
Preparing week | Preparation and registration of the semester |
I week lectures | |
I week exercises | |
II week lectures | |
II week exercises | |
III week lectures | |
III week exercises | |
IV week lectures | |
IV week exercises | |
V week lectures | |
V week exercises | |
VI week lectures | |
VI week exercises | |
VII week lectures | |
VII week exercises | |
VIII week lectures | |
VIII week exercises | |
IX week lectures | |
IX week exercises | |
X week lectures | |
X week exercises | |
XI week lectures | |
XI week exercises | |
XII week lectures | |
XII week exercises | |
XIII week lectures | |
XIII week exercises | |
XIV week lectures | |
XIV week exercises | |
XV week lectures | |
XV week exercises |
Student workload | |
Per week | Per semester |
5 credits x 40/30=6 hours and 40 minuts
3 sat(a) theoretical classes 0 sat(a) practical classes 1 excercises 2 hour(s) i 40 minuts of independent work, including consultations |
Classes and final exam:
6 hour(s) i 40 minuts x 16 =106 hour(s) i 40 minuts Necessary preparation before the beginning of the semester (administration, registration, certification): 6 hour(s) i 40 minuts x 2 =13 hour(s) i 20 minuts Total workload for the subject: 5 x 30=150 hour(s) Additional work for exam preparation in the preparing exam period, including taking the remedial exam from 0 to 30 hours (remaining time from the first two items to the total load for the item) 30 hour(s) i 0 minuts Workload structure: 106 hour(s) i 40 minuts (cources), 13 hour(s) i 20 minuts (preparation), 30 hour(s) i 0 minuts (additional work) |
Student obligations | |
Consultations | |
Literature | |
Examination methods | |
Special remarks | |
Comment |
Grade: | F | E | D | C | B | A |
Number of points | less than 50 points | greater than or equal to 50 points and less than 60 points | greater than or equal to 60 points and less than 70 points | greater than or equal to 70 points and less than 80 points | greater than or equal to 80 points and less than 90 points | greater than or equal to 90 points |
Faculty of Science and Mathematics / MATHEMATICS AND COMPUTER SCIENCE / PARALLEL ALGORITHMS
Course: | PARALLEL ALGORITHMS/ |
Course ID | Course status | Semester | ECTS credits | Lessons (Lessons+Exercises+Laboratory) |
12084 | Obavezan | 2 | 5 | 3+1+0 |
Programs | MATHEMATICS AND COMPUTER SCIENCE |
Prerequisites | |
Aims | |
Learning outcomes | |
Lecturer / Teaching assistant | |
Methodology |
Plan and program of work | |
Preparing week | Preparation and registration of the semester |
I week lectures | |
I week exercises | |
II week lectures | |
II week exercises | |
III week lectures | |
III week exercises | |
IV week lectures | |
IV week exercises | |
V week lectures | |
V week exercises | |
VI week lectures | |
VI week exercises | |
VII week lectures | |
VII week exercises | |
VIII week lectures | |
VIII week exercises | |
IX week lectures | |
IX week exercises | |
X week lectures | |
X week exercises | |
XI week lectures | |
XI week exercises | |
XII week lectures | |
XII week exercises | |
XIII week lectures | |
XIII week exercises | |
XIV week lectures | |
XIV week exercises | |
XV week lectures | |
XV week exercises |
Student workload | |
Per week | Per semester |
5 credits x 40/30=6 hours and 40 minuts
3 sat(a) theoretical classes 0 sat(a) practical classes 1 excercises 2 hour(s) i 40 minuts of independent work, including consultations |
Classes and final exam:
6 hour(s) i 40 minuts x 16 =106 hour(s) i 40 minuts Necessary preparation before the beginning of the semester (administration, registration, certification): 6 hour(s) i 40 minuts x 2 =13 hour(s) i 20 minuts Total workload for the subject: 5 x 30=150 hour(s) Additional work for exam preparation in the preparing exam period, including taking the remedial exam from 0 to 30 hours (remaining time from the first two items to the total load for the item) 30 hour(s) i 0 minuts Workload structure: 106 hour(s) i 40 minuts (cources), 13 hour(s) i 20 minuts (preparation), 30 hour(s) i 0 minuts (additional work) |
