Computational Local Helioseismology in the Frequency Domain
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14.07.2016
Affiliation
Max-Planck-Institut für Sonnensystemforschung
Main category
Natural Sciences (Physics)
Alternative category
Natural Sciences (Mathematics)
Abstract
Forward problems in local helioseismology have thus far been addressed in a semi-analytical fashion using the Born approximation and normal-mode expansions or direct simulations. However, it has proven difficult to take into account geometrical and instrumental effects. To avoid these difficulties we employ a numerical method to determine the impulse response of a solar model in a 2.5D geometry. Solving the wave equation in the frequency domain avoids the difficulties (instabilities) faced in the time domain. This framework is flexible, computationally efficient, and produces solar-like power spectrum and cross-covariance that agree reasonably with observations, including the high-frequency continuous spectrum. Additionally, we present accurate travel-time sensitivity kernels for perturbations to the solar medium which hint at the promising potential of this framework in future forward and inversion problems.
Further information
Further reading
Language
English
DOI
Conference
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