Study programme 2015 - 2016
Programme component of Bachelor's Degree in Engineering: Architectural Engineering à la Faculty of Engineering
CodeTypeHead of UE Department’s
contact details
Teacher(s)
UI-B2-IRCIVA-009-MCompulsory UESIEBERT XavierF151 - Mathématique et Recherche opérationnelle
    Language
    of instruction
    Language
    of assessment
    HT(*) HTPE(*) HTPS(*) HR(*) HD(*) CreditsWeighting Term
      Français0000033
      AA CodeTeaching Activity (AA) HT(*) HTPE(*) HTPS(*) HR(*) HD(*) Term Weighting
      I-MARO-024100%
      Unité d'enseignement
      PrérequisUI-B1-IRCIVA-003-M Mathématique pour l'ingénieur 1
      PrérequisUI-B1-IRCIVA-004-M Mathématique pour l'ingénieur 2

      Objectives of general skills

      • Implement an engineering approach dealing with a set problem taking into account technical, economic and environmental constraints
        • Design, evaluate and optimise solutions addressing the problem
        • Identify and acquire the information and skills needed to solve the problem
      • Understand the theoretical and methodological fundamentals in arts, science, engineering and construction to solve problems involving these disciplines
        • Identify, describe and explain the basic artistic, scientific and mathematical principles
      • Demonstrate thoroughness and independence throughout their studies
        • Develop scientific and cultural curiosity and open-mindedness
        • Learn to use various resources made available to inform and train independently

      UE's Learning outcomes

      discuss the proof of theorems and identify the impact of their hypotheses.
      solve a system of differential equations using Laplace transform or exponential of matrices
      compute and use Fourier series and Fourier transforms
      understand the basic principles of partial differential equations

      understand and apply the theory of functions of complex variables, oriented towards engineering applications

      UE Content

      ordinary differential equations; Laplace transforms; series of functions, Cauchy problem; systems of differential equations; Fourier series, Fourier transform;

      introduction to partial differential equations

      fonctions of a complex variable ; inversion of Laplace transform;  z transform

      Prior experience

      Calculus

      Term 1 for Integrated Assessment - type

      • Written examination
      • Quoted exercices

      Term 2 for Integrated Assessment - type

      • N/A

      Term 3 for Integrated Assessment - type

      • N/A

      Resit Assessment for IT - Term 1 (B1BA1) - type

      • N/A

      Type of Teaching Activity/Activities

      AA
      I-MARO-024

      Mode of delivery

      AA
      I-MARO-024

      Required Reading

      AA
      I-MARO-024

      Required Learning Resources/Tools

      AA
      I-MARO-024

      Recommended Reading

      AA
      I-MARO-024

      Recommended Learning Resources/Tools

      AA
      I-MARO-024

      Other Recommended Reading

      AA
      I-MARO-024

      Term 1 Assessment - type

      AA
      I-MARO-024

      Term 1 Assessment - comments

      AA
      I-MARO-024

      Resit Assessment - Term 1 (B1BA1) - type

      AA
      I-MARO-024

      Resit Assessment - Term 1 (B1BA1) - Comments

      AA
      I-MARO-024

      Term 2 Assessment - type

      AA
      I-MARO-024

      Term 2 Assessment - comments

      AA
      I-MARO-024

      Term 3 Assessment - type

      AA
      I-MARO-024

      Term 3 Assessment - comments

      AA
      I-MARO-024
      UE : Programme component - AA : Teaching activity
      (*) HT : Hours of theory - HTPE : Hours of in-class exercices - HTPS : hours of practical work - HD : HMiscellaneous time - HR : Hours of remedial classes. - Per. (Period), Y=Year, Q1=1st term et Q2=2nd term