Observations taken by the SoHO MDI instrument have revealed that the quiet
photospheric magnetic flux is, on average, recycled within a few days. As n
ew flux emerges from the convection zone into the photosphere it is moved a
round by horizontal motions resulting from overshoots of convection cells.
These motions cause the magnetic fields extending from flux fragments to ta
ngle, forcing different magnetic flux systems to interact. Only the process
of magnetic reconnection limits the complexity of magnetic field line conn
ectivity. The energy liberated by these detangling or destressing processes
act as a natural energy source which may heat the solar coronal plasma.
In this paper, we use a numerical approach to solve the MHD equations in a
three-dimensional domain to examine the dynamical behaviour of one simple m
agnetic flux interaction. The model consists of a uniform magnetic field ov
erlying two flux sources of opposite polarity that are initially unconnecte
d and are forced to interact as they are driven passed each other. We find
that the development from initially unconnected sources to connected source
s proceeds quite quickly and simply. This change takes place through driven
separator reconnection in a systematically twisted current sheet. The out
flow velocity from the reconnection is highly asymmetric with much higher v
elocities in the region defined by the field lines connected to both source
s. However, the change back to two independent sources after the nearest ap
proach has past takes place on a much longer time scale even though the dis
tance between the sources increases significantly. This is because the open
ing of the field has to take place through separatrix reconnection and at t
his phase of the development there are no forcing of the fluxes to drive a
fast opening of the magnetic field.