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    Branch programme/details

    Computational mathematics (0541VD170009) DSP II

    Faculty: Faculty of Mathematics and Physics
    Study programme: Computational mathematics (P0541D170009)
    Form of study: combined
    Type of study: doctoral
    Language of instruction: English
    Standard length of study: 4 years
    Application type: Online, Paper
    Classes start: 01.03.2026

    • You cannot apply for study of this programme/branch now.

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      Application submission date: 30.11.2025
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      Charge for an on-line application: 1500 CZK
      Charge for a paper application: 1500 CZK
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      The study programme provides advanced theoretical and practical knowledge of the computational mathematics, which deals with solution of mathematical problems describing phenomena in natural, technical and social sciences. The study is focused on the understanding of problems in a wider context.
      The study includes the theoretical aspects of the methods of the computational mathematics as well as a computer solution of the mathematical tasks motivated by practical problems. The students are prepared for development of the field itself as well as to employ the achieved knowledge in solving mathematical problems in natural and applied sciences.
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      Entrance examination to all programmes taught in English
      The entrance examination for all study programmes consists of two rounds.

      1st round
      Assessment of candidates on the basis of the attachments to the application form. The admissions committee evaluates attachments according to the following criteria:
      a) Results and quality of previous studies (grades, quality of the university, time since the graduation)
      b) Compatibility of the applicant’s Master’s degree with the scientific field of the doctoral programme
      c) Quality of a motivation letter
      d) Content of recommendation letters and their relevance
      e) Publications or other professional achievements, proving the candidate's qualifications for doctoral studies
      f) The level of English language proficiency

      The assessment of each criterion is on a scale of 0-5 points, i.e. a maximum of 30 points can be obtained in the evaluation. To qualify for the 2nd round of the entrance exam, the candidate must obtain at least 15 points.

      The results of the 1st round will be communicated to candidates by December 15, 2025 at the latest.

      Invitation to 2nd round of the entrance examination
      The invitation to 2nd round of the entrance examination will be sent to those applicants, who obtained at least 15 points in the 1st round of the entrance examination.
      The invitation to an entrance examination is delivered through the University Electronic Information System in mid-December, 2025.

      2nd round
      The second round of the entrance examination may be conducted online, by means of information and communication technologies. It consists of two parts, the first one of which is related to the suggested dissertation topic, the second part then concerns the foundations of the scientific field of the study programme. The examination committee will evaluate the accuracy and completeness of all answers for a given part on a scale of grades: Excellent, Very good, Good and Fail. The applicant will get the following amount of points for each grade: Excellent 20 points, Very good 14 points, Good 8 points and Fail 0 points. The candidate can therefore obtain a maximum of 40 points in the 2nd round. The committee assesses the answers in particular from the point of view of correctness, completeness, accuracy and a demonstrated knowledge of the field. The exam will be conducted in English.

      Points for the 1st and 2nd rounds are added together. In order to pass the entrance examination, the applicant must obtain at least 50 points from both rounds together. The applicants with lower total scores cannot be admitted to doctoral studies.

      Admission conditions after the 2nd round
      All study programmes, with the exception of the study programme Physics Education and General Problems of Physics, will admit all applicants who successfully pass the entrance examination.
      The programme Physics Education and General Problems of Physics will admit only the applicant who successfully passes the entrance examination and obtains the highest number of points in total for both rounds of the entrance examination.

      Demonstrating English language proficiency
      English language proficiency should be demonstrated by fulfilling at least one of the following conditions:
      A. The applicant spent at least two years of his/her previous education at secondary or university level with English as the sole language of instruction in one of the following countries: Australia, Canada, India, Ireland, Malta, New Zealand, Pakistan, South Africa, UK or USA.
      B. The applicant has passed one of the following exams (in some cases we recognize the exam only with a minimum score or level):
      • General State Language Examination in English in the Czech Republic
      • TOEFL Essentials – 10 points
      • TOEFL iBT – 95 points
      • TOEFL ITP – 627 points
      • IELTS – 7 points
      • C2 Proficiency (formerly known as CPE) - Pass
      • C1 Advanced (formerly known as CAE) - Pass
      • ESOL International (C1 – C2)
      • TELC (The European Language Certificates) – TELC English C1 - Pass
      • UNIcert English for Mathematicians: Level C1 – level C1
      • Melab – 85 points
      • Examination for the Certificate of Proficiency in English (ECPE) - Pass
      • Test of English for International Communication (TOEIC) – 785 points
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      Admission to Doctoral studies is conditioned by successful completion of a Master's study programme.

      Verification method: entrance exam
      Confirmation date (of entrance exam) from: 12.01.2026 Until: 16.01.2026
      Alternative date (of entrance exam): 26.01.2026 Until: 30.01.2026
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      The graduate gained deep theoretical knowledge and practical skills for the numerical solution of mathematical problems describing various natural, technical or social phenomena. He/she is able to propose an optimal solution approach for the given problem, including the choice of a suitable method as well as its efficient algorithmization. The graduate is able to analyze the chosen method and to implement it on computers. He/she is able to evaluate the outputs of the computational process and consequently propose suitable modifications of the applied technique. The graduate can recognize the limits and weaknesses of the approaches used and assess the suitability of methods and implementations in application software.
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      Tuition [CZK] / per period: 1000 CZK / year