Information on study programme

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Faculty Faculty of Science (PRF)
Study programme Applied Mathematics (P0541D170024)
Branch of study / Specialization Applied Mathematics (1103V004/00 - 2020)
Level of acquired qualification Doctoral
Form of study Full-time
Standard length of study 4 years
Number of ECTS credits 240
Qualification awarded Doctor (8)
Access to further studies The doctoral degree is the highest possible level of education in Czech education system.  
Type of completion State Doctoral Examination and dissertation defense.
Study and Examination Code URL
Faculty coordinator for international students unspecified
Key learning outcomes The aim of the study is to provide deeper knowledge of fundamental theoretical disciplines used in various branches of applied mathematics to graduates of study programs in applied mathematics and mathematics (probability theory and mathematical statistics, numerical and optimization methods).The students acquire a deeper knowledge according to topic of their theses, learn how to process the topic independently in terms of theory, and to verify the models or solve the problems theoretically with computer implementation. Some of the Ph.D. theses contain beside the theoretical part also the solution of the chosen difficult real-world problem. The dissertation topics are chosen usually from the following areas: (a) regression models with complicated structures, statistical modelling and statistical analysis of compositional data in the form of multidimensional and functional data with a wide spectrum of applications. (b) optimal control problems and shape optimization, approximation and interpolation of functions and data. All of these topics are currently objects of an intensive research in the department.
Specific admission requirements unspecified
Specific provisions for recognition of prior learning unspecified
Qualification requirements and regulations unspecified
Profile of the programme academical
Persistence requirements unspecified
Occupational profiles of graduates with examples unspecified
Branch of study / Specialization guarantor Hron Karel, prof. RNDr. Ph.D.
1. year 2. year 3. year Undetermined year
Winter Summer Winter Summer Winter Summer Winter Summer
KMA/PGDP1 (15)
Sum of ECTS credits
for compulsory courses 15
Student chooses optional courses so that the number of ECTS credits for optional courses totals: 15.
KMA/PGDP2 (15)
Sum of ECTS credits
for compulsory courses 15
Student chooses optional courses so that the number of ECTS credits for optional courses totals: 15
KMA/PGDP3 (20)
Sum of ECTS credits
for compulsory courses 20
Student chooses optional courses so that the number of ECTS credits for optional courses totals: 10.
KMA/PGDP4 (20)
Sum of ECTS credits
for compulsory courses 20
Student chooses optional courses so that the number of ECTS credits for optional courses totals: 10
KMA/PGDP5 (20)
Sum of ECTS credits
for compulsory courses 20
Student chooses optional courses so that the number of ECTS credits for optional courses totals: 10.
KMA/PGDP6 (20)
Sum of ECTS credits
for compulsory courses 20
Student chooses optional courses so that the number of ECTS credits for optional courses totals: 10
KMA/PGSZZ (0)
KMA/PGST1 (10)
KMA/PGPK (10)
KMA/PGOS1 (5)
KMA/PGOS2 (5)
Sum of ECTS credits
for compulsory courses 30
The student can choose the courses from the following course offer beyond their study obligations.
KMA/PGAS1 (5)
KMA/PGRC (10)
KMA/PGSA5 (5)
KMA/PGIF2 (15)
KMA/PGR (10)
KMA/PGIF (30)
KMA/PGOP1 (5)
KMA/PGSA2 (5)
KMA/PGT (10)
KMA/PGIS1 (10)
KMA/PGAK (10)
KMA/PGPC1 (5)
KMA/PGSA4 (5)
KMA/PGSA1 (5)
KMA/PGSA3 (5)
KMA/PGST2 (15)
VCJ/PGAJ (15)
KMA/PGPC3 (5)
KMA/PGIF3 (15)
KMA/PGRC2 (10)
KMA/PGIS2 (10)
KMA/PGOP3 (5)
KMA/PGOP2 (5)
KMA/PGPPA (5)
KMA/PGPRO (5)
KMA/PGPC2 (5)
PRF/PGMVV (5)
Sum of ECTS credits
for compulsory courses 0
Student chooses optional courses so that the number of ECTS credits for optional courses totals: 30.
Total 60 credits Total 60 credits Total 60 credits Total 60 credits
Total 240 credits