Exam 2 Review Condensed Flashcards
Velocity of p-wave:
Vp=sqrt(k + (4/3)u) / p)
Velocity of s-wave:
Vs=sqrt(u/p)
Seismic impedance equation:
I=pv
reflection coefficient equation:
R=I2-I1 / I2+I1
Relationship between wavelength, frequency, wave speed:
f=w/2pi=1/T=c/lamda
DRAW AND LABEL A TRAVEL TIME CURVE INCLUDING reflected arrival, t0, t, refracted, direct, and slopes for each line
See diagram in notes
Where is the source and receiver for zero offset experiments?
Some location
What is the first potential challenge of the zero offset experiment? Draw a diagram and present a solution.
1) Single records can be noisy: reverberations of energy from near source and near receiver layers can contaminate observations, or, the reflector you wish to image may simply be too weak to generate an observed reflection
Solution: use data from non-zero offset geometries and stack (sum up) the data
What is the second potential challenge of the zero offset experiment? Draw a diagram and present a solution.
2) The time to propagate over layer thickness and back (t1) is less than the time length of source (ts)
Solution: deconvolution: strip the source signal off the seismogram
What is the third potential challenge of the zero offset experiment? Draw a diagram and present a solution.
3) Heterogeneity may scatter energy to different (non-vertical directions, biasing results that assume only vertical propagation paths.
Solution: forward model: do a grid search of all possible sources of scatterers, summing the data for each possibility (migration)
What is the fourth potential challenge of the zero offset experiment? Draw a diagram and present a solution.
4) uncertainties in velocity structure make it difficult to establish depth to reflector
Solution: get help from other means, e.g., drill holes and conduct refraction studies
What are zero offset experiments used for?
Used to map out structure
What are the four steps of the common midpoint method?
1) collect data w/common bounce point location
2) collect t-times, have hyperbolic moveout
3) normal moveout correction: calculate delta(t), move all
4) stack into one signal trace, results in one strong arrival, no noise
What is the point of stacking?
to increase signal to noise ration (where SNR is proportional to sqrt(N) and N is the number of signals in stack)
signal to noise ratio =
amplitude of signal/amplitude of noise
timing correction t(x) is approximately equal to
t0*[1 + 0.5(x/vt0)^2]
Define moveout:
The time difference between arrivals at two different distances
Equation for moveout (delta t):
delta t = x2^2 - x1^2 / 2v^2t0
define normal moveout:
a travel time moveout with respect to the station at a distance x1=0
Equation for normal moveout:
delta(t)NMO = x^2/2v^2t0
Why is stacking useful?
a) to beat down noise that should add incoherently, if random
b) to enhance coherent energy, such as the reflections of interest, which should add coherently
What needs to be muted out before stacking?
A lot of arrivals on the individual seismograms such as surface waves, shallow layer head waves, etc.