I would solve the following recurrence equation:
$ a_{n+1} = a_n + 1/(2(c+n-1))*a_{n-1} $
where c>0 is a fixed constant.
It is linear (and that's good), but there's a non constant coefficient.. There's a way to find an explicit solution?
I would solve the following recurrence equation:
$ a_{n+1} = a_n + 1/(2(c+n-1))*a_{n-1} $
where c>0 is a fixed constant.
It is linear (and that's good), but there's a non constant coefficient.. There's a way to find an explicit solution?