seismic reflections. seismic waves will be reflected at “discontinuities” in elastic properties...

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Seismic reflections

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Page 1: Seismic reflections. Seismic waves will be reflected at “discontinuities” in elastic properties A new ray emerges, heading back to the surface Energy

Seismic reflections

Page 2: Seismic reflections. Seismic waves will be reflected at “discontinuities” in elastic properties A new ray emerges, heading back to the surface Energy

Seismic reflections• Seismic waves will be reflected at “discontinuities” in elastic

properties• A new ray emerges, heading back to the surface • Energy is “partitioned” – some is reflected, some is transmitted,

according to

(where Z=vρ is the “seismic impedance”)

• Note that the value of R can be negative (implies a polarity reversal)• These relationships are only valid for normal incidence (i.e., zero

offset) - no mode conversion in this model

Page 3: Seismic reflections. Seismic waves will be reflected at “discontinuities” in elastic properties A new ray emerges, heading back to the surface Energy

Reflection traveltimes• Reflection arrival times will increase with distance (offset)• Change in arrival time is known as “moveout”• Moveout for a simple, two-layer model is easy to predict:

Leads to a hyperbolic traveltime equation:

“Normal moveout”

Page 4: Seismic reflections. Seismic waves will be reflected at “discontinuities” in elastic properties A new ray emerges, heading back to the surface Energy

Reflection traveltimes“Normal moveout”

Or:

Approximate, parabolic form:

“Normal moveout”

Page 5: Seismic reflections. Seismic waves will be reflected at “discontinuities” in elastic properties A new ray emerges, heading back to the surface Energy

Reflection traveltimes

Note that reflections and refractions co-exist (we will see both events on the seismic data record)

Page 6: Seismic reflections. Seismic waves will be reflected at “discontinuities” in elastic properties A new ray emerges, heading back to the surface Energy

Reflection traveltimes

Note that reflections and refractions co-exist (we will see both events on the seismic data record)

to

Page 7: Seismic reflections. Seismic waves will be reflected at “discontinuities” in elastic properties A new ray emerges, heading back to the surface Energy

Reflection traveltimes

Page 8: Seismic reflections. Seismic waves will be reflected at “discontinuities” in elastic properties A new ray emerges, heading back to the surface Energy

Shot gathers

Page 9: Seismic reflections. Seismic waves will be reflected at “discontinuities” in elastic properties A new ray emerges, heading back to the surface Energy

Global arrival times from major earthquakes show the same pattern

Page 10: Seismic reflections. Seismic waves will be reflected at “discontinuities” in elastic properties A new ray emerges, heading back to the surface Energy

Shot gathers

Page 11: Seismic reflections. Seismic waves will be reflected at “discontinuities” in elastic properties A new ray emerges, heading back to the surface Energy

Display of seismic data

Page 12: Seismic reflections. Seismic waves will be reflected at “discontinuities” in elastic properties A new ray emerges, heading back to the surface Energy

Shot gathers

Page 13: Seismic reflections. Seismic waves will be reflected at “discontinuities” in elastic properties A new ray emerges, heading back to the surface Energy

Shot gathers

Example of shot gathers from City Park, Kingston (2002)

Page 14: Seismic reflections. Seismic waves will be reflected at “discontinuities” in elastic properties A new ray emerges, heading back to the surface Energy

Reflection traveltimes

What happens in multi-layered media?

Answer: we can still use the same equation, but v must represent the “Root mean square” velocity of the layers:

t

“Normal moveout”

Page 15: Seismic reflections. Seismic waves will be reflected at “discontinuities” in elastic properties A new ray emerges, heading back to the surface Energy

Reflection traveltimes

In the case of multiple layers, the moveout is governed by the vrms for all the layers above a given reflection.

The weighting in the equation for vrms is the (vertical) time spent by the ray in each layer.

Note that the zero offset time for a given layer is still called to

As to increases, the moveout for each successive reflection gets smaller

Page 16: Seismic reflections. Seismic waves will be reflected at “discontinuities” in elastic properties A new ray emerges, heading back to the surface Energy

Reflection seismograms

Each reflector in the subsurface gives rise to a reflection in the data.

The reflections consist of the downgoing wavelet, “convolved” with the reflection coefficient series.

(Recall: reflection coefficients depend on the impedance contrasts)

Page 17: Seismic reflections. Seismic waves will be reflected at “discontinuities” in elastic properties A new ray emerges, heading back to the surface Energy

Reflection seismograms

Each reflection will follow a moveout trajectory according to the moveout equation

Page 18: Seismic reflections. Seismic waves will be reflected at “discontinuities” in elastic properties A new ray emerges, heading back to the surface Energy

Reflection traveltimes

The equations predict the “Normal moveout” for a given reflection, which depends only on zero offset time, and on vrms.

By measuring the moveout on the data, we can therefore estimate vrms from the surface down to each, successive reflector

If we know vrms to successive reflectors, we can use the “Dix” equation to extract the interval velocity for the intervening layer

Page 19: Seismic reflections. Seismic waves will be reflected at “discontinuities” in elastic properties A new ray emerges, heading back to the surface Energy

Next Lecture: Shot gathers

A collection of shot gathers from around the world (from Yilmaz, 2001)