  In the QCD the small~$x$ evolution of the interacting pomerons and odderons
is studied with all angular momenta $l$ taken into account. The resulting
system of coupled nonlinear evolution equations is formulated in the momentum
space and solved numerically. Excellent convergence in $l$ is observed. Also it
is found that states with $l>1$ play an important role and substantially reduce
the basic pomeron state at large rapidities
