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GEOMORPHOLOGY
Tomahawk Creek Report
Fluvial Processes and Landforms –
Investigating Erosion and Deposition of a Meandering Stream
By: Andrew Barchak
UMKC
4/29/2014
INTRODUCTION
The Geomorphology class met to investigate the morphology and
discharge of Tomahawk Creek in Leawood, KS, to observe and collect data
relating to the fluvial geomorphic processes taking place. Measurements
obtained included determining the discharge and bankfull discharge regarding
cross-sections of the wetted channel, estimating the bedload using the belt line
transect method, and mapping the natural meander characteristics and mitigation
measures.
METHODS
To obtain the cross-section, members of the team measured the bankfull
width, and the vertical depths. With the tape measure stretched horizontally from
bank to bank (bankfull width), and another from the stretched tape down to the
surface of the ground or water (vertical depths), the vertical measurements were
taken in 1 meter intervals throughout the bankfull widths from the 3 different
cross sections. To obtain the wetted cross-section members of the team
measured the wetted width and reproduced a vertical measurement method as
described above only the depths were from the surface of the water down
vertically to the bottom of the streambed. The horizontal intervals were changed
from 1 meter as done on the bankfull widths to 1/10 of the total wetted width.
Velocity was also measured at each site, and using the float down method
a ball and a stopwatch were used and timed down the section. Members
measured out 10 meters and allowed the ball to float downstream. In Calculating
velocity, the average surface velocity (distance floated / average float time) is
found to get the m/s ratio.
Bedload was measured at the site as well. To obtain bedload data, group
members selected meander bends to designate a transect at the widest point of
the point bar towards the cutbank, and sampled pebbles in 1-meter by 1-meter
square and selected approximately 15 pebbles from the wetted and the dry point
bar. The pebbles were later measured for axis length and sorted by shape
ranging from very angular to angular to sub angular to sub rounded to rounded to
very rounded, which helps define the streams competence.
RESULTS AND DISCUSSION
The morphology of the stream suggests that it has typical characteristics
of a meandering stream, and the point bars and cutbanks are clearly visible and
directly adjacent to each other, and are followed by riffles and pools. The
elevation difference, although not measured, is obviously minor and attempts to
mitigate the erosional effects of the stream that have been put in place near C1
(refer to sketch map), and if not appropriately improved, will allow for further
direct erosion and also erosion downstream. Heavy rocks much larger than the
competence of the stream under normal conditions were positioned to reduce
any further erosion at C1, although these attempts have been unsuccessful as
most likely during the heavy rainfall events have destroyed the attempted
purpose as a new scarp is preceding it and further eroding the park. It also
appears that more rock will need to be placed directly across from the already
altered location to stop the opposite bank from being cut from underneath by the
stream as evidence by the riffles.
The discharge values calculated from the data collected are not equal at
each site along the stream: C1=1.65, C2=5.55, C3=1.94. Since there were no
tributaries along the section chosen for evaluation, the only possible explanations
are either infiltration or runoff somehow leading back into the stream, or the
incorrect measurement of either cross-sectional area or velocity. The discharge
calculations mentioned earlier were listed descending downstream. If the
proposed hypothesis of infiltration or runoff leading back to the stream were valid,
discharge values would be expected to increase downstream, this is not the case
as the C3 section decreased significantly over the first two sections. The second
hypothesis involving incorrect measurement is the most likely source of error. It is
also possible that the surface velocity is not an accurate measurement due to the
fact that it does not account for the differences that could occur in streambed
surface texture and shape.
Site C3 had the largest cross-sectional area but in contrast had the lowest
calculated discharge. Site C2 is most likely to flood due to its discharge being
nearly triple that of the largest section C3 but with only nearly 1/2 the bankfull
width, and compounded by a high velocity in C1 as well and a only slightly higher
channel width.
The competence of the stream during discharge conditions was similar for
C1 and C2, but much different for C3. The average size particle that could be
eroded for the sampled portion of the stream is .4mm, with the C1 and C2 cross
sections having .3mm and .1mm particle size contained in the transportation
threshold of the diagram, however the C3 section had a .8mm particle size
located in the deposition threshold of the diagram, most likely minimizing it
transfer ability. The maximum size particle that could be eroded for each of the
average velocities we measured would be .02 mm and the minimum size particle
would be .009mm, meaning these are rather small and possible testing error
comes into play.
