Page 284 - Contributed Paper Session (CPS) - Volume 2
P. 284

CPS1857 Nicholas J. et al.
                      This paper proposes a simple least median of squares regression algorithm
                  to performa a high performance computation for classifying land types and
                  mapping the land-use changes. The least median square of regression is a
                  method for estimating the regression models that works by minimizing the
                  median value of the squares error of an observation [2]. The method is suitable
                  for data with outliers [2]. The least median of squares regression method will
                  produce the regression models for each land type. The response of the model
                  are the limited multi-dependent variables associated with the category of land
                  types. A limited dependent variable is defined as a dependent variable whose
                  range in substantively restricted [1].
                      The  outcome  of  the  training  process  is  the  four  regression  models
                  associated with the four land types category (impervious, green, water, and
                  soil land). These models are used in the mapping process where all the pixels
                  of the Landsat 8 bands data will be calculated by regression models for each
                  land type.  The land classification result will be represented in a thematic map.
                  This map shows the land-use changes detected in the Jabodetabek area for
                  an annual observation of the changes.
                      The good performance of the regression models will produces a  good
                  land-use change mapping. The land-use change mapping of the Jabodetabek
                  megacities illustrates the real condition in the area. Regarding the evaluation,
                  the least median squares of squares regression is found to be a simple  and
                  realiable method that can be considered for classifying and mapping the land-
                  use changes from the Landsat satellite imagery.












                  Figure 1. The Multispectral Landsat 8 Satellite Image of Jabodetabek (source:
                                      Landsat 8 - https://glovis.usgs.gov/)

                  2.  Methods

                  2.1 Vegetation Index
                      The  Normalized  Difference  Vegetation  Index  (NDVI)  is  a  method  for
                  calculating the vegetation density of a region by comparing the Near-Infrared
                  (NIR) value which is usually reflected by vegetation and the value of red light
                  which is usually absorbed by vegetation. The NDVI value will range from -1 to
                  1. The value -1 indicates that an area is covered by water and value 1 indicates
                  that an area is covered by green vegetation. When the NDVI value approaches
                                                                      273 | I S I W S C   2 0 1 9
   279   280   281   282   283   284   285   286   287   288   289