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  • Towards the dynamic analysis of spatial systems.
  • Algèbre linéaire ; Analyse de système ; Analyse spatiale ; Analyse spatio-temporelle ; Filtre de Kalman ; Généralités sur la géographie ; Information ; Mathématique ; Modélisation ; Méthodologie ; Programmation dynamique ; Statistique ; Système
  • construire des modèles dynamiques| 2. Diversité méthodologique de ces modèles: interaction spatio-temporelle, programmation dynamique, typologie, méthodes bayésiennes, méthodes linéaires| 3. Exemples d'application à des systèmes socio-économiques ou autres
  • Dynamics of patterns on a hard-data backcloth in Towards the dynamic analysis of spatial systems.
  • Spatial forecasting a view from the touchline in Towards the dynamic analysis of spatial systems.
  • Dynamic urban models based on information-minimising in Towards the dynamic analysis of spatial systems.
  • The incompatibility of dynamic modelling and conventional regional science in Towards the dynamic analysis of spatial systems.
  • Forecasting the economic recession in Britain's depressed regions in Towards the dynamic analysis of spatial systems.
  • Forecasting the progress of an epidemic in Towards the dynamic analysis of spatial systems.
  • Kalman filter modelling of time-varying processes in urban and regional analysis in Towards the dynamic analysis of spatial systems.
  • Adaptative parameter space-time models: an entropy-maximising application using the Kalman filter with unknown prior parameters in Towards the dynamic analysis of spatial systems.
  • An introduction to the theory of fuzzy sets in the context of the construction of representational, spatial economic theory in Towards the dynamic analysis of spatial systems.
  • Some implications of the use of spatially grouped data in Towards the dynamic analysis of spatial systems.
  • Towards models of the evolution and genesis of urban structure in Towards the dynamic analysis of spatial systems.
  • Space-time processes and spatial interaction models in Towards the dynamic analysis of spatial systems.