CONCLUSION
Tomahawk Creek’s low velocity, discharge and mostly sub-angular to
angular bedload suggest that it is of low competence, and does not carry larger
particles very often or carry them from great distances. There is however a need
for mitigation as the park situated right next to the banks is continually being
eroded and danger for the loss of more park in the future. For future
investigations, knowledge of stream order and the reduction of errors by students
could prove to be more beneficial as groups would each have one task, and
compare notes. Then, on another visit sample the river using the same methods
with the groups changing task, and then compare and contrast each day to see if
human error can be minimized and depict a truer steam velocity, bedload, and
competence.
TABLES AND GRAPHS
BEDLOAD1
Pebble # Powers Index A axis Baxis C axis Zingg's C/B Zingg's B/A Type Krumbein's Index
1 Sub-angular 51.17 31.08 27.98 0.9002574 0.607387141 Sphere 0.692520492
2 Sub-rounded 56.02 44.78 14.8 0.33050469 0.799357372 Disc 0.595506535
3 Sub-rounded 47.52 38.74 16.86 0.435209086 0.81523569 Disc 0.661334898
4 Rounded 45.08 29.93 23.68 0.791179419 0.66393079 Rod 0.703893357
5 Sub-rounded 65.44 45.81 12.47 0.272211308 0.700030562 Disc 0.510951943
6 Sub-angular 64.55 43.25 27.88 0.644624277 0.670023238 Disc 0.661447627
7 Sub-angular 46.04 30.02 23.92 0.796802132 0.652041703 Rod 0.697108553
8 Sub-rounded 64.88 38.95 20.97 0.538382542 0.600339088 Blade 0.578932686
9 Sub-angular 73.19 65.69 24.82 0.377835287 0.897526985 Disc 0.672665543
10 Sub-angular 58.86 43.25 26.08 0.60300578 0.734794427 Disc 0.687940791
11 Sub-rounded 62.67 58.6 24.42 0.416723549 0.935056646 Disc 0.714235275
12 Sub-rounded 40.19 29.25 22.92 0.783589744 0.727792983 Sphere 0.745935868
13 Sub-rounded 53.11 27.68 13.49 0.487355491 0.521182452 Blade 0.509653656
14 Sub-angular 40.92 37.5 29.48 0.786133333 0.916422287 Sphere 0.87075471
15 Very angular 43.4 35 15.9 0.454285714 0.806451613 Disc 0.666032216
16 Sub-angular 78.6 44.7 20.9 0.467561521 0.56870229 Blade 0.532765678
17 Angular 45.4 38.7 13 0.335917313 0.852422907 Disc 0.624953259
18 Sub-rounded 38.6 37.4 25.8 0.689839572 0.968911917 Sphere 0.865178197
19 Sub-angular 44.2 30.2 11.3 0.374172185 0.683257919 Disc 0.559002327
20 Sub-rounded 51 25.7 14.1 0.548638132 0.503921569 Blade 0.518406726
21 Angular 69.3 33.8 20.2 0.597633136 0.487734488 Blade 0.521915907
22 Angular 37.3 36.4 16.2 0.445054945 0.975871314 Disc 0.751160793
38.47409091
BEDLOAD2
Pebble # Powers Index A axis B axis C axis Zingg's C/B Zingg's B/A Type Krumbein's Index
1 Sub-angular 77.43 42.97 14.66 0.341168257 0.554952861 Blade 0.471874963
2 Sub-angular 51.05 44.31 35.35 0.79778831 0.867972576 Sphere 0.843917304
3 Sub-rounded 51.89 31.35 18.67 0.59553429 0.604162652 Blade 0.60127273
4 Angular 55.57 42.34 32.72 0.772791686 0.7619219 Sphere 0.765528067
5 Sub-angular 38.57 32.76 16.57 0.505799756 0.849364791 Disc 0.714587982
6 Angular 60.8 39.83 17.31 0.434597037 0.655098684 Blade 0.571347159
7 Rounded 86.36 53.35 32.54 0.609934396 0.617762853 Blade 0.615142266
8 Angular 29.87 19.07 19.35 1.014682748 0.638433211 Rod 0.745052836
9 Angular 48.49 39.83 14.89 0.373838815 0.821406476 Disc 0.631829955
10 Sub-angular 67.23 38.43 23.86 0.620869113 0.571619813 Blade 0.587586127
11 Angular 104.39 47.49 29.97 0.631080227 0.454928633 Blade 0.50736874
12 Sub-angular 84 41 21.7 0.529268293 0.488095238 Blade 0.501450813
13 Rounded 45.3 31.7 12.6 0.397476341 0.699779249 Disc 0.579532507
14 Sub-angular 43.4 35.4 13.7 0.38700565 0.815668203 Disc 0.636182117
15 Sub-angular 62 43.3 12.7 0.29330254 0.698387097 Disc 0.523001273
16 Sub-angular 44.9 38.7 14 0.361757106 0.861915367 Disc 0.645330373
17 Sub-rounded 63.8 44.3 17.8 0.401805869 0.694357367 Disc 0.57862091
18 Angular 57.1 24.6 24.5 0.995934959 0.430823117 Rod 0.569652042
