We present a microscopic analysis of spin textures in quantum Hall dro
plets for filling factors v similar or equal to 1. We obtain analytica
l many-body wave functions of spin excitations which describe all of t
he necessary quantum numbers. An adequate linear combination of these
eigenstates leads to wave functions in which the spatially dependent s
pinor can be factorized. This displays the topological structure of se
veral spin textures, some of which are located at the bulk, and others
at the edge. For the former, we obtain bulk charged skyrmions thai ca
n be expressed as a condensate of spin excitons interacting via a two-
body repulsive interaction. The size of the skyrmion is given by the n
umber of excitons present in the condensate. We also obtain the skyrmi
on energy as a function of its size for both zero and finite Zeeman en
ergy. For the edge excitations we find that a branch of these spin tex
tures starts with lower energy than the branch of polarized charge edg
e excitations. When the number of electrons is of the order of a few t
enths, there are no crossings of the spin and charge branches so that
edge-spin textures can be responsible for the edge reconstruction of t
he droplet. On the contrary, edge reconstruction is always found to be
due to polarized charge excitations when the number of electrons is l
arger than one hundred.