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\section{Discussion}
We conclude by briefly discussing the
complex dependence of satellite quenching timescales on $\mstar$ from Figure~\ref{fig:quench_times} in the context of the underlying
physics of environmental quenching. physical drivers.
At $\mstar\gtrsim10^9\msun$, the long quenching timescales suggests quenching driven by gas depletion in the absence of cosmic
accretion after infall (``strangulation''), accretion, caused by
gravitational tidal stripping and/or ram-pressure the stripping of
the extended gas around the
satellite.
Furthermore, this satellite, after infall (``strangulation'').
This scenario
also explains the decline of the quenching timescale with increasing $\mstar$, because
higher-mass higher-$\mstar$ (non-satellite) galaxies generally have lower $\mgas/\mstar$ \citep[in either cold atomic or molecular gas, e.g.,][Bradford et al.,
submitted]{Schiminovich2010,Huang2012,Boselli2014} submitted]{Schiminovich2010, Huang2012, Boselli2014} and thus shorter gas depletion timescales in the absence of accretion.
Indeed, Conversely, at $\mstar\sim10^9\msun$, galaxies
transition through have $\mgas/\mstar\approx1$, with gas depletion timescales comparable to a Hubble time.
In this scenario, the Thus, satellite quenching timescales at $\mstar\gtrsim10^9\msun$ do not necessarily
require \emph{require} strong
additional environmental processes
other than the lack of beyond truncated gas accretion
to account for quenching in satellites \citep[see
related also discussions
in, e.g.,][]{Wetzel2013,Wheeler2014,McGee2014}. in][]{Wetzel2013, Wheeler2014, Phillips2014, McGee2014}.
However,
this scenario strangulation cannot explain the rollover in
the satellite quenching
time times at $\mstar\lesssim10^9\msun$, because the
star-forming gas-rich dwarf galaxies of the LG also have $\mgas\gtrsim\mstar$
\citep{GrcevichPutman2009}, \citep{GrcevichPutman2009} and thus contain enough
cold gas to fuel star formation for a Hubble
time, time even absent accretion.
Thus, the rapid decline
of the environmental quenching time at lower $\mstar$ \emph{requires} an additional
process that can process(es) to remove gas from
these satellite dwarf galaxies after infall.
This likely arises from
the increased efficiency of ram-pressure stripping
of in removing cold gas
in from such
satellites, whose lower-mass host (sub)halos have satellites with shallower potential wells.
Furthermore, Moreover, for dwarf galaxies, the same internal stellar feedback that regulates
the their low star-formation efficiency
in such dwarf galaxies and
likely drives heats/drives significant
cold gas
flows to large radii \citep[e.g.,][]{Muratov2015} would
strongly assist such environmental stripping to
make become even more
efficient in dwarf galaxies.
In this sense, efficient.
Thus, the rapid environmental quenching timescales for dwarf galaxies
likely may arise
not just from the role of the external environment, but from the non-linear interplay of
both internal feedback and external stripping
\citep[e.g.,][]{NicholsBlandHawthorn2011,BaheMcCarthy2015}. \citep[e.g.,][]{NicholsBlandHawthorn2011, BaheMcCarthy2015}.
The above scenario may also help to explain the curious similarity of Figure~\ref{fig:quench_times} with the mass dependence of the underlying galaxy-halo $\mstar/\mvir$ relation \citep[e.g.,][]{Behroozi2013c}, which peaks at $\mstar\sim10^{10}\msun$ (higher but similar mass).
In particular, at high $\mstar$, the same process that lowers $\mstar/\mvir$ with increases mass also lowers the underlying gas fraction, which in turn causes more massive Overall, satellites
with $\mstar\sim10^9\msun$ (similar to
quench more rapidly after infall.
At low $\mstar$, the
same shallower potential wells that allow Magellanic Clouds) represent the transition between these effects, and no quenching mechanism (either internal
feedback to lower $\mstar/\mvir$ also allows external stripping or external) appears to
occur more easily. operate efficiently near this mass \citep[see also][]{Weisz2015}.
Overall, satellites Finally, we note that the above scenario may explain the curious, though qualitative, similarity of Figure~\ref{fig:quench_times} with
$\mstar\sim10^9\msun$ (near the
Magellanic Clouds) represent mass dependence of the
transition between these effects, underlying galaxy-halo $\mstar/\mvir$ relation, which is low at both high and low $\mstar$ and
peaks at $\mstar\sim10^{10}\msun$ \citep[e.g.,][]{Behroozi2013c}.
In particular, at high $\mstar$, the same physical process(es) that lowers $\mstar/\mvir$ also lowers a galaxy's cold gas fraction, which in
general, there appears turn causes more massive satellites to
be no quenching mechanism (either internal or external) quench more rapidly.
At low $\mstar$, the same shallower potential wells that
operates efficiently at such masses \citep[see also][]{Weisz2015}. allow internal feedback to lower $\mstar/\mvir$ also allows external stripping to occur more easily and quenching to occur more rapidly.
%This analysis represents a statistical approach, but in future work we will combine the measured SFHs with the orbtal phase-space coordinates of each satellites to pursue a similar but more rigorous analysis on a satellite-by-satellite basis.