107,949 research outputs found
Simulating city growth by using the cellular automata algorithm
The objective of this thesis is to develop and implement a Cellular Automata
(CA) algorithm to simulate urban growth process. It attempts to satisfy the
need to predict the future shape of a city, the way land uses sprawl in the
surroundings of that city and its population. Salonica city in Greece is
selected as a case study to simulate its urban growth. Cellular automaton
(CA) based models are increasingly used to investigate cities and urban
systems. Sprawling cities may be considered as complex adaptive systems,
and this warrants use of methodology that can accommodate the space-time
dynamics of many interacting entities. Automata tools are well-suited for
representation of such systems. By means of illustrating this point, the
development of a model for simulating the sprawl of land uses such as
commercial and residential and calculating the population who will reside in
the city is discussed
Can geocomputation save urban simulation? Throw some agents into the mixture, simmer and wait ...
There are indications that the current generation of simulation models in practical,
operational uses has reached the limits of its usefulness under existing specifications.
The relative stasis in operational urban modeling contrasts with simulation efforts in
other disciplines, where techniques, theories, and ideas drawn from computation and
complexity studies are revitalizing the ways in which we conceptualize, understand,
and model real-world phenomena. Many of these concepts and methodologies are
applicable to operational urban systems simulation. Indeed, in many cases, ideas from
computation and complexity studies—often clustered under the collective term of
geocomputation, as they apply to geography—are ideally suited to the simulation of
urban dynamics. However, there exist several obstructions to their successful use in
operational urban geographic simulation, particularly as regards the capacity of these
methodologies to handle top-down dynamics in urban systems.
This paper presents a framework for developing a hybrid model for urban geographic
simulation and discusses some of the imposing barriers against innovation in this
field. The framework infuses approaches derived from geocomputation and
complexity with standard techniques that have been tried and tested in operational
land-use and transport simulation. Macro-scale dynamics that operate from the topdown
are handled by traditional land-use and transport models, while micro-scale
dynamics that work from the bottom-up are delegated to agent-based models and
cellular automata. The two methodologies are fused in a modular fashion using a
system of feedback mechanisms. As a proof-of-concept exercise, a micro-model of
residential location has been developed with a view to hybridization. The model
mixes cellular automata and multi-agent approaches and is formulated so as to
interface with meso-models at a higher scale
A complex network approach to urban growth
The economic geography can be viewed as a large and growing network of interacting activities. This fundamental network structure and the large size of such systems makes complex networks an attractive model for its analysis. In this paper we propose the use of complex networks for geographical modeling and demonstrate how such an application can be combined with a cellular model to produce output that is consistent with large scale regularities such as power laws and fractality. Complex networks can provide a stringent framework for growth dynamic modeling where concepts from e.g. spatial interaction models and multiplicative growth models can be combined with the flexible representation of land and behavior found in cellular automata and agent-based models. In addition, there exists a large body of theory for the analysis of complex networks that have direct applications for urban geographic problems. The intended use of such models is twofold: i) to address the problem of how the empirically observed hierarchical structure of settlements can be explained as a stationary property of a stochastic evolutionary process rather than as equilibrium points in a dynamics, and, ii) to improve the prediction quality of applied urban modeling.evolutionary economics, complex networks, urban growth
Tecnologias da geoinformação em estudos da dinâmica urbana
This paper explores the application of geoinformation techniques in urban dynamics
models. The goal is to discuss the state of the art in order to achieve the advantages for integrating
Cellular Automata (CA) models and Multi-Agent Systems (MAS) in Urban/Regional and Transportation
Planning. Finally, this work concludes that the urban dynamics models needs to aggregate the geographic
reference and the temporal scale in its conceptual and operational structure. Therefore, the geoinformation
techniques become an essential instrument for reaching this precondition because they assemble spatial
and temporal analysis through Geographic Information Systems (GIS) with CA and MAS models
A Conceptual framework for multi-scale cellular Modeling of Spatial Change
The use of cellular models for simulating spatial change phenomena has been
a subject of intensive theoretical and applied research for the last two decades. This type
of models was developed during the 1940s to devise mathematical rules for the
evolution of biological systems. They were introduced in urban geography by Waldo
Tobler in the 1970s because of their spatial structure and their ability for describing
complex behaviors from sets of simple rules. The research effort made since then led to
many different spatial change cellular models, some of which are being applied in
practice. However, these models are based on a single-scale approach, since they focus
on metropolitan or urban areas. In this paper, we present a conceptual framework for
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multi-scale cellular modeling of spatial change, involving the regional and the
metropolitan/urban level, as well as the interactions between them. Several important
issues regarding the formulation of a multi-scale cellular model are discussed in detail,
such as cell dimension, neighborhood format, transition potential measures, calibration
procedures, and policy testing.Peer Reviewe
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