Background:
Sand mining is done throughout a
large portion of the state of Wisconsin. Most of the sand that is mined is transported
around the country using rail facilities. However, many of the areas that are
being mined are not located at loading facilities. To overcome this, the sand
is hauled by truck to local roads to the nearest loading facility. The process
of repeated heavy truck traffic may have a negative impact on the local roads increasing
the cost of maintenance. Much of the funding for road maintenance comes from
local tax payers who drive lightweight vehicles which do not cause much damage,
it may be beneficial to know how much of an impact the transportation is having
on the roads and be able to assess this cost properly.
Objectives:
The objectives for this exercise
were to first, use the sand mine locations we previously geocoded, to gather
data through network analysis on the fastest routes from the mines to the nearest
railroad terminal. Then, using the distance traveled during transportation from
the mines to the facilities, we will be able to project the cost per county
associated with the sand transport.
Data:
The data used for the network
analysis were, the mines locations, which were geocoded in arcmap from a Google
fusion table (https://www.google.com/fusiontables/DataSource?docid=
17nDFI4iUP OdyDOEWU7Vu1ONMiVofa3aWR_Gs-Zk#map:id=3). Road network data were obtained from an ESRI
source (W:\Geog\ESRI\streetmap_na). The data with the location of the railroad
terminals was gathered from a shape file located (W:\geog\CHupy\geog491_s13\ex\ex7\railterminals_shp).
Other data used in the mapping process were gathered from ESRI online.
Methods:
To begin, we opened a new arcmap
document and saved it to our geodatabase. We then added the street feature
classes from the ESRI file, and imported the rail terminal feature class from
the department folder to our geodatabase and added it to the map. We also added
the geocoded mines to the map. We then had to turn on the network analysis tool
and add the toolbar. Using network analysis (NA) we started a new route. We right click on stops and then click load
locations, then loaded our mine locations, we did not change any of the
defaults and solved. The program solved for one continuous route to all of the
mine sites with a stop at each (figure 1). This is not what we were looking for. Without closest facilities this output does
not give us any of the usable information we need to complete the task. So we
removed this from the display.
We then added a new closest facilities
layer. In this layer we loaded the mines as facilities and the rail terminals
as incidents and solved. This gave us an output containing a route from each of
the mines to the nearest rail facility (figure 2). Some students may have had issues with
this running each facility to the nearest mine but mine did not. This output
gives us the information we need to complete the analysis.
If we want to store the steps we
used to generate the data needed we can use model builder (MB) (figure 3). So we opened
model builder saved our model in a new toolbox within our geodatabase. We had
to open the NA tool set Then we added the closest facility to the model, by
editing the tool we added the streets layer and left the defaults. We did set
the model to run as travel to facility. Then we had to add the add locations
tool to the model. We connected this to the closest facility output and edited
it to use our mine locations as input locations, sub-layer incidents. We then
added a second add locations tool and used the rail terminals and facilities,
we connected this tool to the first add locations tool output. We added the
solve tool to the model and ran the model. The model ran all possible routes
from the incidents (mines) to the facilities (terminals) using the road
network, the model was set to look for the fastest time. Although some of the
outputs may appear to go out of the way these were the fastest routes, this was
not done using distance. We could then
add the results to the display and we had the output we needed to continue. We exported
our results as a feature class to our geodatabase. To do this we added the
select data tool to the model and connected it to the previous output, within the
tool there is a child data option, we chose route and ran the tool. Then we
added the copy features tool and connected it to the select data output and ran
the tool. Now we have the routes from each of the mines to the nearest terminal
for the state. In order to get the data into each county we need to connect the
data to a counties layer. First we added a counties layer to the model and the
project tool; we also added the project tool for the sand route data. We ran
the project tools to project each data set into NAD 83 UTM Zone 15N. Then, we
added the intersect tool to the model and connected the last two outputs and
ran the tool. Now we have a dataset with all the roads used for transport
within each county. By adding the summary statistics tool and connecting it to
the output, selecting shape length and sum as the fields to summarize and name
for what to summarize to we were able to get an output of the total length, in
meters, of roads in each county that are traveled by sand trucks.
To complete the analysis we opened
the table and added a field converted meters to miles using the total distance
in meters, for each county, and dividing it by 1609.34 (the number of meters
per mile). We then added another field and using the parameters given, each
mine sends 50 trucks per year to a facility and returns, at a cost of 2.2 cents
per mile of road, built a statement to finish the calculations and give us the
total cost per county for roads traveled during sand transportation. The equation used was – total miles per county
* (50 * 2) * $0.022 per mile = cost ($) per county.
