The Green's Function associated to the Sturm-Liouville problem
Today, we want to use two properties of the Green's Function: it is continuous in the interval of definition and its derivative its continuous in this interval except for one point. And, these two properties are used to construct the Green's Function associated to the Sturm-Liouville problem. Here, i leave you the playlist of differential equations where you can watch the previous theory about Green's functions and the Sturm-Liouville problem. • Differential Equations You can support this content on instagram / mathephyks

▶︎
But what is a partial differential equation? | DE2

▶︎
Complex Integration and Finding Zeros of the Zeta Function

▶︎
Integration 4

▶︎
Example of how to find the Green's Function associated to a Differential equation

▶︎
But what is a Laplace Transform?

▶︎
The equation of the ideal vibrating string (almost the wave equation)

▶︎
A quick example of finding the Green's Function of a differential equation

▶︎
HOLY ROSARY TODAY THURSDAY, JUNE 11, 2026 ST. JUDE THADDEUS & LUMINOUS MYSTERIES | DAILY HOLY ROSARY

▶︎
Step Function and Delta Function

▶︎
The problem with pretending quantum mechanics makes sense | Sean Carroll

▶︎
Understanding Lagrange Multipliers Visually

▶︎
LIVE: Conan O’Brien speaks at Harvard graduation ceremony (full)

▶︎
Trump Preps for 80th Birthday, Threatens to Hit Iran, Knicks Historic Win & Elon Musk Trillionaire!?

▶︎
START YOUR TUESDAY WITH FAITH | TODAY GOD IS GIVING YOU UNEXPECTED OPPORTUNITIES | FATHER FREDDY ...

▶︎
The Oldest Unsolved Problem in Math

▶︎
Differential equations, a tourist's guide | DE1

▶︎
Reinventing Entropy | Compression is Intelligence Part 1

▶︎
My Golden Retriever Heals a Terrified Rescue Kitten in Just 3 Meetings!

▶︎
The Physics of Euler's Formula | Laplace Transform Prelude

▶︎
