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  • The role of attractiveness functions in the determination of equilibrium solutions to production-constrained spatial interaction models
  • Population density functions : a differential equation approach
  • On the variable shape of the free spatial demand function
  • Non-Euclidean geographic spaces: mapping functional distances
  • Behavioural response and form of the representative component of the indirect utility function in travel choice models
  • Point-to-point migration functions and gravity model renormalization: approaches to aggregation in spatial interaction modeling
  • Hedonic amenity and functional form specification
  • Demand function and location theory of the firm under price uncertainty
  • Equilibrium conditions and solution procedures for the production constrained spatial interaction model with a general attractiveness function
  • The function of the map is the main determinant of map design. With example of the problem of the distribution of stations of production forces the author illustrated a problem-specific determination of the function of thematic maps and the co
  • Physical geography its function and future
  • Modifying objective functions and constraints for maximizing visual correspondence of choroplethic maps
  • Quantifying the space separation function using existing locational patterns
  • Extended sinepower probability density function
  • An application of the transfer function to an economic-base model
  • Stability of the demand function with spatial diffusion
  • A generalized probability density function for double-bounded random processes
  • Tranfer function modelling: relationship between time series variables.
  • This dissertation investigates on the base of a sociological system-theory to what space as a mental construct, as a medium of information is used in the society and which communicative functions for social categories of systems are fulfilled
  • A short definition of the concepts (of system, function, state, structure, open system, stationnarity and stability) is illustrated by an hydrological example.