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Experiments with central-limit properties of spatial examples from locally covariant random fields

Article Abstract:

Samples that exhibit a degree of spatial dependence necessitates the employment of moving-average processes to normalize the asymptotic distributions. The use of rectangular integer lattices suggests that for spatial moving-average models, sampling distributions of locally covariant random fields have significant normality properties. Thus, the potential use oflocally covariant random fields for spatial data is apparent.

Author: Barringer, Thomas H., Smith, Tony E.
Publisher: Elsevier B.V.
Publication Name: Regional Science & Urban Economics
Subject: Social sciences
ISSN: 0166-0462
Year: 1992
Analysis, Usage, Lattice theory, Spatial analysis (Statistics), Asymptotic distribution (Probability theory)

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A general equilibrium simulation model of housing markets with indivisibility

Article Abstract:

Urban housing markets are examined using a general equilibrium model and employing a modified Scarf fixed point algorithm. Heterogeneous household preferences and house types are accommodated by the model, in which housing is handled as a differentiated, indivisible commodity. The model is used to solve a numerical case.

Author: Luk, Fred K.
Publisher: Elsevier B.V.
Publication Name: Regional Science & Urban Economics
Subject: Social sciences
ISSN: 0166-0462
Year: 1993
Models, Supply and demand, Housing, Cities and towns, Urban economics, Equilibrium (Economics)

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