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Third-Cycle Courses

Faculty of Engineering | Lund University

Details for the Course Syllabus for Course FRT145F valid from Autumn 2016

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General
Aim
  • The aim of the course is to provide advanced knowledge and skills in mathematical modeling based on measurement data, including model structure selection, parameter estimation, model validation, prediction, simulation, and control.
Contents
  • Lectures: Transient analysis; Spectral methods; Frequency analysis; Linear regression; Interactive programs; Model parameterizations; Prediction error methods; Instrument variable methods: Real-time identification; Recursive methods; Continuous-time models, Identification in closed loop; Structure selection; Model validation; Experiment design; Model reduction; Partitioned models; 2D-methods; Nonlinear systems; Subspace methods;
    Laboratories: Frequency analysis, Interactive identification, Identification for control
Knowledge and Understanding
  • For a passing grade the doctoral student must
  • be able to define basic concepts for systems with multiple inputs and outputs
    be able to translate between different multivariable system descriptions, in particular time series models, transient responses, transfer function matrices, and state-space descriptions
    be able to derive dynamical mathematical models describing relations between inputs and outputs, including disturbance models
    understand the role of the experimental conditions for the accuracy and quality of the resulting mathematical model
    be able to approximate (reduce) multivariable mathemical models according to a given approximation accuracy
Competences and Skills
  • For a passing grade the doctoral student must
  • be able to formulate control-oriented models of multivariable systems in the form of state-space models, time series models, transient responses, and transfer function
    be able to calculate dynamic mathematical models from experimental input and output signal measurements
    be able to validate a mathematical model in relation to experimental data using statistical analysis, model approximation, and simulation
    be able to translate control specifications to requirements on the mathematical model
Judgement and Approach
  • For a passing grade the doctoral student must
  • be able to understand relations and limitations when simplified models are used to describe a complex multivariable real system
    show ability for teamwork and group collaboration during projects
Types of Instruction
  • Lectures
  • Laboratory exercises
  • Exercises
Examination Formats
  • Written exam
  • Written assignments
  • Failed, pass
Admission Requirements
Assumed Prior Knowledge
  • FRT010 Automatic Control, Basic Course, FMSF10 Stationary Stochastic Processes
Selection Criteria
Literature
  • Johansson, R.: System Modeling and Identification. Prentice Hall, 1993. ISBN 0134823087.
Further Information
Course code
  • FRT145F
Administrative Information
  • 2016-10-27
  • Professor Thomas Johansson

All Published Course Occasions for the Course Syllabus

1 course occasion.

Start Date End Date Published
2017‑08‑29 2017‑10‑25 2017‑05‑30

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