DIARY
14.4.: solving differential equations using Laplace transform; convolution
12.4.: properties of Laplace transform
7.4.: PicardLindelöf for higher order linear differential equations; Wronskians; introduction to Laplace transforms
31.3.: Picard iteration; Power series
29.3.: Volterra equation; PicardLindelöf theorem
24.3.: Cauchy sequences; Banach's Contraction Mapping Principle; Lipschitz continuous functions
22.3.: boundary values; reduction of order; metric spaces
17.3.: inhomogeneous linear differential equation with constant coefficients
15.3.: homogeneous linear differential equation with constant coefficients
10.3.: existence & uniqueness of solutions of a linear differential equation; homogeneous linear differential equation with constant coefficients
3.3.: complex numbers and complex functions; linear independence and Wronskian
1.3.: variation of parameters; introduction to linear differential equations of order greater than one
24.2.: proof of criterion for exactness of a differential equations; linear differential equations of first order
22.2.: integrating factors
17.2.: further substitution methods; exact differential equations
15.2.: further substitution methods
10.2.: existence & uniqueness of solutions of separable differential equations; homogeneous differential equations
8.2.: separable differential equations
3.2.: construction of a direction field; ordinary & singular points; intro separable differential equations
1.2.: initial conditions & initial value problem; direction field
27.1.: definition of differential equation; general & particular solution
25.1.: introduction & overview