19 Sub-rounded 62.7 32 21 0.65625 0.510366826 Blade 0.554980934
38.038421
BEDLOAD3
Pebble # Powers Index A axis Baxis C axis Zingg's C/B Zingg's B/A Type Krumbein's Index
1 Very angular 43.4 35 15.9 0.454285714 0.806451613 Disc 0.666032216
2 sub-angular 78.6 44.7 20.69 0.462863535 0.56870229 Blade 0.530975286
3 Angular 45.4 38.7 13 0.335917313 0.852422907 Disc 0.624953259
4 sub-rounded 38.6 37.4 25.8 0.689839572 0.968911917 Sphere 0.865178197
5 sub-angular 44.2 30.2 11.3 0.374172185 0.683257919 Disc 0.559002327
6 sub-rounded 51 25.7 14.1 0.548638132 0.503921569 Blade 0.518406726
7 Angular 69.3 33.8 20.2 0.597633136 0.487734488 Blade 0.521915907
8 Angular 37.3 36.4 16.2 0.445054945 0.975871314 Disc 0.751160793
9 sub-angular 84 41 21.7 0.529268293 0.488095238 Blade 0.501450813
10 Rounded 45.3 31.7 12.6 0.397476341 0.699779249 Disc 0.579532507
11 sub-angular 43.4 35.4 13.7 0.38700565 0.815668203 Disc 0.636182117
12 sub-angular 62 43.3 12.7 0.29330254 0.698387097 Disc 0.523001273
13 sub-angular 44.9 38.7 14 0.361757106 0.861915367 Disc 0.645330373
14 sub-rounded 63.8 44.3 17.8 0.401805869 0.694357367 Disc 0.57862091
15 Angular 57.1 24.6 24.5 0.995934959 0.430823117 Rod 0.569652042
16 sub-rounded 62.7 32 21 0.65625 0.510366826 Blade 0.554980934
35.8063
BEDLOAD4
Pebble # Powers Index A axis Baxis C axis Zingg's C/B Zingg's B/A Type Krumbein's Index
1 Sub-Angular 115.57 67.75 20.75 0.306273063 0.586224799 Blade 0.472148982
2 Sub-Angular 56.75 48.62 16.01 0.329288359 0.856740088 Disc 0.622909353
3 Angular 28.08 15.79 13.79 0.873337555 0.562321937 Rod 0.651204505
4 Angular 57.07 43.56 12.09 0.277548209 0.763273173 Disc 0.544794618
5 Very Angular 46.05 41.55 15.36 0.36967509 0.90228013 Disc 0.670143267
6 Angular 44.51 25.33 15.76 0.62218713 0.569085599 Blade 0.58626244
40.433333
BEDLOAD 5
Pebble # Powers Index A axis B axis C axis Zingg's C/B Zingg's B/A Type Krumbein's Index
1 sub-angular 77.49 62.32 26.5 0.425224647 0.804232804 Disc 0.650320332
2 Angular 54.38 23.3 15.8 0.678111588 0.428466348 Rod 0.499319125
3 Very angular 42.83 32.42 11.31 0.348858729 0.756946066 Disc 0.584691108
4 Rounded 34.55 27.27 9.39 0.344334433 0.789290883 Disc 0.598620441
5 Angular 69.85 35.36 16.81 0.475395928 0.506227631 Blade 0.495734392
6 Angular 88.91 48.98 24.59 0.50204165 0.550894163 Blade 0.534103425
7 sub-angular 57.16 38.82 13.79 0.355229263 0.679146256 Disc 0.547198778
8 sub-angular 51.05 28.32 19.5 0.688559322 0.554750245 Rod 0.596181903
9 sub-angular 55.38 42.76 19.52 0.456501403 0.772119899 Disc 0.648043067
10 Sub-rounded 39.96 33.11 12 0.362428269 0.828578579 Disc 0.628969842
11 sub-angular 53.02 35.27 13.22 0.374822796 0.665220671 Blade 0.549438586
12 sub-angular 42.65 34.42 17.25 0.501162115 0.807033998 Disc 0.688526455
13 sub-angular 53.91 30.27 16.31 0.538817311 0.561491375 Blade 0.553829272
14 Sub-rounded 94.7 65.51 20.74 0.316592887 0.691763464 Disc 0.53309605
15 Sub-rounded 43.82 34.57 18.51 0.535435349 0.788909174 Disc 0.693298644
16 sub-angular 58.57 23.27 13.46 0.578427159 0.397302373 Blade 0.450294869
17 sub-angular 53.02 35.18 10.95 0.311256396 0.663523199 Blade 0.515557176
18 Angular 60.12 42.71 15.16 0.354952002 0.710412508 Disc 0.563720216
19 sub-angular 47.36 35.07 18 0.513259196 0.740498311 Disc 0.655332381
20 Angular 65.4 50.45 27.11 0.537363726 0.771406728 Disc 0.683825141
21 sub-angular 58.17 42.24 26.88 0.636363636 0.726147499 Disc 0.694893659
22 sub-angular 44.27 35.08 21.7 0.618586089 0.79241021 Disc 0.729625647
23 Sub-rounded 50.96 33.1 17.38 0.525075529 0.649529042 Blade 0.605070959
24 Rounded 71.93 62.3 14.21 0.228089888 0.866119839 Disc 0.555163197
25 sub-angular 87.95 83.55 17.79 0.212926391 0.949971575 Disc 0.577054597
26 Sub-rounded 81.56 77.62 20.11 0.259082711 0.951692006 Disc 0.616799138
27 Angular 58.87 36.43 19.08 0.523744167 0.618821131 Blade 0.585351169
