INVESTIGADORES
MOLLERACH Maria Silvia
artículos
Título:
The East-West Method: An Exposure-independent Method to Search for Large-scale Anisotropies of Cosmic Rays
Autor/es:
BONINO, R.; ALEKSEENKO, V. V.; DELIGNY, O.; GHIA, P. L.; GRIGAT, M.; LETESSIER-SELVON, A.; LYBERIS, H.; MOLLERACH, S.; OVER, S.; ROULET, E.
Revista:
ASTROPHYSICAL JOURNAL
Editorial:
IOP PUBLISHING LTD
Referencias:
Lugar: Londres; Año: 2011 vol. 738 p. 1 - 9
ISSN:
0004-637X
Resumen:
The measurement of large-scale anisotropies in cosmic ray arrival directions at energies above 1013 eV is performed through the detection of extensive air showers (EAS) produced by cosmic ray interactions in the atmosphere. The observed anisotropies are small, so accurate measurements require small statistical uncertainties, i.e., large data sets. These can be obtained by employing ground detector arrays with large extensions (from 104 to 109 m2) and long operation time (up to 20 years). The control of such arrays is challenging and spurious variations in the counting rate due to instrumental effects (e.g., data taking interruptions or changes in the acceptance) and atmospheric effects (e.g., air temperature and pressure effects on EAS development) are usually present. These modulations must be corrected very precisely before performing standard anisotropy analyses, i.e., harmonic analysis of the counting rate versus local sidereal time. In this paper we discuss an alternative method to measure large-scale anisotropies, the "East-West method." It was originally proposed in the 1940s to study asymmetries in the flux of solar cosmic rays and later applied by Nagashima et al. to EAS at higher energies. It is a differential method, as it is based on the analysis of the difference of the counting rates in the east and west directions. Besides explaining the principle, we present here its mathematical derivation, showing that the method is largely independent of experimental effects, that is, it does not require corrections for acceptance and/or for atmospheric effects. We explain the use of the method to derive the amplitude and phase of the anisotropy and demonstrate its power under different conditions of detector operation.