Describing Ghosts Of Light-Cone-Gauge Eigenstates

The Laplacian-based region that exists in-between a given superstring and its associated Fadeev-Popov Trace has a mini-string interaction which is sinusoidal for non-abelian related superstrings or supplemental in terms of abelian based superstrings. What I mean by a non-abelian based superstring here is in terms of the related light-cone gauge, as well as what I mean by an abelian based superstring here is in terms of the related light-cone-gauge. Whenever a superstring exists over a sequential series of iterations, it is going through some sort of Fourier Transformation, since it involves time. So, whenever a superstring moves over a set course of instantons, the corresponding light-cone-gauge also co-differentiates through some sort of a Fourier Transformation. The motion of a light-cone-gauge eigenstate displaces the norm-states that exist in the path of the reiterated motion of the said light-cone-gauge eigenstates. The phsyical Fock redistribution of such norm-states forms a delineation that acts as the physical memory of the previously described light-cone-gauge eigenstate. This physical memory of a light-cone-gauge eigenstate is known as a ghost of a light-cone-gauge eigenstate. An individual homeomorphic distribution of such re delineated norm-states would then be a ghost eigenstate produced by one light-cone-gauge eigenstate.