28 Angular 54.37 38.35 29.59 0.771577575 0.705352216 Sphere 0.726770386
29 sub-angular 88.33 65.11 19.68 0.302257718 0.737122156 Disc 0.547627745
30 sub-angular 62.05 55.86 14.06 0.25170068 0.900241741 Disc 0.588664112
31 sub-angular 64.58 70.6 13.23 0.187393768 1.093217714 Disc 0.607280712
32 Angular 54.07 31.06 17.06 0.549259498 0.57444054 Blade 0.565921134
33 Very angular 97.87 47.36 31.5 0.665118243 0.483907224 Blade 0.538031484
34 Angular 45.87 27.53 12.56 0.456229568 0.600174406 Blade 0.547746305
35 Angular 55.35 28.52 11.55 0.404978962 0.515266486 Blade 0.475516311
36 sub-angular 79.09 47.71 8.42 0.176482918 0.603236819 Blade 0.400460285
37 Very angular 87.67 42.9 31.02 0.723076923 0.489335006 Rod 0.557355585
38 Sub-rounded 69.2 56.35 31.76 0.563620231 0.814306358 Disc 0.720312152
39 sub-angular 58.26 39.73 8.17 0.205638057 0.681943014 Disc 0.457298616
40 sub-angular 39.91 40.72 11.65 0.286100196 1.020295665 Disc 0.667815887
41 sub-angular 39.82 37 12.39 0.334864865 0.929181316 Disc 0.661236532
42 sub-angular 62.8 36.89 20.05 0.543507726 0.587420382 Blade 0.572402139
43 Very angular 53.62 29.7 16.2 0.545454545 0.553897799 Blade 0.551068959
44 Very angular 92.29 46.52 28.69 0.61672399 0.504063279 Blade 0.539121917
45 Angular 68.12 39.83 15.18 0.381119759 0.584703464 Blade 0.506964559
46 sub-angular 65.99 52.28 18.84 0.360367253 0.792241249 Disc 0.609284421
47 Very angular 60.15 36.04 32.52 0.902330744 0.599168745 Rod 0.686785871
42.5481
Tomohawk Creek report

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Tomohawk Creek report

  • 1. GEOMORPHOLOGY Tomahawk Creek Report Fluvial Processes and Landforms – Investigating Erosion and Deposition of a Meandering Stream By: Andrew Barchak UMKC 4/29/2014
  • 2. INTRODUCTION The Geomorphology class met to investigate the morphology and discharge of Tomahawk Creek in Leawood, KS, to observe and collect data relating to the fluvial geomorphic processes taking place. Measurements obtained included determining the discharge and bankfull discharge regarding cross-sections of the wetted channel, estimating the bedload using the belt line transect method, and mapping the natural meander characteristics and mitigation measures. METHODS To obtain the cross-section, members of the team measured the bankfull width, and the vertical depths. With the tape measure stretched horizontally from bank to bank (bankfull width), and another from the stretched tape down to the surface of the ground or water (vertical depths), the vertical measurements were taken in 1 meter intervals throughout the bankfull widths from the 3 different cross sections. To obtain the wetted cross-section members of the team measured the wetted width and reproduced a vertical measurement method as described above only the depths were from the surface of the water down vertically to the bottom of the streambed. The horizontal intervals were changed from 1 meter as done on the bankfull widths to 1/10 of the total wetted width. Velocity was also measured at each site, and using the float down method a ball and a stopwatch were used and timed down the section. Members measured out 10 meters and allowed the ball to float downstream. In Calculating
  • 3. velocity, the average surface velocity (distance floated / average float time) is found to get the m/s ratio. Bedload was measured at the site as well. To obtain bedload data, group members selected meander bends to designate a transect at the widest point of the point bar towards the cutbank, and sampled pebbles in 1-meter by 1-meter square and selected approximately 15 pebbles from the wetted and the dry point bar. The pebbles were later measured for axis length and sorted by shape ranging from very angular to angular to sub angular to sub rounded to rounded to very rounded, which helps define the streams competence. RESULTS AND DISCUSSION The morphology of the