First order differential equations;

Separable, homogeneous, linear, Bernoulli and exact equations, integrating factors.

Higher order differential equations;

Reduction of order, second order equations, undetermined coefficients, variation of parameters, Cauchy-Euler equations, higher order equations.

Laplace transforms, convolution, unit step functions.

Power series solutions of differential equations;

Series solutions near ordinary points, series solutions near regular singular points (Frobenius Method)

Fourier Series.

Textbook: N. S. Snider, Fundamentals of Differential Equations, Eighth Edition  

 Reference Book: Shepley L. Ross,  Differential Equations, 3rd Edition, John Wiley and Sons, 1984 9780471032946

Evaluation criteria: Midterm I %30, Midterm II %30, Final %40.

Exams' dates.

Midterm I: July 29, 2020 @20.00

Midterm II: August 20, 2020 @20.00

Final:  September 1, 2020 @ 10.00

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