Abstract
Automated valuation models are widely used in real estate to provide estimates for property prices. Such models are typically developed through regression approaches. This study presents a comparative analysis about the performance of parametric and non-parametric regression techniques for developing reliable automated valuation models for residential properties. Different approaches are explored to incorporate spatial effects into the valuation process, covering both global and locally weighted models. The analysis is based on a large sample of properties from Greece during the period 2012–2016. The results demonstrate that linear regression models developed with a weighted spatial (local) scheme provide the best results, outperforming machine learning approaches and models that do not consider spatial effects.
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Alexandridis, A. K., Karlis, D., Papastamos, D., & Andritsos, D. (2018). Real estate valuation and forecasting in non-homogeneous markets: A case study in greece during the financial crisis. Journal of the Operational Research Society, 70, 1–15.
Antipov, E. A., & Pokryshevskaya, E. B. (2012). Mass appraisal of residential apartments: An application of random forest for valuation and a CART-based approach for model diagnostics. Expert Systems with Applications, 39(2), 1772–1778.
Arribas, I., García, F., Guijarro, F., Oliver, J., & Tamošiūniene, R. (2016). Mass appraisal of residential real estate using multilevel modelling. International Journal of Strategic Property Management, 20(1), 77–87.
Bitter, C., Mulligan, G. F., & Dall’erba, S. (2007). Incorporating spatial variation in housing attribute prices: A comparison of geographically weighted regression and the spatial expansion method. Journal of Geographical Systems, 9(1), 7–27.
Bourassa, S. C., Hoesli, M., & Peng, V. S. (2003). Do housing submarkets really matter? Journal of Housing Economics, 12(1), 12–28.
Breiman, L. (1996). Bagging predictors. Machine Learning, 24(2), 123–140.
Breiman, L. (2001). Random forests. Machine Learning, 45(1), 5–32.
Chen, J. H., Ong, C. F., Zheng, L., & Hsu, S. C. (2017). Forecasting spatial dynamics of the housing market using support vector machine. International Journal of Strategic Property Management, 21(3), 273–283.
Colwell, P. F., Cannaday, R. E., & Wu, C. (1983). The analytical foundations of adjustment grid methods. Real Estate Economics, 11(1), 11–29.
d’Amato, M. (2017). A brief outline of AVM models and standards evolutions. In M. d’Amato & T. Kauko (Eds.), Advances in Automated Valuation Modeling (pp. 3–21). Cham: Springer.
d’Amato, M., & Kauko, T. (Eds.). (2017). Advances in automated valuation modeling. Cham: Springer.
Fik, T. J., Ling, D. C., & Mulligan, G. F. (2003). Modeling spatial variation in housing prices: A variable interaction approach. Real Estate Economics, 31(4), 623–646.
Fotheringham, A. S., Brunsdon, C., & Charlton, M. (2002). Geographically weighted regression: The analysis of spatially varying relationships. New York: Wiley.
Füss, R., & Koller, J. A. (2016). The role of spatial and temporal structure for residential rent predictions. International Journal of Forecasting, 32(4), 1352–1368.
García, N., Gámez, M., & Alfaro, E. (2008). ANN+GIS: An automated system for property valuation. Neurocomputing, 71(4–6), 733–742.
González, M. A. S., & Formoso, C. T. (2006). Mass appraisal with genetic fuzzy rule-based systems. Property Management, 24(1), 20–30.
Gröbel, S., & Thomschke, L. (2018). Hedonic pricing and the spatial structure of housing data—an application to berlin. Journal of Property Research, 35(3), 185–208.
Helbich, M., & Griffith, D. A. (2016). Spatially varying coefficient models in real estate: Eigenvector spatial filtering and alternative approaches. Computers, Environment and Urban Systems, 57, 1–11.
Janssen, C., Söderberg, B., & Zhou, J. (2001). Robust estimation of hedonic models of price and income for investment property. Journal of Property Investment & Finance, 19(4), 342–360.