stream suggests that it has typical characteristics of a meandering stream, and the point bars and cutbanks are clearly visible and directly adjacent to each other, and are followed by riffles and pools. The elevation difference, although not measured, is obviously minor and attempts to mitigate the erosional effects of the stream that have been put in place near C1 (refer to sketch map), and if not appropriately improved, will allow for further direct erosion and also erosion downstream. Heavy rocks much larger than the competence of the stream under normal conditions were positioned to reduce any further erosion at C1, although these attempts have been unsuccessful as most likely during the heavy rainfall events have destroyed the attempted purpose as a new scarp is preceding it and further eroding the park. It also appears that more rock will need to be placed directly across from the already
  • 4. altered location to stop the opposite bank from being cut from underneath by the stream as evidence by the riffles. The discharge values calculated from the data collected are not equal at each site along the stream: C1=1.65, C2=5.55, C3=1.94. Since there were no tributaries along the section chosen for evaluation, the only possible explanations are either infiltration or runoff somehow leading back into the stream, or the incorrect measurement of either cross-sectional area or velocity. The discharge calculations mentioned earlier were listed descending downstream. If the proposed hypothesis of infiltration or runoff leading back to the stream were valid, discharge values would be expected to increase downstream, this is not the case as the C3 section decreased significantly over the first two sections. The second hypothesis involving incorrect measurement is the most likely source of error. It is also possible that the surface velocity is not an accurate measurement due to the fact that it does not account for the differences that could occur in streambed surface texture and shape. Site C3 had the largest cross-sectional area but in contrast had the lowest calculated discharge. Site C2 is most likely to flood due to its discharge being nearly triple that of the largest section C3 but with only nearly 1/2 the bankfull width, and compounded by a high velocity in C1 as well and a only slightly higher channel width. The competence of the stream during discharge conditions was similar for C1 and C2, but much different for C3. The average size particle that could be eroded for the sampled portion of the stream is .4mm, with the C1 and C2 cross
  • 5. sections having .3mm and .1mm particle size contained in the transportation threshold of the diagram, however the C3 section had a .8mm particle size located in the deposition threshold of the diagram, most likely minimizing it transfer ability. The maximum size particle that could be eroded for each of the average velocities we measured would be .02 mm and the minimum size particle would be .009mm, meaning these are rather small and possible testing error comes into play. CONCLUSION Tomahawk Creek’s low velocity, discharge and mostly sub-angular to angular bedload suggest that it is of low competence, and does not carry larger particles very often or carry them from great distances. There is however a need for mitigation as the park situated right next to the banks is continually being eroded and danger for the loss of more park in the future. For future investigations, knowledge of stream order and the reduction of errors by students could prove to be more beneficial as groups would each have one task, and compare notes. Then, on another visit sample the river using the same methods with the groups changing task, and then compare and contrast each day to see if human error can be minimized and depict a truer steam velocity, bedload, and competence.
