- #1
JohanL
- 158
- 0
Im trying to solve
y''(x) + xy'(x) + y = 0
For the first solution i get with frobenius method
[tex]y_1(x) = sum_{p=0}^\infty \frac{a_0(-1)^px^(2p+1)}{(2p+1)!}
[/tex]
Im not sure if its correct but i think so.
This must be the taylor series for some function.
Can someone help me with which function or where i can find it?
y''(x) + xy'(x) + y = 0
For the first solution i get with frobenius method
[tex]y_1(x) = sum_{p=0}^\infty \frac{a_0(-1)^px^(2p+1)}{(2p+1)!}
[/tex]
Im not sure if its correct but i think so.
This must be the taylor series for some function.
Can someone help me with which function or where i can find it?