Could someone please explain the y2 solution for repeated roots in Frobenius method where y2=y1lnx+xs [tex]\Sigma[/tex] CnxnI am struggling to figure out how to solve this
For a solution about a regular singular point x=0, look at simplest case first in the form of Euler-Cauchy equation
[tex]x^2y''+\alpha xy'+\beta y=0[/tex]