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  • 15. BEDLOAD1 Pebble # Powers Index A axis Baxis C axis Zingg's C/B Zingg's B/A Type Krumbein's Index 1 Sub-angular 51.17 31.08 27.98 0.9002574 0.607387141 Sphere 0.692520492 2 Sub-rounded 56.02 44.78 14.8 0.33050469 0.799357372 Disc 0.595506535 3 Sub-rounded 47.52 38.74 16.86 0.435209086 0.81523569 Disc 0.661334898 4 Rounded 45.08 29.93 23.68 0.791179419 0.66393079 Rod 0.703893357 5 Sub-rounded 65.44 45.81 12.47 0.272211308 0.700030562 Disc 0.510951943 6 Sub-angular 64.55 43.25 27.88 0.644624277 0.670023238 Disc 0.661447627 7 Sub-angular 46.04 30.02 23.92 0.796802132 0.652041703 Rod 0.697108553 8 Sub-rounded 64.88 38.95 20.97 0.538382542 0.600339088 Blade 0.578932686 9 Sub-angular 73.19 65.69 24.82 0.377835287 0.897526985 Disc 0.672665543 10 Sub-angular 58.86 43.25 26.08 0.60300578 0.734794427 Disc 0.687940791 11 Sub-rounded 62.67 58.6 24.42 0.416723549 0.935056646 Disc 0.714235275 12 Sub-rounded 40.19 29.25 22.92 0.783589744 0.727792983 Sphere 0.745935868 13 Sub-rounded 53.11 27.68 13.49 0.487355491 0.521182452 Blade 0.509653656 14 Sub-angular 40.92 37.5 29.48 0.786133333 0.916422287 Sphere 0.87075471 15 Very angular 43.4 35 15.9 0.454285714 0.806451613 Disc 0.666032216 16 Sub-angular 78.6 44.7 20.9 0.467561521 0.56870229 Blade 0.532765678 17 Angular 45.4 38.7 13 0.335917313 0.852422907 Disc 0.624953259 18 Sub-rounded 38.6 37.4 25.8 0.689839572 0.968911917 Sphere 0.865178197 19 Sub-angular 44.2 30.2 11.3 0.374172185 0.683257919 Disc 0.559002327 20 Sub-rounded 51 25.7 14.1 0.548638132 0.503921569 Blade 0.518406726 21 Angular 69.3 33.8 20.2 0.597633136 0.487734488 Blade 0.521915907 22 Angular 37.3 36.4 16.2 0.445054945 0.975871314 Disc 0.751160793 38.47409091
  • 16. BEDLOAD2 Pebble # Powers Index A axis B axis C axis Zingg's C/B Zingg's B/A Type Krumbein's Index 1 Sub-angular 77.43 42.97 14.66 0.341168257 0.554952861 Blade 0.471874963 2 Sub-angular 51.05 44.31 35.35 0.79778831 0.867972576 Sphere 0.843917304 3 Sub-rounded 51.89 31.35 18.67 0.59553429 0.604162652 Blade 0.60127273 4 Angular 55.57 42.34 32.72 0.772791686 0.7619219 Sphere 0.765528067 5 Sub-angular 38.57 32.76 16.57 0.505799756 0.849364791 Disc 0.714587982 6 Angular 60.8 39.83 17.31 0.434597037 0.655098684 Blade 0.571347159 7 Rounded 86.36 53.35 32.54 0.609934396 0.617762853 Blade 0.615142266 8 Angular 29.87 19.07 19.35 1.014682748 0.638433211 Rod 0.745052836 9 Angular 48.49 39.83 14.89 0.373838815 0.821406476 Disc 0.631829955 10 Sub-angular 67.23 38.43 23.86 0.620869113 0.571619813 Blade 0.587586127 11 Angular 104.39 47.49 29.97 0.631080227 0.454928633 Blade 0.50736874 12 Sub-angular 84 41 21.7 0.529268293 0.488095238 Blade 0.501450813 13 Rounded 45.3 31.7 12.6 0.397476341 0.699779249 Disc 0.579532507 14 Sub-angular 43.4 35.4 13.7 0.38700565 