An exponentially expanding Universe, possibly governed by a cosmological
constant, forces gravitationally bound structures to become more and more
isolated, eventually becoming causally disconnected from each other and forming
so-called "island universes". This new scenario reformulates the question about
which will be the largest structures that will remain gravitationally bound,
together with requiring a systematic tool that can be used to recognize the
limits and mass of these structures from observational data, namely redshift
surveys of galaxies. Here we present a method, based on the spherical collapse
model and N-body simulations, by which we can estimate the limits of bound
structures as observed in redshift space. The method is based on a theoretical
criterion presented in a previous paper that determines the mean density
contrast that a spherical shell must have in order to be marginally bound to
the massive structure within it. Understanding the kinematics of the system, we
translated the real-space limiting conditions of this "critical" shell to
redshift space, producing a projected velocity envelope that only depends on
the density profile of the structure. From it we created a redshift-space
version of the density contrast that we called "density estimator", which can
be calibrated from N-body simulations for a reasonable projected velocity
envelope template, and used to estimate the limits and mass of a structure only
from its redshift-space coordinates.Comment: Contains 12 pages, 12 figures and 8 table