  Semiclassical spinning string states in AdS_5 are, in general, characterised
by the three SO(2,4) conserved charges: the energy E and the two spins S_1 and
S_2. We discuss several examples of explicit classical solutions for rigid
closed strings of (bended) circular shape with two non-zero spins. In
particular, we identify a solution that should represent a state that has
minimal energy for large values of the two equal spins. Similarly to the spiky
string in AdS_3, in the large spin limit this string develops long "arcs" that
stretch towards the boundary of AdS_5. This allows the string to increase the
spin while having the energy growing only logarithmically with S=S_1 +S_2. The
large spin asymptotics of such solutions is effectively controlled by their
near-boundary parts which, as in the spiky string case, happen to be SO(2,4)
equivalent to segments of the straight folded spinning string. As a result, the
coefficient of the \log S term in the string energy should be given, up to an
overall 3/2 coefficient, by the same universal scaling function (cusp anomaly)
as in the folded string case, to all orders in the inverse string tension or
strong-coupling expansion.
