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Transdimensional inversion of receiver functions and surface wave dispersion
by
Rawlinson, N.
, Gallagher, K.
, Sambridge, M.
, Bodin, T.
in
Bayesian inference
/ Earth Sciences
/ Earth, ocean, space
/ Environmental Sciences
/ Exact sciences and technology
/ Geophysics
/ Global Changes
/ High performance computing
/ inverse theory
/ Markov chains
/ Mathematics
/ Monte Carlo methods
/ Physics
/ receiver function
/ Sciences of the Universe
/ Seismology
/ surface waves
/ time series analysis
/ Wave velocity
2012
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Transdimensional inversion of receiver functions and surface wave dispersion
by
Rawlinson, N.
, Gallagher, K.
, Sambridge, M.
, Bodin, T.
in
Bayesian inference
/ Earth Sciences
/ Earth, ocean, space
/ Environmental Sciences
/ Exact sciences and technology
/ Geophysics
/ Global Changes
/ High performance computing
/ inverse theory
/ Markov chains
/ Mathematics
/ Monte Carlo methods
/ Physics
/ receiver function
/ Sciences of the Universe
/ Seismology
/ surface waves
/ time series analysis
/ Wave velocity
2012
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Do you wish to request the book?
Transdimensional inversion of receiver functions and surface wave dispersion
by
Rawlinson, N.
, Gallagher, K.
, Sambridge, M.
, Bodin, T.
in
Bayesian inference
/ Earth Sciences
/ Earth, ocean, space
/ Environmental Sciences
/ Exact sciences and technology
/ Geophysics
/ Global Changes
/ High performance computing
/ inverse theory
/ Markov chains
/ Mathematics
/ Monte Carlo methods
/ Physics
/ receiver function
/ Sciences of the Universe
/ Seismology
/ surface waves
/ time series analysis
/ Wave velocity
2012
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Transdimensional inversion of receiver functions and surface wave dispersion
Journal Article
Transdimensional inversion of receiver functions and surface wave dispersion
2012
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Overview
We present a novel method for joint inversion of receiver functions and surface wave dispersion data, using a transdimensional Bayesian formulation. This class of algorithm treats the number of model parameters (e.g. number of layers) as an unknown in the problem. The dimension of the model space is variable and a Markov chain Monte Carlo (McMC) scheme is used to provide a parsimonious solution that fully quantifies the degree of knowledge one has about seismic structure (i.e constraints on the model, resolution, and trade‐offs). The level of data noise (i.e. the covariance matrix of data errors) effectively controls the information recoverable from the data and here it naturally determines the complexity of the model (i.e. the number of model parameters). However, it is often difficult to quantify the data noise appropriately, particularly in the case of seismic waveform inversion where data errors are correlated. Here we address the issue of noise estimation using an extended Hierarchical Bayesian formulation, which allows both the variance and covariance of data noise to be treated as unknowns in the inversion. In this way it is possible to let the data infer the appropriate level of data fit. In the context of joint inversions, assessment of uncertainty for different data types becomes crucial in the evaluation of the misfit function. We show that the Hierarchical Bayes procedure is a powerful tool in this situation, because it is able to evaluate the level of information brought by different data types in the misfit, thus removing the arbitrary choice of weighting factors. After illustrating the method with synthetic tests, a real data application is shown where teleseismic receiver functions and ambient noise surface wave dispersion measurements from the WOMBAT array (South‐East Australia) are jointly inverted to provide a probabilistic 1D model of shear‐wave velocity beneath a given station. Key Points Novel scheme for joint inversion of receiver function Transdimensional algorithm where the number of layers is an unknown Bayesian formulation correctly accounts for data and model uncertainties
Publisher
Blackwell Publishing Ltd,American Geophysical Union
Subject
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