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Tumor cells develop different features to adapt to environmental conditions.
A prominent example is the ability of tumor cells to switch between migratory
and proliferative phenotypes, a phenomenon known as go-or-grow mechanism. It is
however unclear how this particular phenotypic plasticity affects overall tumor
growth. To address this problem, we formulate and study a mathematical model of
spatio-temporal tumor dynamics where different responses to local cell density
mediate the go-or-grow dichotomy. Our analysis reveals that two dynamic regimes
can be distinguished. If cell motility is allowed to increase with local cell
density, any tumor cell population will persist in time, irrespective of its
initial size. On the contrary, if cell motility is assumed to decrease with
respect to local cell density, an Allee effect emerges, so that any tumor
population below a certain size threshold eventually extinguishes. These
results suggest that strategies aimed at hindering migration, for instance by
enhancing contact inhibition, are worth to be explored as alternatives to those
mainly focused at checking tumor proliferation.