Geog 2
Tillingbourne
Sites
Site 1
Distance Downstream
1.95km
Velocity
0.21
Site Name
Friday Street
Site 2
Distance Downstream
3.3km
Velocity
0.66
Site Name
Wotton House
Site 3
Distance Downstream
4.6km
Velocity
0.31
Site Name
Crossway Farm
Site 4
Distance Downstream
7.2km
Velocity
0.38m/s
Abinger Hammer
Shere
Aim
Investigate the changes in the channel characteristics along the River Tillingbourne from Source to mouth and confirm the application of Bradshaws Model of fluvial dynamics, with particular reference to velocity.
Why?
The aim creates a Locational and Theoretical context
Locational Context
Highest River in Southern England
Good for challenging the THEORETICAL CONTEXT
Accessible
All sites within 30 min drive from school
Open and relatively public areas.
Theoretical Context
Bradshaws Model
Source to mouth: channel characteristics and morphology change
Velocity, Hydraulic Radius increasing
Gradient Decreasing
Risk Assessment
Severity and likelihood rating 1-10 based on locational context
Mitigation Procedure
Minimise risk
avoid WEILS disease by not drink or eating near river
3 Steps
RECOGNITION
listed every potential risk of practical
CHANCE
of occurrence of risks (1-10)
IMPACT+SEVERITY
taken into account if occurred
Multiplication
If multiple of risk and likelihood was above a certain number then judgement was made as to whether the site is appropriate for recording data
Secondary Data
Source of information taken from other groups that shared locational and theoretical context
Advantages
Focused on same factors of channel characteristics
Increased Sample Size
And data can be analysed in the same way
So data sets are very comparable
Disadvantages
TIME
time context of secondary data is unknown
Could be incompatible as sets of data is effectively a different stream
Therefore hydraulic radius, velocity, base level may have been different
Spearmans Rank
Test of Significance of Data
Advantages
Possible to negate chance as a factor for the trends shown
Allows for comparison of data sets (in terms of significance)
Quick to perform as a statistical test
Allows to use result to draw to a conclusion
Critical values are very reliable and accessible
Shows correlation
Rs= 0.72= strong positive relationship
Matches line of best fit that showed +ve correlation between velocity and distance downstream
Disadvantages
Need a large sample size in order to gain accurate results
Offers no explanation for pattern shown
5 parts of data
Needed 0.80 to be statistically significant
0.77 so not statistically significant yet
Need more samples in order to draw a full conclusion
ICT Skills
Subtopic
Method of Recording data
Velocity
Squash Ball
Advantages
Sits mostly in water, so should give good impression of velocity
Disadvantages
ball slowed down by wind, river bank, reeds, sticks
Better Method?
Electronic flow meter
Advantages
Quick and Easy
More Accurate
Easily movable and assembled
Disadvantages
Often impellor gets clogged by weeds and silt
Scatter Graphs
Advantages
Give a good general view of the correlation between two sets of data
Line of best fit
Shows correlation and trend between data sets
shows max, min
Disadvantage
Line of best fit
uncertainty
Spoilt by outliers and anomolies
uncertainty whether trend is fit enough for best fit line
TEMPTATION
to create a best fit line that agres with bradshaws even if may not be right
can invalidate research and lead to false conclusion
Solution?
Test each scatter against spearmans rank
Does conclusion match theory?
Bradshaws model
characteristics change tc
Presentation + Analysis
Shows that data does match Bradshaws model
As distance increases so does velocity and hydraulic radius
As velocity increases so does erosion (lateral erosion atleast)
Explained by increasing channel width
Data does not completely agree
Veloicty only 85% significant
Gradient only 70% significant
Critical value 1
Therefore not statistically significant
Needs more data samples
HOWEVER AIM FULFILLED
to investigate etc
How can we improve?
Primary Data
Increase amount of data taken at each site
get more accurate averages etc
reduce impact of outliers
Increase the amount of sites taken data from
make more statistically significant
reduce impact of outliers and anomolies
Secondary Data
Have more groups take more data from more sites and share
make more statistically significant
as greater sample size
Summary of findings
Measured?
Velocity
How did it change?
0.21m/s to 0.38m/s
Gradient
How did it change?
3 degrees to 0.4 degrees
Hydraulic Radius
0.2 to 0.8
Subtopic
Data Presentation
Logarithmic
Advantages
Wide data range can be displayed
Useful for plotting rates of change
Increased data for smaller values
Disadvantages
Easy to make errors plotting
Difficult to analyse
Zero cannot be plotted
Cannot show negative data as well as the positive values
Triangular
Used for representing different types of data
very useful for when 3 sets of data involved
comment on what it shows
hard
target characteristics
if dots close together, similar characteristics
if one is far away, could be an anomaly or explain the difference
always a percentage of the same thing, check they add up to 100
Photographs
Qualitative Data
Does not show quantitative data
could be out of date
different time of day also
Can do basic risk assessment
OS Maps
Grid references
Scale
Interpret Contours
Describe settlement form, function and land use
Settlement forms
Linear
a linear settlement pattern is where the buildings are built in lines and is often found on steep hillsides.
Nucleated
Is where a lot of buildings are grouped together and is often found in lowland areas
Dispersed
Is where the buildings are spread out and is often found in upland areas
CBD
Inner city
suburbs
rural urban fringe
rural
`
Subtopic
Smaller settlements outside of cities
still access city but big longer, slightly less services
offroad parking
houses with garden
smaller population density
higher house price
nicer houses
transport links for commuters
high rise
little green space
terraced housing
high population density
likely to be a lot of transport
main roads
people likely to be working in the CBD
Subtopic
Isoline
Rose Diagram
Shows cyclical patterns
cars flowing in and out of the city