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Contents
- Theoretical array responses for 25 sensors
- Theoretical array responses for 10 sensors
- Reference model for refraction synthetic traveltime-distance plot
- Inversion of synthetic traveltime-distance plot
- Theoretical array responses for a line of sensors
- Example of a f-k analysis for triggered surface waves
- Definition of an inversion problem
- Voronoi cells for a two-dimensional parameter space
- Comparison of variable transformation and selection methods
- High level condition intersection with Voronoi cells
- Schematic one-dimensional model
- Values taken by
- Values taken by
- Velocity limits of Love and Rayleigh dispersion curves
- Method for bracketing roots.
- Method for refining roots
- Dispersion curve of a model with a LVZ.
- Two layers: influence of
with a constant
profile
- Two layers: influence of
with a constant Poisson's ratio
- Two layers: influence of
- Two layers: influence of
- Two layers: influence of
for
profile
- Two layers: influence of
for
profile
- Two layers: influence of
- Two layers: influence of
with a constant
profile
- Two layers: influence of
- Two layers: influence of
- Three layers: influence of
with a constant Poisson's ratio
- Three layers: equivalent two-layer model at high frequency
- Three layers: influence of
- Ellipticity 2 layers: influence of
with a constant
profile
- Ellipticity 2 layers: influence of
with a constant Poisson's ratio
- Ellipticity 3 layers: influence of
with a constant Poisson's ratio
- Auto-correlation, azimuth-inter-distance plot example
- Auto-correlation: influence of
with a constant Poisson's ratio
- Theoretical case for testing parameterizations
- Inversion of the full dispersion curve with a two-layer model
- Inversion with a two-layer model: variation of the minimum misfit
- Inversion with a two-layer model: parameter space
- Inversion with a two-layer model: velocity profiles
- Inversion with a three-layer model over a broad frequency range
- Inversion with a three-layer model over a restricted frequency range
- Inversion with a three-layer model over a low frequency range
- Inversion with a three-layer model with prior depth
- Inversion with a three-layer model at high frequency with prior depth
- Inversion with a three-layer model with prior
- Inversion with a three-layer model at high frequency with prior
- Inversion with a N-layer model accepting LVZ (
only)
- Inversion with a N-layer model accepting LVZ (
and
)
- Inversion with a N-layer model rejecting LVZ by the diagonal method
- Comparison of a three-layer and N-layer inversions
- Inversion with a three-layer model with heterogeneous layers
- Inversion with a three-layer model with heterogeneous layers
- Comparison of three type of parameterizations
- Inversion of first higher mode alone: no prior information
- Inversion of first higher mode alone: depth between 1 and 20 m/s
- Inversion of the fundamental mode alone
- Inversion of the fundamental and the first higher mode
- Inversion of the fundamental and the first higher mode: narrow band
- Joint inversion of the Love and Rayleigh fundamental modes
- Composite dispersion curve
- Inversion of the composite curve assuming fundamental mode
- Inversion of the composite curve with mode identification(a)
- Inversion of the composite curve with mode identification(b)
- Reference model for auto-correlation inversion
- Grids in frequency-slowness for auto-correlation pre-processing
- Inversion of the auto-correlation curves
- Inversion of the ellipticity alone
- Join inversion of the dispersion curve and the ellipticity peak
- Theoretical model for synthetic ambient vibrations
- Spectral curves of the central station of array A to C
- Array geometries and their f-k responses
- Single source wavefield: signals
- Single source wavefield: influence of window length
- Single source wavefield: f-k for arrays A and C
- Single source wavefield: array responses at 6.5 Hz
- f-k analysis for array C: influence of window length
- f-k analysis for array A and B
- Average dispersion from f-k analysis
- Inversion of average dispersion from f-k analysis
- High resolution analysis for arrays A, B and C
- Inversion of dispersion curves from high resolution analysis
- Influence of time window lengths on auto-correlation curves
- Azimuth-inter-distance plot
- Calculated and selected auto-correlation samples
- Grids in frequency-slowness for auto-correlation pre-processing
- Inversion of auto-correlation curves
- Inversion of Love and Rayleigh fundamental modes
- Local map of the test site
- Recorded signals for East-West
refraction line
- Refraction results for profile East-West
- Refraction results for profile North-South
- Triggered surface waves along
profiles: spectra
- Triggered surface waves along
profiles: f-k analysis
- Refraction results for
profile
- Array geometries
- Spectral curves of the central station
- Theoretical array response
- Results of the frequency-wavenumber method
- Average of apparent dispersion curves
- Inversion of the average dispersion curve
- Inversion of the average dispersion curve and ellipticity peak
- Results of the high resolution frequency-wavenumber method
- Calculated and selected auto-correlation samples
- Azimuth-inter-distance plot
- Grids in frequency-slowness for auto-correlation pre-processing
- Inversion of auto-correlation curves
- Prior information carried by parameterization: LVZ
- Prior information carried by parameterization: velocity jump
- Prior information carried by parameterization: interpolation
- Prior information carried by parameterization: random interpolation
- Prior information carried by parameterization: bissection
- Prior information carried by parameterization: diagonal
- Prior information carried by parameterization: scaled diagonal
- Prior information carried by parameterization: scaled interpole
2007-03-15