  We show that the recently developed {\it pseudoparticle operator algebra}
which generates the low-energy Hamiltonian eigenstates of multicomponent
integrable systems also provides a natural operator representation for the the
Virasoro algebras associated with the conformal-invariant character of the
low-energy spectrum of the these models. Studying explicitly the Hubbard chain
in a non-zero chemical potential and external magnetic field, we establish that
the pseudoparticle perturbation theory provides a correct starting point for
the construction of a suitable critical-point Hamiltonian. We derive explicit
expressions in terms of pseudoparticle operators for the generators of the
Virasoro algebras and the energy-momentum tensor, describe the
conformal-invariant character of the critical point from the point of view of
the response to curvature of the two-dimensional space-time, and discuss the
relation to Kac-Moody algebras and dynamical separation.