Student obligations | |
Consultations | |
Literature | |
Examination methods | |
Special remarks | |
Comment |
Grade: | F | E | D | C | B | A |
Number of points | less than 50 points | greater than or equal to 50 points and less than 60 points | greater than or equal to 60 points and less than 70 points | greater than or equal to 70 points and less than 80 points | greater than or equal to 80 points and less than 90 points | greater than or equal to 90 points |
Faculty of Science and Mathematics / MATHEMATICS AND COMPUTER SCIENCE / DIFFERENTIAL GEOMETRY
Course: | DIFFERENTIAL GEOMETRY/ |
Course ID | Course status | Semester | ECTS credits | Lessons (Lessons+Exercises+Laboratory) |
12069 | Obavezan | 3 | 5 | 3+1+0 |
Programs | MATHEMATICS AND COMPUTER SCIENCE |
Prerequisites | |
Aims | |
Learning outcomes | |
Lecturer / Teaching assistant | |
Methodology |
Plan and program of work | |
Preparing week | Preparation and registration of the semester |
I week lectures | |
I week exercises | |
II week lectures | |
II week exercises | |
III week lectures | |
III week exercises | |
IV week lectures | |
IV week exercises | |
V week lectures | |
V week exercises | |
VI week lectures | |
VI week exercises | |
VII week lectures | |
VII week exercises | |
VIII week lectures | |
VIII week exercises | |
IX week lectures | |
IX week exercises | |
X week lectures | |
X week exercises | |
XI week lectures | |
XI week exercises | |
XII week lectures | |
XII week exercises | |
XIII week lectures | |
XIII week exercises | |
XIV week lectures | |
XIV week exercises | |
XV week lectures | |
XV week exercises |
Student workload | |
Per week | Per semester |
5 credits x 40/30=6 hours and 40 minuts
3 sat(a) theoretical classes 0 sat(a) practical classes 1 excercises 2 hour(s) i 40 minuts of independent work, including consultations |
Classes and final exam:
6 hour(s) i 40 minuts x 16 =106 hour(s) i 40 minuts Necessary preparation before the beginning of the semester (administration, registration, certification): 6 hour(s) i 40 minuts x 2 =13 hour(s) i 20 minuts Total workload for the subject: 5 x 30=150 hour(s) Additional work for exam preparation in the preparing exam period, including taking the remedial exam from 0 to 30 hours (remaining time from the first two items to the total load for the item) 30 hour(s) i 0 minuts Workload structure: 106 hour(s) i 40 minuts (cources), 13 hour(s) i 20 minuts (preparation), 30 hour(s) i 0 minuts (additional work) |
Student obligations | |
Consultations | |
Literature | |
Examination methods | |
Special remarks | |
Comment |
Grade: | F | E | D | C | B | A |
Number of points | less than 50 points | greater than or equal to 50 points and less than 60 points | greater than or equal to 60 points and less than 70 points | greater than or equal to 70 points and less than 80 points | greater than or equal to 80 points and less than 90 points | greater than or equal to 90 points |
Faculty of Science and Mathematics / MATHEMATICS AND COMPUTER SCIENCE / NUMBER THEORY
Course: | NUMBER THEORY/ |
Course ID | Course status | Semester | ECTS credits | Lessons (Lessons+Exercises+Laboratory) |
12073 | Obavezan | 3 | 5 | 3+1+0 |
Programs | MATHEMATICS AND COMPUTER SCIENCE |
Prerequisites | |
Aims | |
Learning outcomes | |
Lecturer / Teaching assistant | |
Methodology |
Plan and program of work | |
Preparing week | Preparation and registration of the semester |
I week lectures | |
I week exercises | |
II week lectures | |
II week exercises | |
III week lectures | |
III week exercises | |
IV week lectures | |
IV week exercises | |
V week lectures | |
V week exercises | |
VI week lectures | |
VI week exercises | |
VII week lectures | |