0.815668203 Disc 0.636182117 15 Sub-angular 62 43.3 12.7 0.29330254 0.698387097 Disc 0.523001273 16 Sub-angular 44.9 38.7 14 0.361757106 0.861915367 Disc 0.645330373 17 Sub-rounded 63.8 44.3 17.8 0.401805869 0.694357367 Disc 0.57862091 18 Angular 57.1 24.6 24.5 0.995934959 0.430823117 Rod 0.569652042 19 Sub-rounded 62.7 32 21 0.65625 0.510366826 Blade 0.554980934 38.038421 BEDLOAD3 Pebble # Powers Index A axis Baxis C axis Zingg's C/B Zingg's B/A Type Krumbein's Index 1 Very angular 43.4 35 15.9 0.454285714 0.806451613 Disc 0.666032216 2 sub-angular 78.6 44.7 20.69 0.462863535 0.56870229 Blade 0.530975286 3 Angular 45.4 38.7 13 0.335917313 0.852422907 Disc 0.624953259 4 sub-rounded 38.6 37.4 25.8 0.689839572 0.968911917 Sphere 0.865178197 5 sub-angular 44.2 30.2 11.3 0.374172185 0.683257919 Disc 0.559002327 6 sub-rounded 51 25.7 14.1 0.548638132 0.503921569 Blade 0.518406726 7 Angular 69.3 33.8 20.2 0.597633136 0.487734488 Blade 0.521915907 8 Angular 37.3 36.4 16.2 0.445054945 0.975871314 Disc 0.751160793 9 sub-angular 84 41 21.7 0.529268293 0.488095238 Blade 0.501450813 10 Rounded 45.3 31.7 12.6 0.397476341 0.699779249 Disc 0.579532507 11 sub-angular 43.4 35.4 13.7 0.38700565 0.815668203 Disc 0.636182117 12 sub-angular 62 43.3 12.7 0.29330254 0.698387097 Disc 0.523001273 13 sub-angular 44.9 38.7 14 0.361757106 0.861915367 Disc 0.645330373 14 sub-rounded 63.8 44.3 17.8 0.401805869 0.694357367 Disc 0.57862091 15 Angular 57.1 24.6 24.5 0.995934959 0.430823117 Rod 0.569652042 16 sub-rounded 62.7 32 21 0.65625 0.510366826 Blade 0.554980934 35.8063
  • 17. BEDLOAD4 Pebble # Powers Index A axis Baxis C axis Zingg's C/B Zingg's B/A Type Krumbein's Index 1 Sub-Angular 115.57 67.75 20.75 0.306273063 0.586224799 Blade 0.472148982 2 Sub-Angular 56.75 48.62 16.01 0.329288359 0.856740088 Disc 0.622909353 3 Angular 28.08 15.79 13.79 0.873337555 0.562321937 Rod 0.651204505 4 Angular 57.07 43.56 12.09 0.277548209 0.763273173 Disc 0.544794618 5 Very Angular 46.05 41.55 15.36 0.36967509 0.90228013 Disc 0.670143267 6 Angular 44.51 25.33 15.76 0.62218713 0.569085599 Blade 0.58626244 40.433333 BEDLOAD 5 Pebble # Powers Index A axis B axis C axis Zingg's C/B Zingg's B/A Type Krumbein's Index 1 sub-angular 77.49 62.32 26.5 0.425224647 0.804232804 Disc 0.650320332 2 Angular 54.38 23.3 15.8 0.678111588 0.428466348 Rod 0.499319125 3 Very angular 42.83 32.42 11.31 0.348858729 0.756946066 Disc 0.584691108 4 Rounded 34.55 27.27 9.39 0.344334433 0.789290883 Disc 0.598620441 5 Angular 69.85 35.36 16.81 0.475395928 0.506227631 Blade 0.495734392 6 Angular 88.91 48.98 24.59 0.50204165 0.550894163 Blade 0.534103425 7 sub-angular 57.16 38.82 13.79 0.355229263 0.679146256 Disc 0.547198778 8 sub-angular 51.05 28.32 19.5 0.688559322 0.554750245 Rod 0.596181903 9 sub-angular 55.38 42.76 19.52 