Re:Breakthrough in inverse Laplace transform procedures
by scythmic_waves on Friday June 19, 2020 @03:23PM
(#23577997)
> Think I'm gonna checkout 3blue1brown after this - he can probably close that gap for me.
You might like this lecture from MIT's OCW: [1]. It's my favorite source for motivating the Laplace transform. It's a bit difficult to make this concept "simple", and this resource assumes that you already have some familiarity with the following concepts: infinite series, power series, radius of convergence, and (indefinite) integration.
The tl;dw is that the Laplace transform is a generalization of a power series.
You might like this lecture from MIT's OCW: [1]. It's my favorite source for motivating the Laplace transform. It's a bit difficult to make this concept "simple", and this resource assumes that you already have some familiarity with the following concepts: infinite series, power series, radius of convergence, and (indefinite) integration.
The tl;dw is that the Laplace transform is a generalization of a power series.
[1] https://www.youtube.com/watch?v=sZ2qulI6GEk
Edit: I also wrote up a form of this video elsewhere if anyone's interested. It's kinda long though, and I didn't want to spam this thread with it.