312-5 Clustering Soil Profiles Using the Modified Distance Matrix Calculation.
Poster Number 1200
See more from this Division: SSSA Division: Pedology
See more from this Session: Innovations in International Pedology: II
Abstract:
The
purpose of this study was to maximize the use of soil horizon and soil layer
properties through adjustment techniques based on the modified distance matrix
calculation while clustering of soil profiles. The proximity measure or the distance
between vectors or matrices is calculated when they have the same dimensions. In
the case of the soil profile data the corresponding matrices representing
different soils and their layer properties usually have different dimensions. A
new approach was explored that allows for adjustment of the soil profile layers.
We assume that if any ith soil layer has vector
of attribute values, then any of its sublayers is characterized with the same
values for its attributes. Based on this assumption the thickness of two soil layers
should be compared and additional sublayers can be created. We then build the
matrices with the same dimension and finally calculate the proximity measure - Euclidian
distance between the two sublayers. Based on this approach a distance matrix
calculation algorithm and corresponding computer program was created that calculates
distances for Big Data of soil profiles. The proposed approach is shown to be
effective when using the existing reliable datasets, such as version 3.1 of the
ISRIC-WISE database (WISE3). Hierarchical clustering was performed using the
module based upon the original algorithm of soil profile layers adjustment with
a further integration into R. It was shown that, within limitations, clustering
algorithms and parameters have an important influence on the clustering result
and should be selected carefully. The main outcome of this study is that it
utilizes several clustering methods with soil profile data on a layer by layer
basis and can establish a strong mechanism of using the modified distance
matrix calculation that can be applied with different clustering algorithms
after surveying a large set of soil profiles.
See more from this Division: SSSA Division: Pedology
See more from this Session: Innovations in International Pedology: II