VII week exercises | |
VIII week lectures | |
VIII week exercises | |
IX week lectures | |
IX week exercises | |
X week lectures | |
X week exercises | |
XI week lectures | |
XI week exercises | |
XII week lectures | |
XII week exercises | |
XIII week lectures | |
XIII week exercises | |
XIV week lectures | |
XIV week exercises | |
XV week lectures | |
XV week exercises |
Student workload | |
Per week | Per semester |
5 credits x 40/30=6 hours and 40 minuts
3 sat(a) theoretical classes 0 sat(a) practical classes 1 excercises 2 hour(s) i 40 minuts of independent work, including consultations |
Classes and final exam:
6 hour(s) i 40 minuts x 16 =106 hour(s) i 40 minuts Necessary preparation before the beginning of the semester (administration, registration, certification): 6 hour(s) i 40 minuts x 2 =13 hour(s) i 20 minuts Total workload for the subject: 5 x 30=150 hour(s) Additional work for exam preparation in the preparing exam period, including taking the remedial exam from 0 to 30 hours (remaining time from the first two items to the total load for the item) 30 hour(s) i 0 minuts Workload structure: 106 hour(s) i 40 minuts (cources), 13 hour(s) i 20 minuts (preparation), 30 hour(s) i 0 minuts (additional work) |
Student obligations | |
Consultations | |
Literature | |
Examination methods | |
Special remarks | |
Comment |
Grade: | F | E | D | C | B | A |
Number of points | less than 50 points | greater than or equal to 50 points and less than 60 points | greater than or equal to 60 points and less than 70 points | greater than or equal to 70 points and less than 80 points | greater than or equal to 80 points and less than 90 points | greater than or equal to 90 points |
Faculty of Science and Mathematics / MATHEMATICS AND COMPUTER SCIENCE / ADVANCED ALGEBRA
Course: | ADVANCED ALGEBRA/ |
Course ID | Course status | Semester | ECTS credits | Lessons (Lessons+Exercises+Laboratory) |
12074 | Obavezan | 3 | 5 | 3+1+0 |
Programs | MATHEMATICS AND COMPUTER SCIENCE |
Prerequisites | |
Aims | |
Learning outcomes | |
Lecturer / Teaching assistant | |
Methodology |
Plan and program of work | |
Preparing week | Preparation and registration of the semester |
I week lectures | |
I week exercises | |
II week lectures | |
II week exercises | |
III week lectures | |
III week exercises | |
IV week lectures | |
IV week exercises | |
V week lectures | |
V week exercises | |
VI week lectures | |
VI week exercises | |
VII week lectures | |
VII week exercises | |
VIII week lectures | |
VIII week exercises | |
IX week lectures | |
IX week exercises | |
X week lectures | |
X week exercises | |
XI week lectures | |
XI week exercises | |
XII week lectures | |
XII week exercises | |
XIII week lectures | |
XIII week exercises | |
XIV week lectures | |
XIV week exercises | |
XV week lectures | |
XV week exercises |
Student workload | |
Per week | Per semester |
5 credits x 40/30=6 hours and 40 minuts
3 sat(a) theoretical classes 0 sat(a) practical classes 1 excercises 2 hour(s) i 40 minuts of independent work, including consultations |
Classes and final exam:
6 hour(s) i 40 minuts x 16 =106 hour(s) i 40 minuts Necessary preparation before the beginning of the semester (administration, registration, certification): 6 hour(s) i 40 minuts x 2 =13 hour(s) i 20 minuts Total workload for the subject: 5 x 30=150 hour(s) Additional work for exam preparation in the preparing exam period, including taking the remedial exam from 0 to 30 hours (remaining time from the first two items to the total load for the item) 30 hour(s) i 0 minuts Workload structure: 106 hour(s) i 40 minuts (cources), 13 hour(s) i 20 minuts (preparation), 30 hour(s) i 0 minuts (additional work) |
Student obligations | |
Consultations | |
Literature | |
Examination methods | |
Special remarks | |
Comment |
Grade: | F | E | D | C | B | A |
