Low-energy dynamics of the one-dimensional multichannel Kondo-Heisenberg lattice

We determine exactly the fixed point Hamiltonian of the one-dimensional mul tichannel Kondo-Heisenberg lattice model for any number of channels N great er than or equal to 2. It is found to belong to a new class of non-Fermi-li quid fixed points, different from the usual Luttinger or Luther-Emery liqui ds. The fixed point describes an anomalous singlet with nontrivial internal dynamics manifesting itself in unconventional order. We compute the correl ation functions of the various conventional and composite order parameters of the system, and And that for N less than or equal to 4 the composite ord er parameters induce the dominant instabilities.