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Real?. Real?. Inversions. Real?. One of the biggest challenges for inversion is to take seriously the issue of what is the level of confidence in features in the solution. Issues.
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Real? Real? Inversions
Real? One of the biggest challenges for inversion is to take seriously the issue of what is the level of confidence in features in the solution
Issues • It’s time inverters started working harder – discoveries are to be made in the subtle signatures in flows and structure. • Beat down the systematics • Make better assessment of input errors • Properly take into account error correlations
Issues • It’s time inverters started working harder – discoveries are to be made in the subtle signatures in flows and structure. • Beat down the systematics • Make better assessment of input errors • Properly take into account error correlations • Need to do better with near-surface • Incorporate high-l data • Kernels need to take into account the way freqs are measured • How to incorporate local helioseismic data: 3D models in C.Z. ? • Make higher-order representations of “surface term”
Issues • It’s time inverters started working harder – discoveries are to be made in the subtle signatures in flows and structure. • Beat down the systematics • Make better assessment of input errors • Properly take into account error correlations • Need to do better with near-surface • Incorporate high-l data • Kernels need to take into account the way freqs are measured • How to incorporate local helioseismic data: 3D models in C.Z. ? • Make higher-order representations of “surface term” • Reconcile linear and non-linear (e.g. Vorontsov) methods
Issues • It’s time inverters started working harder – discoveries are to be made in the subtle signatures in flows and structure. • Beat down the systematics • Make better assessment of input errors • Properly take into account error correlations • Need to do better with near-surface • Incorporate high-l data • Kernels need to take into account the way freqs are measured • How to incorporate local helioseismic data: 3D models in C.Z. ? • Make higher-order representations of “surface term” • Reconcile linear and non-linear (e.g. Vorontsov) methods • Improve kernels for asphericities
Issues • It’s time inverters started working harder – discoveries are to be made in the subtle signatures in flows and structure. • Beat down the systematics • Make better assessment of input errors • Properly take into account error correlations • Need to do better with near-surface • Incorporate high-l data • Kernels need to take into account the way freqs are measured • How to incorporate local helioseismic data: 3D models in C.Z. ? • Make higher-order representations of “surface term” • Reconcile linear and non-linear (e.g. Vorontsov) methods • Improve kernels for asphericities • Test whole inference procedures with data from C.Z. simulations