Challenge the future Delft University of Technology Negative Externalities of Structural Vacant...

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Challenge the future Delft University of Technology Negative Externalities of Structural Vacant Offices Philip Koppels and Hilde Remøy

Transcript of Challenge the future Delft University of Technology Negative Externalities of Structural Vacant...

Page 1: Challenge the future Delft University of Technology Negative Externalities of Structural Vacant Offices Philip Koppels and Hilde Remøy.

Challenge the future

DelftUniversity ofTechnology

Negative Externalities of Structural Vacant OfficesPhilip Koppels and Hilde Remøy

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Introduction

• High levels of (structural) vacancy• Concentration in specific areas and buildings• Social security & criminality

• Negative externalities related to structural vacant buildings?

• Positive externalities are often assumed• Landmark buildings• Public space: proximity to parks & water bodies

• Difficult to measure and quantify: spatially lagged variables• Function of distance

Negative Externalities and Structural Vacancy

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IntroductionNegative Externalities and Structural Vacancy

Source:Thibodeau (1990)

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Introduction

• Isolating the effect:• Market conditions: rental adjustment equation• Omitted variables: proxy for neighborhood quality

Negative Externalities and Structural Vacancy

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Structural Vacancy

• “Structural” nature: three consecutive years• Visibility of vacancy: at least 50% of the building is vacant

Operationalization

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2003

Number of Structural vacant buildings = 1

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2004

Number of Structural vacant buildings = 8

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2005

Number of Structural vacant buildings = 17

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2006

Number of Structural vacant buildings = 34

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2007

Number of Structural vacant buildings = 32

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2008

Number of Structural vacant buildings = 29

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2009

Number of Structural vacant buildings = 38

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2010

Number of Structural vacant buildings = 54

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Research Method

Data sample:152 buildings334 transactions2003-2010

Hedonic Pricing

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Model SpecificationSpatial Segmentation

Discrete spatial Heterogeneity

12 submarkets

Modelled by random effects

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Model Specification

Rent

X coordinate

Discrete Spatial Heterogeneity

Submarket A Submarket B Submarket C

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Model SpecificationOmitted Variables

Nested model: Submarkets Postcode area’s

Buildings

Modelled by random effects

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Model SpecificationGeneral Economic Trend (City-wide)

Nominal Rent Level

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Sub-market Specific Economic Trends

Nominal Rent Level

Model Specification

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40.000 m² 500 m²

Building size (GFA)

office buildings

structural vacant office buildings

50 m r=500m

450 m

300 m

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Weight factor

Spatially Lagged VariableModel Specification

Distance0 R=250m. R=500m. R=750m.

1

R=150m.

How to measure distance:As the crow-fliesAlong the road network

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Distance

Weight factor

0 R=250m. R=500m. R=750m.

1

R=150m.

Spatially Lagged VariableModel Specification

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50 m r=500m

450 m

300 m

1

1 10,000450

1

1 10,000300

1

1 1,00050

22.22 33.33 20 75.55

Impact depends on:DistanceBuilding size

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Negative Externalities of Structural Vacant Offices

• Best performing model assumes:• Constant distance relationship with threshold distance at

250m.• Distance measured: as the crow-flies

0R=250m.

1

Distance

• Impact: independent of the size of the structural vacant building

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Solution for Fixed Effects

EffectTransformation

Estimate

Std. Err. Pr > |t|

Intercept 51.167 0.2667 <.0001Building age Logarithmic -0.06412 0.01621 0.0001Travel time to highway Logarithmic 0.01296 0.02816 0.6457Intercity location (r=250m): Yes 0.03733 0.05951 0.5310Intercity location (r=250m): No - - -Distance tram/metro stop Logarithmic -0.01702 0.02837 0.5491Daily amenities Logarithmic 0.02676 0.02033 0.1901

Employment industry Logarithmic -0.000010.000027 0.5967

Employment F&B Logarithmic 0.03777 0.02738 0.1704Inverse parking ratio Logarithmic 0.1154 0.03405 0.0008Garage: No -0.09504 0.03125 0.0025Garage: Yes - - -Number of floors Logarithmic 0.05236 0.02718 0.0549Façade: Low/Standard -0.03755 0.02961 0.2056Façade: High - - -Company logo: No -0.02808 0.02359 0.2348Company logo: Yes - - -Size of entrance as % of total LFA Logarithmic 0.02787 0.01406 0.0482Numb. Structural Vacant offices (r=250m) -0.02332 0.01203 0.0537

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Conclusion & Discussion

• Base model seems plausible• Significant relationship structural vacant offices and rent

prices nearby buildings• Vicious circle?• Collective action

• Some issues to consider• Proxy• Weight matrix specification• Submarket dummies

Negative Externalities and Structural Vacancy

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Questions?Contact author:

[email protected]