Seismic waves on a boundary: refraction method Earth Physics EPSC 320 Autumn 2010
Seismic refraction method Snell's law sin(i p )/ 1 = sin(i s )/ 1 = sin(r p )/ 2 = sin(r s )/ 2 = p, the ray parameter
Ray paths in 1 layer Note V 1 > V 0 required for head wave
V 1 < V 0 Waves in a 1 layer* model: V 1 < V 0 * one layer above a halfspace
The wavefield
V 1 > V 0 Waves in a 1 layer model: V 1 > V 0
Wavefield at 65 ms
... at 110 ms
... at 140 ms Direct, reflected, refracted and 'head' waves
Snell's law in a 1-layer structure Refractions and reflections...a ray model
A seismic refraction survey
First and later 'arrivals'
A seismogram
The 'spread'
Travel-time curves
Dipping layer?
... modified travel-times
Down dip...
Up dip...
... earlier head wave
Two dipping layers...
... travel times
A 2-layer survey
The interpretation
Global scaling As seismic velocities generally increase with depth, the P- waves and S-waves are refracted back to the surface. We can interpret the travel-time curves as an infinite number of infinitesmally thin layers in spherical shells..
Reference Most of the nice graphical images used in this presentation are taken from the seismic noteset: