Introduction, Examples and Applications of Ordinary Differential Equations (odes). First-order Odes# Linear and Separable Equations, Some Elementary Solution Methods, Existence and Uniqueness For Initial Problems. Second and Higher Order Linear Odes# Base, Wronskian, Constant Coefficients, Nonhomogeneous Odes, Method Of Undetermined Coefficients, Variation of Parameters, Systems Of Odes, Nonhomogeneous Systems. Introduction to The Qualitative Theory# Stability, Phase Plane. Power Series Solutions. In This Course Theory Is Emphasised More Than in 104131.

Faculty: Mathematics
|Undergraduate Studies

Pre-required courses

(104012 - Differential and Integral Calculus 1t and 104016 - Algebra 1/extended) or (104016 - Algebra 1/extended and 104042 - Differential and Integral Calculus 1m2) or (104016 - Algebra 1/extended and 104036 - Differential and Integral Calculus 1t) or (104016 - Algebra 1/extended and 104041 - Differential and Integral Calculus 1m1) or (104016 - Algebra 1/extended and 104018 - Differential and Integral Calculus 1m) or (104031 - Calculus 1m and 104166 - Algebra Am)


Parallel course

104013 - Differential and Integral Calculus 2t 104032 - Calculus 2m


Course with no extra credit

94323 - Dynamic Models in Operations Research 94333 - Dynamic Models in Operations Research 104213


Course with no extra credit (contained)

104131 - Ordinary Differential Equations/h


Course with no extra credit (contains)

104035 - Ordinary Dif.equations and Calculus 2h 104136 - Ordinary Differential Equations M 104285 - Ordinary Differential Equations


Semestrial Information