Eskisehir Technical University Info Package Eskisehir Technical University Info Package
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About the Program Educational Objectives Key Learning Outcomes Course Structure Diagram with Credits Field Qualifications Matrix of Course& Program Qualifications Matrix of Program Outcomes&Field Qualifications
  • Faculty of Engineering
  • Dept.of Electrical and Electronics Engineering(Eng
  • Course Structure Diagram with Credits
  • Differential Equations for Electrical Engineering
  • Learning Outcomes & Program Qualifications
  • Description
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  • Course's Contribution to Prog.
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  • ECTS Credit Load
0 : Does not support   1 : Low-level support   2 : Mid-level support   3 : Top level support
Learning Outcomes1234567891011
grasp what is meant by differential equations and their solutions; learn basic definitions and concepts about them such as initial-value problems, general and particular solutions; and identify differential equation types.33111211100
identify first-order differential equation types and use their specific solution methodologies, and begin to use first-order equations in modelling and solving some scientific and engineering problems.33111211100
recognize higher order linear differential equation types, understand concepts of their general and particular solutions, solve homogeneous equations with constant coefficients, solve nonhomogeneous equations by the method of undetermined coefficients.33111211100
apply linear differential equations with constant coefficients to solve first and second order electrical circuits (usually confined to series RC, RL and RLC circuits).33111211100
understand concepts of Laplace and inverse Laplace transforms and perform simple transform calculations, use Laplace transform in solving initial-value problems involving linear differential equations with constant coefficients, learn basic Laplace transform properties including the convolution theorem.33111211100
get initiated to concepts of impulse response and transfer function of linear time-invariant systems.33111211100
get initiated to state-space representation of linear systems of differential equations, understand how to solve linear systems with constant coefficients in the Laplace transform domain and express the solution in terms of the matrix exponential. 33111211100
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