  In this paper, we prove the existence of doubly connected V-states for the
generalized SQG equations with $\alpha\in ]0,1[.$ They can be described by
countable branches bifurcating from the annulus at some explicit "eigenvalues"
related to Bessel functions of the first kind. Contrary to Euler equations
\cite{H-F-M-V}, we find V-states rotating with positive and negative angular
velocities. At the end of the paper we discuss some numerical experiments
concerning the limiting V-states.
