Abstract
This concerns the existence of infinitely many positive solutions to the fractional differential equation
D(alpha)u(x)+ f(x, u, = D-alpha 1(u)) = 0, x > 0
lim(x -> 0+) u(x) = 0,
where alpha is an element of (1, 2] and f is a Borel measurable function in R+ x R+ x R+ satisfying some appropriate conditions.