Practical Exercises in Basin Analysis
Practical Exercises in Basin Analysis
Practical Exercises in Basin Analysis
Faculty of Science
Kafrelsheikh University
Depositional Sedimentary
Environments
CONTINENTAL ENVIRONMENTS
Continental environments are those environments which are present on the continents, such
as alluvial fans, fluvial environments (rivers), lacustrine environments (lakes), aeolian or eolian
environments (deserts), and paludal environments (swamps).
4. Tidal flats are areas that are periodically flooded and drained by the
tides (usually twice each day). Tidal flats are areas of low relief,
commonly cut by meandering tidal channels. Laminated or rippled clay,
silt, and fine sand (either terrigenous or carbonate) may be deposited.
Intense burrowing is common. Stromatolites may be present on
carbonate tidal flats, if conditions are appropriate (high salinity). Salt
marshes are associated with tidal flats behind barrier islands in Georgia
and in other areas.
MARINE ENVIRONMENTS
Marine environments are in the seas or oceans. Marine environments include reefs, the
continental shelf, slope, rise, and abyssal plain.
The continental rise is at the base of the continental slope, where thick
accumulations of sediment are deposited. Large landslides have
occurred down the continental slope, and landslide deposits at the base
of the slope are part of the continental rise. Such a landslide could
trigger a tsunami.
During the Ice Ages, when sea level was much lower than today, the
continental shelves were exposed as dry land and cut by river channels.
In some places, the catastrophic flow of meltwater from glacial lakes
carved deep submarine canyons into the edge of the continental slope.
Turbidity currents flowing down these canyons deposited their
sediment to form huge submarine fans at the base of the slope, as
part of the continental rise. Turbidity current deposits or turbidites are
characterized by graded bedding.
In lab, you will be examining hand specimens of sedimentary rocks, describing their physical,
chemical, and biological features, and then, interpreting their possible sedimentary
environments of deposition. Geologists consider the characteristics that we will study in lab
(see outline below), but they also study the geometry of the sedimentary deposits, the vertical
sequence in which the rocks occur, and the paleocurrent directions.
As a general rule, grain size is coarser in shallow water "high energy" environments where
waves or currents are present. Waves and currents transport finer sediment offshore into "low
energy" environments, generally in deep, quiet water. Fine grain size indicates deposition in a
"low energy", quiet water environment.
C. Geophysical Studies
1. Determine the FUS and CUS between the different formations. Write the transgressive –
regressive trends in the column “T or R?”.
2. In the column labeled “relative sea level” draw a sea level curve based on your
environmental interpretation.
3. Compare the T-R based on FUS/CUS with that based on sea level curve.
4. What is the possible cause of the sea level in the section?
1. Determine the FUS and CUS between the different formations. Write the transgressive –
regressive trends in the column “T or R?”.
2. In the column labeled “relative sea level” draw a sea level curve based on your
environmental interpretation.
3. Compare the T-R based on FUS/CUS with that based on sea level curve.
4. What is the possible cause of the sea level in the section?
1. Determine the FUS and CUS between the different formations. Write the transgressive –
regressive trends in the column “T or R?”.
2. Determine for each formation present in the section the shoreline dominance as in the
following:
a. Siliciclastic dominated
b. Carbonate dominated
c. Siliciclastic-carbonate dominated
3. In the column labeled “relative sea level” draw a sea level curve based on your
environmental interpretation.
4. Compare the T-R based on FUS/CUS and the shoreline dominance with that based on sea
level curve.
5. What is the possible cause of the sea level in the section?
The map show the dispersion of boulders of mica – slate encountered in a glacial
deposit.
Requirements:
Figure 1: The correction of a linear structure for tectonic tilt using stereographic
projection.
(1) Plot the plane of the bedding and linear structure (as a line) on the stereogram. In this
example the bedding has a dip of 50° and a dip direction of 320° (strike N50°E, dip
The vector mean can be determined graphically (Reiche 1938) by assigning a vector of unit
length to each measured value (Fig. 3b). The first observation is plotted as a vector starting at an
arbitrary point of origin. The second is then plotted at the end of the first, and so on until
all have been plotted. The line which connects the point of origin with the end of the last vector
is the graphical vector mean.
Another method, involving summation of the sine and cosine for each direction of movement
azimuth (e.g. cross bedding), is shown in Figure 2.5a. The vector mean is the arctan of the
resulting tangent. It is important to keep in mind that in a 360° distribution any value of the
tangent will have two possible azimuths that differ by 180°. For example, the tangent for a 10°
angle and a 190° angle is 0.176. They are distinguished by the sign of the sine and cosine. In the
first quadrant (azimuth = 10°) both will be positive and in the third quadrant
(azimuth = 190°) they will be negative. These relationships are summarized in Figure 3a.
Programs for use with programmable calculators are also available (Lindholm 1979a, Freeman &
Pierce 1979).
(a) Trigonometric method. The tangent of the mean vector is calculated by dividing the sum of the sines
by the sum of the cosines. The vector mean is the arctan of this value. It is critical that the signs of the
trigonometric functions be accurately recorded. In this example the negative tangent (positive sine and
negative cosine) lies in the 2nd quadrant, and the resultant azimuth (-74°) is plotted counterclockwise from
zero at the bottom of the circle (see illustration to the right of the tabulated sines and cosines). According
to standard geologic usage, this equals 106° (measured clockwise from zero (due north) or S74°E in the
parlance of many geologists in the United States. The vector magnitude in percent (L) is determined by
dividing R (11.8) by the number of measurements (15) multiplied by 100.
(b) Graphical method. Each measured azimuth is plotted as a unit vector. One unit of length can be 1 cm,
1 in. or whatever is convenient. In this illustration the unit vectors are labeled 1 to 15 (azimuths given in
(a) above). The resultant vector, the line which connects the origin with the end of the last unit vector, is
the vector mean. The vector magnitude is obtained by dividing the length of the resultant vector (12 units)
by the total length of the unit vectors (15 units) multiplied by 100.