Results:
The total mileage of roads covered
in the state during transportation (figure 4) is approximately 3,951 miles. If each mine
is sending 50 trucks to rail facilities each year that becomes a total of
395,100 miles of travel distance on the states roads. The total costs statewide
associated with this amount of travel are $8,689 (table 1). The mining and transportation activities are
highly concentrated in west-central Wisconsin, part of an area known as the
sand belt. So it is no surprise that this area would have the highest amount of
transportation traffic and thus the highest costs. Four counties, Chippewa, Eau
Claire, Lacrosse and Trempealeau, carry $5,158, 59.4% of the total cost (table 2).
![]() |
| Fig.4. This map show the locations of sand mines in Wisconsin and the routes to the nearest rail facility. Notice the high concentration of activity in the west- central part of the state. |
|
County Name
|
Total Distance (meters)
|
Total Distance (miles)
|
Accumulated distance
(miles)
|
Cost per year
|
|
Chippewa
|
1,049,247.59
|
652
|
65,200
|
$1,434.00
|
|
Eau Claire
|
928,135.41
|
577
|
57,700
|
$1,269.00
|
|
La Crosse
|
908,911.90
|
565
|
56,500
|
$1,243.00
|
|
Trempealeau
|
886,714.39
|
551
|
55,100
|
$1,212.00
|
|
Barron
|
467,491.93
|
290
|
29,000
|
$638.00
|
|
Dunn
|
389,993.73
|
242
|
24,200
|
$532.00
|
|
Monroe
|
356,913.82
|
222
|
22,200
|
$488.00
|
|
Wood
|
244,360.28
|
152
|
15,200
|
$334.00
|
|
Pierce
|
167,732.86
|
104
|
10,400
|
$229.00
|
|
Jackson
|
151,475.88
|
94
|
9,400
|
$207.00
|
|
St. Croix
|
128,717.86
|
80
|
8,000
|
$176.00
|
|
Winona
|
123,287.84
|
77
|
7,700
|
$169.00
|
|
Buffalo
|
91,918.33
|
57
|
5,700
|
$125.00
|
|
Clark
|
67,266.12
|
42
|
4,200
|
$92.00
|
|
Burnett
|
64,376.05
|
40
|
4,000
|
$88.00
|
|
Pepin
|
57,433.79
|
36
|
3,600
|
$79.00
|
|
Juneau
|
47,807.17
|
30
|
3,000
|
$66.00
|
|
Columbia
|
40,857.46
|
25
|
2,500
|
$55.00
|
|
Washburn
|
35,336.54
|
22
|
2,200
|
$48.00
|
|
Dodge
|
29,407.27
|
18
|
1,800
|
$40.00
|
|
Waupaca
|
28,487.68
|
18
|
1,800
|
$40.00
|
|
Green Lake
|
24,833.73
|
15
|
1,500
|
$33.00
|
|
Portage
|
24,603.21
|
15
|
1,500
|
$33.00
|
|
Houston
|
15,920.78
|
10
|
1,000
|
$22.00
|
|
Outagamie
|
15,084.95
|
9
|
900
|
$20.00
|
|
Rock
|
7,682.11
|
5
|
500
|
$11.00
|
|
Walworth
|
2,566.38
|
2
|
200
|
$4.00
|
|
Marathon
|
1,496.53
|
1
|
100
|
$2.00
|
|
Totals
|
6,358,061.59
|
3,951
|
395,100
|
$8,689.00
|
Table.1. These are the results of the analysis showing the distance (roads covered)
per county in meters. The meters have been converted to miles and then the total
distance traveled per county and the total costs per county per year.
|
County Name
|
Total Distance (meters)
|
Total Distance (miles)
|
Accumulated distance
(miles)
|
Cost per year
|
|
Chippewa
|
1,049,247.59
|
652.00
|
65,200
|
$1,434.00
|
|
Eau Claire
|
928,135.41
|
577.00
|
57,700
|
$1,269.00
|
|
La Crosse
|
908,911.90
|
565.00
|
56,500
|
$1,243.00
|
|
Trempealeau
|
886,714.39
|
551.00
|
55,100
|
$1,212.00
|
|
Totals (top four)
|
3,773,009.29
|
2,345.00
|
234,500
|
$5,158.00
|
|
|
Percentage of total
|
59.36241
|
||
Table.2. These are the top four counties by total cost per year. These four counties
make up about 59% of the total road cost in the state.
Conclusion:
These costs are estimated costs of
road maintenance that are passed on to local taxpayers. This is an important
issue because many of the taxpayers are driving lightweight vehicles that do
not cause much damage to the roads. However, the damage being caused by the increased
amount of traffic associated with mining operations and also the extreme weight
of those vehicles may be increasing the costs of maintaining the roads. The money
for the repairs is not being gathered proportional to whom or what causes the damage.
The results of this study could help by assessing those costs back to the
mining operations and relieving some of the burden from the local taxpayers.




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