  To study a possible effect of transverse fluctuations of a stripe in a 2D
antiferromagnet on its charge dynamics, we identify elementary excitations of a
weakly doped domain wall in the Hubbard model. Hartree-Fock numerics and
analysis of fermion zero modes suggest that for U>=3t charged excitations are
mobile holons, Q=1, S=0. Each holon resides on a kink in the position of the
domain wall. We construct a simple model in which transverse stripe dynamics is
induced solely by motion of the holons. In the absence of spin excitations
(spinons, Q=0, S=1/2), stripe fluctuations DO NOT suppress a tendency to form a
global charge-density order.
