Modelling and Observations of Chromospheric Spicules

 Spicules are dynamic jets propelled upwards at speeds of ~20 km/s
 from the photosphere into the low magnetized solar atmosphere. They
 carry a mass flux of 100 times that of the solar wind up to low
 coronal heights. Despite their ubiquity they have been a significant
 challenge to both observers and theorists, mostly because of their
 dynamic nature and small size, which until recently were both close
 to observational limits.

 I will present a brief overview of observations and theoretical
 modelling of spicules. The main focus of the talk will be recent
 work on a synthesis of very high resolution observations of spicules
 in active region plage using the Swedish Solar Telescope (SST,
 La Palma, Spain) combined with theoretical modelling of spicule
 formation. These recent results indicate that some spicules are
 quasi-periodic with dominant periods (~5 minutes) that are similar to
 those of the normally evanescent photospheric 5 minute oscillations.

 Using a set of numerical models we show that photospheric
 oscillations can propagate into the low atmosphere as long as they
 are guided along a magnetic flux tube that is inclined away from
 the vertical. The leaked photospheric oscillations develop
 non-linearly into shocks at low chromospheric heights because of
 the density decrease with height. The upward traveling shocks and
 resulting rebound shocks of the chromosphere lead to periodic upward
 chromospheric flows, which we identify as the quasi-periodic spicules
 that are observed in active region plage.

 Our theoretical approach includes 1D hydrodynamic simulations of
 a rigid flux tube expanding with height, but we also show recent
 results of 2D MHD simulations that illustrate, e.g., the role played
 by mode coupling around the plasma \beta = 1 surface. In addition, we
 present results from the 1D RADYN code which we use to study the
 influence of non-LTE radiative transfer on the spectral diagnostics
 and shock formation in spicules.

 

Bart De Pontieu