MATH-203(d) / 6 credits

Teacher: Licht Martin Werner

Language: English


Summary

The course studies the fundamental concepts of vector analysis and Fourier analysis with a view to using them to solve multidisciplinary scientific engineering problems.

Content

Vector analysis:
Gradient, rotational, divergence and Laplacian operators. Curvilinear integrals and surface integrals. Vector fields and potentials. Green's, divergence and Stokes' theorems.
Fourier analysis:
Fourier series. Parceval identity. Fourier transforms. Plancherel's identity. Uses and applications.

Learning Prerequisites

Required courses

Analyse I, Analyse II, Algèbre linéaire.

Assessment methods

Written exam.

Resources

Moodle Link

In the programs

  • Semester: Fall
  • Exam form: Written (winter session)
  • Subject examined: Analysis III (for IC)
  • Lecture: 3 Hour(s) per week x 14 weeks
  • Exercises: 2 Hour(s) per week x 14 weeks
  • Type: mandatory
  • Semester: Fall
  • Exam form: Written (winter session)
  • Subject examined: Analysis III (for IC)
  • Lecture: 3 Hour(s) per week x 14 weeks
  • Exercises: 2 Hour(s) per week x 14 weeks
  • Type: mandatory
  • Semester: Fall
  • Exam form: Written (winter session)
  • Subject examined: Analysis III (for IC)
  • Lecture: 3 Hour(s) per week x 14 weeks
  • Exercises: 2 Hour(s) per week x 14 weeks
  • Type: mandatory

Reference week

Wednesday, 8h - 10h: Lecture STCC - Cloud C

Thursday, 13h - 14h: Lecture SG1 138
SG0213

Thursday, 14h - 16h: Exercise, TP GCC330
GCA1416
CM011
CE1103
CM1113
CM1104
CM1120

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