Number of points | less than 50 points | greater than or equal to 50 points and less than 60 points | greater than or equal to 60 points and less than 70 points | greater than or equal to 70 points and less than 80 points | greater than or equal to 80 points and less than 90 points | greater than or equal to 90 points |
Faculty of Science and Mathematics / MATHEMATICS AND COMPUTER SCIENCE / MATHEMATICAL MODELS IN ECONOMY
Course: | MATHEMATICAL MODELS IN ECONOMY/ |
Course ID | Course status | Semester | ECTS credits | Lessons (Lessons+Exercises+Laboratory) |
12086 | Obavezan | 3 | 5 | 3+1+0 |
Programs | MATHEMATICS AND COMPUTER SCIENCE |
Prerequisites | |
Aims | |
Learning outcomes | |
Lecturer / Teaching assistant | |
Methodology |
Plan and program of work | |
Preparing week | Preparation and registration of the semester |
I week lectures | |
I week exercises | |
II week lectures | |
II week exercises | |
III week lectures | |
III week exercises | |
IV week lectures | |
IV week exercises | |
V week lectures | |
V week exercises | |
VI week lectures | |
VI week exercises | |
VII week lectures | |
VII week exercises | |
VIII week lectures | |
VIII week exercises | |
IX week lectures | |
IX week exercises | |
X week lectures | |
X week exercises | |
XI week lectures | |
XI week exercises | |
XII week lectures | |
XII week exercises | |
XIII week lectures | |
XIII week exercises | |
XIV week lectures | |
XIV week exercises | |
XV week lectures | |
XV week exercises |
Student workload | |
Per week | Per semester |
5 credits x 40/30=6 hours and 40 minuts
3 sat(a) theoretical classes 0 sat(a) practical classes 1 excercises 2 hour(s) i 40 minuts of independent work, including consultations |
Classes and final exam:
6 hour(s) i 40 minuts x 16 =106 hour(s) i 40 minuts Necessary preparation before the beginning of the semester (administration, registration, certification): 6 hour(s) i 40 minuts x 2 =13 hour(s) i 20 minuts Total workload for the subject: 5 x 30=150 hour(s) Additional work for exam preparation in the preparing exam period, including taking the remedial exam from 0 to 30 hours (remaining time from the first two items to the total load for the item) 30 hour(s) i 0 minuts Workload structure: 106 hour(s) i 40 minuts (cources), 13 hour(s) i 20 minuts (preparation), 30 hour(s) i 0 minuts (additional work) |
Student obligations | |
Consultations | |
Literature | |
Examination methods | |
Special remarks | |
Comment |
Grade: | F | E | D | C | B | A |
Number of points | less than 50 points | greater than or equal to 50 points and less than 60 points | greater than or equal to 60 points and less than 70 points | greater than or equal to 70 points and less than 80 points | greater than or equal to 80 points and less than 90 points | greater than or equal to 90 points |
Faculty of Science and Mathematics / MATHEMATICS AND COMPUTER SCIENCE / THEORY OF ALGORITHM COMPLEXITY
Course: | THEORY OF ALGORITHM COMPLEXITY/ |
Course ID | Course status | Semester | ECTS credits | Lessons (Lessons+Exercises+Laboratory) |
12087 | Obavezan | 3 | 5 | 3+1+0 |
Programs | MATHEMATICS AND COMPUTER SCIENCE |
Prerequisites | |
Aims | |
Learning outcomes | |
Lecturer / Teaching assistant | |
Methodology |
Plan and program of work | |
Preparing week | Preparation and registration of the semester |
I week lectures | |
I week exercises | |
II week lectures | |
II week exercises | |
III week lectures | |
III week exercises | |
IV week lectures | |
IV week exercises | |
V week lectures | |
V week exercises | |
VI week lectures | |
VI week exercises | |
VII week lectures | |
VII week exercises | |
VIII week lectures | |
VIII week exercises | |
IX week lectures | |
IX week exercises | |
X week lectures | |
X week exercises | |
XI week lectures | |
XI week exercises | |
XII week lectures | |
XII week exercises | |
XIII week lectures | |
XIII week exercises | |
XIV week lectures | |
