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Logit regression of rehousing

Jip Claassens edited this page Jan 18, 2023 · 1 revision

This topic discusses the estimation of the rehousing behaviour and relocation decisions of households in layer 3 of the Ruimtescanner XL.

The general framework will be the maximum likelihood estimation, or more specifically the logit regression of household i moving or not moving to location j

This study focuses on preferred residential density, and direct neighbourhood characteristics and their interaction with household characteristics as a further refinement to Tigris that models LMS-zonal preferences. It is likely that we'll take such zonal preference per household type (or household i) as exogenous, which incorporates preferences such as inter-zonal accessibility.

Relevant characteristics related to household i

  • agegroup of oldest household member ( <65, >=65)
  • number of persons (1, 2, 3+)
  • number of working (0, 1+)
  • household income category (1, 2, 3).
  • original location before relocation (related to RIN i.e. Buurt-id)

Relevant characteristics related to j

  • j=0 is the don't move choice: is this j the don't move choice?
  • overall zonal attractiveness of j (as determined by Pearl).
  • price of j (NVM only, or also WOZ?).
  • waiting time

Location factors, relevant for both the origin of i and j, connected through RIN.

  • structure factors:
    • type: appt, terras-housing, (semi-) detachted, bungalow.
    • density indicator: (see conceptual model: buildingarea / groundarea, floorarea / appt., appt. / building)
  • environment factors:
    • neighbourhood characteristics (typically within 1km range). i.e.:
      • average WOZ < 300m.
      • parks > 1ha,
      • horeca,
      • supermarkt/levenmiddelen,
      • distance to 3rd closest primary school

Relevant characteristics related to the combination of i and j.

  • distance i → j as an indicator for transition costs.
  • difference of location factor values between origin i
  • relative attractiveness of the Tigris-zone for actor i.
  • relative attractiveness of any of the j characteristics for any of the i types.

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