Negative Externalities of Structural Vacant Offices

Slides:



Advertisements
Similar presentations
Multilevel analysis with EQS. Castello2004 Data is datamlevel.xls, datamlevel.sav, datamlevel.ess.
Advertisements

Definition  Regression Model  Regression Equation Y i =  0 +  1 X i ^ Given a collection of paired data, the regression equation algebraically describes.
Meta-Analysis of Wetland Values: Modeling Spatial Dependencies Randall S. Rosenberger Oregon State University Meidan Bu Microsoft.
Suburban Sub-centers and employment density in metropolitan Chicago Daniel P. McMillen (Tulane U) John F. McDonald (U of Illinois) Journal of Urban Eco,
Some Terms Y =  o +  1 X Regression of Y on X Regress Y on X X called independent variable or predictor variable or covariate or factor Which factors.
CHAPTER 1 ECONOMETRICS x x x x x Econometrics Tools of: Economic theory Mathematics Statistical inference applied to Analysis of economic data.
1 Chapter 3 Multiple Linear Regression Ray-Bing Chen Institute of Statistics National University of Kaohsiung.
Multiple Regression Models. The Multiple Regression Model The relationship between one dependent & two or more independent variables is a linear function.
Probability & Statistics for Engineers & Scientists, by Walpole, Myers, Myers & Ye ~ Chapter 11 Notes Class notes for ISE 201 San Jose State University.
This Week Continue with linear regression Begin multiple regression –Le 8.2 –C & S 9:A-E Handout: Class examples and assignment 3.
1 Chapter 17: Introduction to Regression. 2 Introduction to Linear Regression The Pearson correlation measures the degree to which a set of data points.
Risk Premium Puzzle in Real Estate: Are real estate investors overly risk averse? James D. Shilling DePaul University Tien Foo Sing National University.
Challenge the future Delft University of Technology Office Market Dynamics The Workings of the Amsterdam Office Market Ruud Boots, Philip Koppels and Hilde.
Correlation and Regression
Regression and Correlation Methods Judy Zhong Ph.D.
1 G Lect 11W Logistic Regression Review Maximum Likelihood Estimates Probit Regression and Example Model Fit G Multiple Regression Week 11.
© 2002 Prentice-Hall, Inc.Chap 14-1 Introduction to Multiple Regression Model.
Stats for Engineers Lecture 9. Summary From Last Time Confidence Intervals for the mean t-tables Q Student t-distribution.
Challenge the future Delft University of Technology The Added Value of Image A Hedonic Office Rent Analysis Philip Koppels, Hilde Remøy, Hans de Jonge.
Graduation Presentation Delft, University of Technology 1st Mentor: Philip Koppels 2nd Mentor: Hilde Remøy Commissoner: Remon Rooij Lab coordinator: Theo.
Regression. Population Covariance and Correlation.
Thomas Knotts. Engineers often: Regress data  Analysis  Fit to theory  Data reduction Use the regression of others  Antoine Equation  DIPPR.
Logistic Regression Database Marketing Instructor: N. Kumar.
Why Model? Make predictions or forecasts where we don’t have data.
Challenge the future Delft University of Technology Structural vacancy revisited – are user demands changing? Hilde Remøy and Philip Koppels.
Evaluating generalised calibration / Fay-Herriot model in CAPEX Tracy Jones, Angharad Walters, Ria Sanderson and Salah Merad (Office for National Statistics)
Topic 23: Diagnostics and Remedies. Outline Diagnostics –residual checks ANOVA remedial measures.
Multivariate Statistics Confirmatory Factor Analysis I W. M. van der Veld University of Amsterdam.
Multiple Regression. Simple Regression in detail Y i = β o + β 1 x i + ε i Where Y => Dependent variable X => Independent variable β o => Model parameter.
Environmental Modeling Basic Testing Methods - Statistics III.
Challenge the future Delft University of Technology Negative Externalities of Structural Vacant Offices Philip Koppels and Hilde Remøy.
Estimating and Testing Hypotheses about Means James G. Anderson, Ph.D. Purdue University.
Overview of Optimization in Ag Economics Lecture 2.
A Spatial Hedonic Analysis of the Value of the Greenbelt in the City of Vienna, Austria Shanaka Herath, Johanna Choumert, Gunther Maier.
Least Squares Regression.   If we have two variables X and Y, we often would like to model the relation as a line  Draw a line through the scatter.
Linear Models Alan Lee Sample presentation for STATS 760.
Topic 20: Single Factor Analysis of Variance. Outline Analysis of Variance –One set of treatments (i.e., single factor) Cell means model Factor effects.
LESSON 6: REGRESSION 2/21/12 EDUC 502: Introduction to Statistics.
Statistical methods for real estate data prof. RNDr. Beáta Stehlíková, CSc
Introduction to Multiple Regression Lecture 11. The Multiple Regression Model Idea: Examine the linear relationship between 1 dependent (Y) & 2 or more.
1 Statistics 262: Intermediate Biostatistics Regression Models for longitudinal data: Mixed Models.
G Lecture 71 Revisiting Hierarchical Mixed Models A General Version of the Model Variance/Covariances of Two Kinds of Random Effects Parameter Estimation.
Challenge the future Delft University of Technology Know What You Are Looking For A Theoretical Framework for Hedonic Office Studies Philip Koppels, Hilde.
1 Experimental Statistics - week 11 Chapter 11: Linear Regression and Correlation.
Correlation and Linear Regression
Linear Regression Essentials Line Basics y = mx + b vs. Definitions
Lecture #25 Tuesday, November 15, 2016 Textbook: 14.1 and 14.3
Chapter 14 Introduction to Multiple Regression
The Effect Agglomeration Economies on Firm Deaths: A Comparison of Regional and Firm Based Approaches By Justin Doran (University College Cork) Bernadette.
Linear Regression.
3.1 Examples of Demand Functions
Mixed models and their uses in meta-analysis
The Least-Squares Regression Line
BPK 304W Correlation.
Simple Linear Regression - Introduction
Spatial Effects of Nutrient Pollution on Drinking Water Production
Structural vacancy of office buildings The influence of building- and location- characteristics in the case of Amsterdam Paper by: Hilde Remøy Philip.
The beauty or the beast? Obsolescence and structural vacancy in the case of Amsterdam - work in progress - Paper by: Hilde Remøy Philip Koppels Hans.
ביצוע רגרסיה לוגיסטית. פרק ה-2
Peng Zhang Jinnan Liu Mei-ting Chiang Yin Liu
A Gentle Introduction to Linear Mixed Modeling and PROC MIXED
مدلسازي تجربي – تخمين پارامتر
1/18/2019 ST3131, Lecture 1.
BEC 30325: MANAGERIAL ECONOMICS
Chapter 14 Inference for Regression
Homework: pg. 276 #5, 6 5.) A. The relationship is strong, negative, and curved. The ratios are all Since the ratios are all the same, the exponential.
BEC 30325: MANAGERIAL ECONOMICS
Introduction to Regression
SEM evaluation and rules
Modeling Ordinal Associations Bin Hu
Presentation transcript:

Negative Externalities of Structural Vacant Offices Sabira El Messlaki, Philip Koppels, Hilde Remøy and Clarine van Oel

Introduction Negative Externalities and Structural Vacancy High levels of vacancy Concentration in specific areas and buildings Social security, criminality Negative externalities related to structural vacant buildings? Positive externalities are often assumed Landmark buildings Spatially lagged dependent variable specification

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

Research Method Hedonic Pricing Data sample: 128 buildings 274 transactions 2003-2007

Research Method Hedonic Equation

structural vacant office buildings 450 m 50 m r=500m 300 m office buildings structural vacant office buildings Building size (GFA) 40.000 m² 500 m²

450 m 50 m r=500m Impact depends on: Distance Building size 300 m

Results Fit Statistics -2 Log Likelihood -282.2 AIC (smaller is better) -252.2 AICC (smaller is better) -250.3 BIC (smaller is better) Covariance Parameter Estimates Subject Estimate Intercept Building 0.03274 Time period 0.000249 Residual 0.007733

Results Solution for Fixed Effects Effect Estimate Std. Error DF t Value Pr > |t| Intercept 52.631 0.2703 121 19.47 <.0001 Ln Age -0.06855 0.02242 137 -3.06 0.0027 Ln Distance Tram or Metro -0.06546 0.02910 -2.25 0.0263 Ln Amenities (r=500m) 0.03874 0.01675 119 2.31 0.0224 Ln employment industry (r=500m) -0.00008 0.000026 120 -2.86 0.0050 Ln employment F&B (r=500m) 0.06277 0.02285 2.75 0.0070 Ln inverse parking ratio 0.1862 0.05413 3.44 0.0008 Garage No -0.1338 0.04207 -3.18 0.0019 Yes Façade Low -0.1677 0.04965 -3.38 0.0010 Standard -0.1639 0.04647 118 -3.53 0.0006 High Company Logo -0.09034 0.03577 -2.53 0.0129 Sp lagged vacancy -0.00011 0.000049 61.5 -2.30 0.0246

Predicted rent levels: No structural vacant neighbors € 155,- Age 10 Distance Tram or Metro 400 Amenities (r=500m) 18 Employment industry (r=500m) 1000 Employment F&B (r=500m) 4500 Parking ratio (1:LFA) 110 Garage Yes Façade High Company Logo Predicted rent levels: No structural vacant neighbors € 155,- 2 structural vacant neighbors of 10,000 GFA and at distance 50m € 148,- 50 m r=500m 50 m

Results

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

Questions? Contact author: p.w.koppels@tudelft.nl