XIV week exercises | |
XV week lectures | |
XV week exercises |
Student workload | |
Per week | Per semester |
5 credits x 40/30=6 hours and 40 minuts
3 sat(a) theoretical classes 0 sat(a) practical classes 1 excercises 2 hour(s) i 40 minuts of independent work, including consultations |
Classes and final exam:
6 hour(s) i 40 minuts x 16 =106 hour(s) i 40 minuts Necessary preparation before the beginning of the semester (administration, registration, certification): 6 hour(s) i 40 minuts x 2 =13 hour(s) i 20 minuts Total workload for the subject: 5 x 30=150 hour(s) Additional work for exam preparation in the preparing exam period, including taking the remedial exam from 0 to 30 hours (remaining time from the first two items to the total load for the item) 30 hour(s) i 0 minuts Workload structure: 106 hour(s) i 40 minuts (cources), 13 hour(s) i 20 minuts (preparation), 30 hour(s) i 0 minuts (additional work) |
Student obligations | |
Consultations | |
Literature | |
Examination methods | |
Special remarks | |
Comment |
Grade: | F | E | D | C | B | A |
Number of points | less than 50 points | greater than or equal to 50 points and less than 60 points | greater than or equal to 60 points and less than 70 points | greater than or equal to 70 points and less than 80 points | greater than or equal to 80 points and less than 90 points | greater than or equal to 90 points |
Faculty of Science and Mathematics / MATHEMATICS AND COMPUTER SCIENCE / COMPUTALIBILITY THEORY
Course: | COMPUTALIBILITY THEORY/ |
Course ID | Course status | Semester | ECTS credits | Lessons (Lessons+Exercises+Laboratory) |
12088 | Obavezan | 3 | 5 | 3+1+0 |
Programs | MATHEMATICS AND COMPUTER SCIENCE |
Prerequisites | |
Aims | |
Learning outcomes | |
Lecturer / Teaching assistant | |
Methodology |
Plan and program of work | |
Preparing week | Preparation and registration of the semester |
I week lectures | |
I week exercises | |
II week lectures | |
II week exercises | |
III week lectures | |
III week exercises | |
IV week lectures | |
IV week exercises | |
V week lectures | |
V week exercises | |
VI week lectures | |
VI week exercises | |
VII week lectures | |
VII week exercises | |
VIII week lectures | |
VIII week exercises | |
IX week lectures | |
IX week exercises | |
X week lectures | |
X week exercises | |
XI week lectures | |
XI week exercises | |
XII week lectures | |
XII week exercises | |
XIII week lectures | |
XIII week exercises | |
XIV week lectures | |
XIV week exercises | |
XV week lectures | |
XV week exercises |
Student workload | |
Per week | Per semester |
5 credits x 40/30=6 hours and 40 minuts
3 sat(a) theoretical classes 0 sat(a) practical classes 1 excercises 2 hour(s) i 40 minuts of independent work, including consultations |
Classes and final exam:
6 hour(s) i 40 minuts x 16 =106 hour(s) i 40 minuts Necessary preparation before the beginning of the semester (administration, registration, certification): 6 hour(s) i 40 minuts x 2 =13 hour(s) i 20 minuts Total workload for the subject: 5 x 30=150 hour(s) Additional work for exam preparation in the preparing exam period, including taking the remedial exam from 0 to 30 hours (remaining time from the first two items to the total load for the item) 30 hour(s) i 0 minuts Workload structure: 106 hour(s) i 40 minuts (cources), 13 hour(s) i 20 minuts (preparation), 30 hour(s) i 0 minuts (additional work) |
Student obligations | |
Consultations | |
Literature | |
Examination methods | |
Special remarks | |
Comment |
Grade: | F | E | D | C | B | A |
Number of points | less than 50 points | greater than or equal to 50 points and less than 60 points | greater than or equal to 60 points and less than 70 points | greater than or equal to 70 points and less than 80 points | greater than or equal to 80 points and less than 90 points | greater than or equal to 90 points |