0.456501403 0.772119899 Disc 0.648043067 10 Sub-rounded 39.96 33.11 12 0.362428269 0.828578579 Disc 0.628969842 11 sub-angular 53.02 35.27 13.22 0.374822796 0.665220671 Blade 0.549438586 12 sub-angular 42.65 34.42 17.25 0.501162115 0.807033998 Disc 0.688526455 13 sub-angular 53.91 30.27 16.31 0.538817311 0.561491375 Blade 0.553829272 14 Sub-rounded 94.7 65.51 20.74 0.316592887 0.691763464 Disc 0.53309605 15 Sub-rounded 43.82 34.57 18.51 0.535435349 0.788909174 Disc 0.693298644 16 sub-angular 58.57 23.27 13.46 0.578427159 0.397302373 Blade 0.450294869 17 sub-angular 53.02 35.18 10.95 0.311256396 0.663523199 Blade 0.515557176 18 Angular 60.12 42.71 15.16 0.354952002 0.710412508 Disc 0.563720216 19 sub-angular 47.36 35.07 18 0.513259196 0.740498311 Disc 0.655332381 20 Angular 65.4 50.45 27.11 0.537363726 0.771406728 Disc 0.683825141 21 sub-angular 58.17 42.24 26.88 0.636363636 0.726147499 Disc 0.694893659 22 sub-angular 44.27 35.08 21.7 0.618586089 0.79241021 Disc 0.729625647 23 Sub-rounded 50.96 33.1 17.38 0.525075529 0.649529042 Blade 0.605070959 24 Rounded 71.93 62.3 14.21 0.228089888 0.866119839 Disc 0.555163197 25 sub-angular 87.95 83.55 17.79 0.212926391 0.949971575 Disc 0.577054597 26 Sub-rounded 81.56 77.62 20.11 0.259082711 0.951692006 Disc 0.616799138 27 Angular 58.87 36.43 19.08 0.523744167 0.618821131 Blade 0.585351169 28 Angular 54.37 38.35 29.59 0.771577575 0.705352216 Sphere 0.726770386 29 sub-angular 88.33 65.11 19.68 0.302257718 0.737122156 Disc 0.547627745 30 sub-angular 62.05 55.86 14.06 0.25170068 0.900241741 Disc 0.588664112 31 sub-angular 64.58 70.6 13.23 0.187393768 1.093217714 Disc 0.607280712 32 Angular 54.07 31.06 17.06 0.549259498 0.57444054 Blade 0.565921134 33 Very angular 97.87 47.36 31.5 0.665118243 0.483907224 Blade 0.538031484 34 Angular 45.87 27.53 12.56 0.456229568 0.600174406 Blade 0.547746305 35 Angular 55.35 28.52 11.55 0.404978962 0.515266486 Blade 0.475516311 36 sub-angular 79.09 47.71 8.42 0.176482918 0.603236819 Blade 0.400460285 37 Very angular 87.67 42.9 31.02 0.723076923 0.489335006 Rod 0.557355585 38 Sub-rounded 69.2 56.35 31.76 0.563620231 0.814306358 Disc 0.720312152 39 sub-angular 58.26 39.73 8.17 0.205638057 0.681943014 Disc 0.457298616 40 sub-angular 39.91 40.72 11.65 0.286100196 1.020295665 Disc 0.667815887 41 sub-angular 39.82 37 12.39 0.334864865 0.929181316 Disc 0.661236532 42 sub-angular 62.8 36.89 20.05 0.543507726 0.587420382 Blade 0.572402139 43 Very angular 53.62 29.7 16.2 0.545454545 0.553897799 Blade 0.551068959 44 Very angular 92.29 46.52 28.69 0.61672399 0.504063279 Blade 0.539121917 45 Angular 68.12 39.83 15.18 0.381119759 0.584703464 Blade 0.506964559 46 sub-angular 65.99 52.28 18.84 0.360367253 0.792241249 Disc 0.609284421 47 Very angular 60.15 36.04 32.52 0.902330744 0.599168745 Rod 0.686785871 42.5481