Topic 15 Flashcards

(21 cards)

1
Q

toblers law

A

basis for interpolation

close things are more related than other things

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2
Q

kriging

A

geospatial method

stochastic technique

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3
Q

surface models

A

spatial interpolation and related models

predictive models used to estimate continuous field phenomena

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4
Q

spatial interpolation

A

operations that use known locations to precit the values of all other areas

used for creating continuous models or datasets

similar to nearest neighbour techniquie

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5
Q

search strategies

A

directionality of point in search window can have huge impact on the estimated value

simple
quadrant
octant

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6
Q

briefly..what is spatial autocorrelation

A

all things related are near each other

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7
Q

all forms of interpolation can be categorized by two fundamental classifications

A

deterministic vs stochastic (geostatistical) models

global vs local

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8
Q

deterministic models

A

assume that measurements at sampled points are absolute and essentially error-free

true surface is constant and predictable (no variability)

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9
Q

stochastic (geostatistical) models

A

make predictions from the statistical properties of the sample data, which means they can incorporate error and variability into the prediction process

true surface modelled as a trend

prediction is probabilistic

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10
Q

example of deterministic model

A

mapping gravity anomalies

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11
Q

example of stochastic model

A

soil moisture maps

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12
Q

global interpolators

A

derive single mathematical function that is applied across the entire prediction surface

all sample data are used to build the prediction function

works best with smooth surfaces

trend surface

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13
Q

local interpolators

A

use neighbourhoods of points for prediction

convolution filters and moving window analysis

IDW

more susceptible to outliers

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14
Q

what interpolation workflow is more commonly used in GIS workflows

A

local interpolation techniques

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15
Q

IDW

A

straightforward methods of interpolation

unknwon points are interpolated from nearby points within a fixed or variable distance (known as a neighbourhood)

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16
Q

how is IDW calculated

A

the unknown point is calcuated to be the weighted mean of neighbours where the weight is assigned by the inverse of the distance

17
Q

ordinary kriging

A

most popular form of interpolation from the kirging family

similar to IDW as it estimates the attribute at an unsampled location as a weighted average of the attributes at nearby locations

18
Q

how is ordinary kriging caluclated

A

kriging uses a more sophisticated weight, which includes distance and the spatial structure and arrangement of the sample data

examines how different the attributes are based on distance apart then it estimates the points

19
Q

two steps of ordinary kriging

A

step 1) construct a model for the semivariogram

step 2) predict attribute values at unsampled locations

20
Q

semivariogram

A

model for spatial dependence, or how proximity influences the similarity of nearby points

21
Q

how does kriging use the semivariogram

A

uses to estimate the weights, whcih is an expression of spatial dependence (not just simple distance)