Number of hours
- Lectures 12.0
- Projects -
- Tutorials 18.0
- Internship -
- Laboratory works -
ECTS
ECTS 22.0
Goal(s)
Learning Outcomes
Apply Laplace and Fourier transformations to solve problems that can be presented as linear differential equations with constant coefficients (see example of the automation of linear and continuous systems), using complex numbers and polynomial roots to obtain simplified rational fractions of polynomials
Objectives
Applications of Laplace and Fourier Transforms.Very often, in process engineering, the physical phenomena are described by linear differential équations where the coefficients are constant. The main objective of the course is to apply the Laplace transform in order to solve analytically this class of problems. The process control theory of linear dynamical systems is given as a matter of exemple. The symetrical character of the main theorems is also exemplified.
Responsible(s)
-
Content(s)
Very often, in process engineering, the physical phenomena are described by linear differential équations where the coefficients are constant. The main objective of the course is to apply the Laplace transform in order to solve analytically this class of problems. The process control theory of linear dynamical systems is given as a matter of exemple. The symetrical character of the main theorems is also exemplified.
PrerequisitesMathematics I: complex numbers, polynoms and their roots, rational fraction, mainly linear differential equation, integration methods
Accessibility for people with disabilities : please contact us for further information
Test
Assessment procedures defined at the start of the international mobility.
Continuous assessment and final exam
Second session on final exam
Calendar
The course exists in the following branches:
- Curriculum - Pagora Engineer - Apprentice - Semester 6
Additional Information
Course ID : 3FMA1007
Course language(s): 
You can find this course among all other courses.
Environmental security
Déroulement de l’enseignement en salle de cours standard.
Sécurité : RAS
Environnement : RAS