On Markov Process and Simulation of Land Use Change
DOI:
https://doi.org/10.69546/6405ofxzKeywords:
land use, simulation, Markov process, prediction, PhilippinesAbstract
Land use is a major activity happening in many parts of the world, hence several rules and regulations have been implemented to minimize the cause of destruction and over-usage of the land. Remote Sensing and GIS technologies have been the common technique of absorbing data for land use but these methods are costly and time-consuming. Other studies produce the transition matrices through cross-tabulation. In this study, the transition matrices of the actual land use data gathered from the Cagayan de Oro Socio-Economic Profile were computed through Simulation using the statistical software. The transition probability matrix with the least error was taken as the predictor of the state vector. The future land use of Cagayan de Oro was then projected by an application of stochastic modeling through the use of a Markov process. The results indicate that for the next seven years there will be a substantial agricultural and forest land loss, and an increase in urban land and other land types. The results also indicate a stabilization of land use. Hence, the Markov process is a useful tool in forecasting land use change. To better acquire observed data, it is suggested to use GIS technologies and remote sensing.References
K. Singh, (Netherlands, 2003) Modelling land use land
cover change using cellular automata in a geo-spatial
environment. International Institute for Geo-Information
Science and Earth Observation Enschede.
UNECE, (2003) Trends in Europe and North America-The statistical
yearbook of the economic commission for Europe 2003,
United Nations Economic Committee for Europe.
Retrieved from http://www.unece.org/stats/trends/
G. D. Squire, (2002) Urban sprawl and the uneven development of
metropolitan America. In Gregory D. Squires (Ed.), Urban
Sprawl: Causes, consequences, and policy responses
(pp. 1-22). Washington, D.C.: Urban Institute Press.
C. Kamusoko and M. Aniya, (2007)Land use/cover change and
landscape fragmentation analysis in the Bindura District,
Zimbabwe. Land Degradation and Development 18(2):221
– 233.
W. L. Huang, H. P. Liu, Q. Z. Luan, Q. Jiang, J. Liu and H. Liu, (2008)
Detection and prediction of land use change in Beijing based
on remote sensing and GIS. ISPRS 37(6b):75–82.
J. D. Landis, (1994) The California urban future model: a newgeneration of metropolitan simulation-models. Environ
Plan B. 21:399–420.
M. G. Turner, (1987) Spatial simulation of landscape changes in Georgia:
a comparison of three transition models. Landscape Ecol.
1:29–36.
D. N. Wear, M. G. Turner and R. J. Naiman, (1998) Land cover along
an urban-rural gradient: implications for water quality.
Ecol Appl. 8:619–630.
J. Geoghegan, L. A. Wainger and N. E. Bockstael, (1997) Spatial
landscape indices in a hedonic framework: an
ecological economics analysis using GIS, Ecological
Economics 23: 251-264.
K. C. Clarke, S. Hoppen and L. Gaydos, (1997) A self-modifying cellular
automaton model of historical urbanization in the San
Francisco Bay area. Environ Plan B: Plan Des. 24:247–261.
K. C. Clarke and L. J. Gaydos, (1998) Loose-coupling a cellular automaton
model and GIS: long-term urban growth prediction for
San Francisco and Washington/Baltimore. International
Journal of Geographical Information Science, 12:699–714.
W. L. Baker, (1989)A review of models of landscape change
Landscape Ecol. 2, 111–133.
E. Parzen, (1962) Stochastic processes. San Francisco: Holden-Day.
C. T. Haan, (1977) Statistical methods in hydrology. Ames, Iowa:
The Iowa State University Press.
X. Wang, (1986) Multivariate statistical analysis of geological data.
Beijing, China: Science Press.
W. J. Stewart, (1994) Introduction to the numerical solution of Markov
chains. Princeton, NJ: Princeton University Press.
cover change using cellular automata in a geo-spatial
environment. International Institute for Geo-Information
Science and Earth Observation Enschede.
UNECE, (2003) Trends in Europe and North America-The statistical
yearbook of the economic commission for Europe 2003,
United Nations Economic Committee for Europe.
Retrieved from http://www.unece.org/stats/trends/
G. D. Squire, (2002) Urban sprawl and the uneven development of
metropolitan America. In Gregory D. Squires (Ed.), Urban
Sprawl: Causes, consequences, and policy responses
(pp. 1-22). Washington, D.C.: Urban Institute Press.
C. Kamusoko and M. Aniya, (2007)Land use/cover change and
landscape fragmentation analysis in the Bindura District,
Zimbabwe. Land Degradation and Development 18(2):221
– 233.
W. L. Huang, H. P. Liu, Q. Z. Luan, Q. Jiang, J. Liu and H. Liu, (2008)
Detection and prediction of land use change in Beijing based
on remote sensing and GIS. ISPRS 37(6b):75–82.
J. D. Landis, (1994) The California urban future model: a newgeneration of metropolitan simulation-models. Environ
Plan B. 21:399–420.
M. G. Turner, (1987) Spatial simulation of landscape changes in Georgia:
a comparison of three transition models. Landscape Ecol.
1:29–36.
D. N. Wear, M. G. Turner and R. J. Naiman, (1998) Land cover along
an urban-rural gradient: implications for water quality.
Ecol Appl. 8:619–630.
J. Geoghegan, L. A. Wainger and N. E. Bockstael, (1997) Spatial
landscape indices in a hedonic framework: an
ecological economics analysis using GIS, Ecological
Economics 23: 251-264.
K. C. Clarke, S. Hoppen and L. Gaydos, (1997) A self-modifying cellular
automaton model of historical urbanization in the San
Francisco Bay area. Environ Plan B: Plan Des. 24:247–261.
K. C. Clarke and L. J. Gaydos, (1998) Loose-coupling a cellular automaton
model and GIS: long-term urban growth prediction for
San Francisco and Washington/Baltimore. International
Journal of Geographical Information Science, 12:699–714.
W. L. Baker, (1989)A review of models of landscape change
Landscape Ecol. 2, 111–133.
E. Parzen, (1962) Stochastic processes. San Francisco: Holden-Day.
C. T. Haan, (1977) Statistical methods in hydrology. Ames, Iowa:
The Iowa State University Press.
X. Wang, (1986) Multivariate statistical analysis of geological data.
Beijing, China: Science Press.
W. J. Stewart, (1994) Introduction to the numerical solution of Markov
chains. Princeton, NJ: Princeton University Press.
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2018-06-01
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