Bibcode
Blanco-Rodríguez, J.; Martínez-Pillet, V.; SO/PHI Team
Referencia bibliográfica
Highlights of Spanish Astrophysics VII, Proceedings of the X Scientific Meeting of the Spanish Astronomical Society (SEA), held in Valencia, July 9 - 13, 2012, Eds.: J.C. Guirado, L.M. Lara, V. Quilis, and J. Gorgas., pp.804-804
Fecha de publicación:
5
2013
Número de citas
0
Número de citas referidas
0
Descripción
PHI, Polarimetric and Helioseismic Imager, is an instrument for solar
observations that will go on board the Solar Orbiter mission (ESA/NASA),
to be launched on 2017. This mission will orbit the Sun getting as close
as 0.28 AU. It is also an out of the ecliptic mission which will provide
a better, more direct observation of high solar latitudes. SO/PHI is in
development by an international consortium (Germany, France, USA,
Sweden, Norway, Switzerland, Australia), with ample spanish
participation (INTA, IAC, IAA/CSIC, GACE/UV, UPM, UB). It is a complex
instrument comprising two telescopes (High Resolution Telescope and Full
Disk Telescope) for spectropolarimetric observations at the selected
wavelength of Fe I at 6173 Å. It is based on the use of a
Fabry-Pérot etalon in telecentric mounting and liquid crystals
(LCVRs) for the spectral and polarimetric analyses, respectively. Due to
the complexity of the instrument and the Solar Orbiter mission, which
will travel through a wide range of distances to the Sun and will endure
large thermal gradients, a software simulator of the instrument
(SOPHISM) is being developed. Taking at present MHD simulations as input
data, the simulator reproduces the instrument effects including
diffraction, spectral curves of prefilter and etalon, polarization
modulation, detectors, etc. The simulator will also take into account
deviations from the instrument's nominal behaviour, like instrumental
polarization, thermal effects, aberrations, etc. This poster shows an
example of such deviations -random errors on the LCVRs behaviour- and
the impact on the resulting observed Stokes parameters for different
degrees of the deviation, thus being able to analyse the tolerance to
this error.