Course Page ✏️
- Mathematical Tools for Engineers
- MT12
- Description
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Objectives:
Mathematical modelling is widely used in the various fields of engineering. The mathematical techniques and numerical methods used to treat problems are very varied and sometimes complex. A good understanding is necessary for an efficient resolution and a correct interpretation of the results obtained.
Learning Outcomes:
- Master the theoretical bases and the main direct numerical methods for solving linear systems
- Understand the influence of matrix conditioning
- Be able to pose a linear least squares problem and master its numerical solution (QR factorisation)
- Be able to characterise the solutions to a non-linear optimisation problem and determine them numerically using simple descent methods (gradient)
- Understand the principle of convolution and master the Laplace transform
- Be able to use the Laplace transformation to solve a number of differential equations - ECTS credits
- 6
- Teaching Language
- Français
- Exam Language
- Français
- Support Materials Language
- Français/English
- Basic Learning Outcomes
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- Apply algebra, calculus, probability and statistics to formulate mathematical models of signals, channels and traffic in defined telecommunication problems.(B-TN1.1 - Apply algebra, calculus, probability and statistics to formulate mathematical models of signals, channels… - TEB - Apply algebra, calculus, probability and statistics to formulate mathematical models of signals, channels and traffic in defined telecommunication problems.)
- Course categorized
- Managing Entity (faculty)
- Telecommunications and Networks ( UTT)