Kettani, O., & Oral, M. (2015). Designing and implementing a real estate appraisal system: The case of québec province, Canada. Socio-Economic Planning Sciences, 49, 1–9.
Kissling, W. D., & Carl, G. (2008). Spatial autocorrelation and the selection of simultaneous autoregressive models. Global Ecology and Biogeography, 17, 59–71.
Kok, N., Koponen, E. L., & Martínez-Barbosa, C. A. (2017). Big data in real estate? from manual appraisal to automated valuation. The Journal of Portfolio Management, 43(6), 202–211.
Kontrimas, V., & Verikas, A. (2011). The mass appraisal of the real estate by computational intelligence. Applied Soft Computing, 11(1), 443–448.
Liao, W. C., & Wang, X. (2012). Hedonic house prices and spatial quantile regression. Journal of Housing Economics, 21(1), 16–27.
Lin, C. C., & Mohan, S. B. (2011). Effectiveness comparison of the residential property mass appraisal methodologies in the USA. International Journal of Housing Markets and Analysis, 4(3), 224–243.
Lughofer, E., Trawiński, B., Trawiński, K., Kempa, O., & Lasota, T. (2011). On employing fuzzy modeling algorithms for the valuation of residential premises. Information Sciences, 181(23), 5123–5142.
McCluskey, W., McCord, M., Davis, P., Haran, M., & McIlhatton, D. (2013). Prediction accuracy in mass appraisal: A comparison of modern approaches. Journal of Property Research, 30(4), 239–265.
McCluskey, W. J., & Borst, R. A. (2017). The theory and practice of comparable selection in real estate valuation. In M. d’Amato & T. Kauko (Eds.), Advances in Automated Valuation Modeling (pp. 307–330). Cham: Springer.
Mimis, A., Rovolis, A., & Stamou, M. (2013). Property valuation with artificial neural network: The case of Athens. Journal of Property Research, 30(2), 128–143.
Morano, P., Tajani, F., & Locurcio, M. (2018). Multicriteria analysis and genetic algorithms for mass appraisals in the italian property market. International Journal of Housing Markets and Analysis, 11(2), 229–262.
Narula, S. C., Wellington, J. F., & Lewis, S. A. (2012). Valuating residential real estate using parametric programming. European Journal of Operational Research, 217(1), 120–128.
Park, B., & Bae, J. K. (2015). Using machine learning algorithms for housing price prediction: The case of Fairfax County, Virginia housing data. Expert Systems with Applications, 42(6), 2928–2934.
Rasmussen, C., & Williams, C. (2006). Gaussian processes for machine learning. Cambridge: MIT Press.
Renigier-Biłozor, M., Janowski, A., & d’Amato, M. (2019). Automated valuation model based on fuzzy and rough set theory for real estate market with insufficient source data. Land Use Policy, 87, 104021.
Schulz, E., Speekenbrink, M., & Krause, A. (2018). A tutorial on gaussian process regression: Modelling, exploring, and exploiting functions. Journal of Mathematical Psychology, 85, 1–16.
Shim, J., & Hwang, C. (2018). Kernel-based geographically and temporally weighted autoregressive model for house price estimation. PLoS One, 13(10), e0205063.
Tibshirani, R. (1996). Regression shrinkage and selection via the lasso. Journal of the Royal Statistical Society, Series B, 58(1), 267–288.
Wang, C., Li, J., & Guo, P. (2015). The normalized interval regression model with outlier detection and its real-world application to house pricing problems. Fuzzy Sets and Systems, 274, 109–123.
Wheeler, D., & Tiefelsdorf, M. (2005). Multicollinearity and correlation among local regression coefficients in geographically weighted regression. Journal of Geographical Systems, 7(2), 161–187.
Wheeler, D. C. (2009). Simultaneous coefficient penalization and model selection in geographically weighted regression: The geographically weighted lasso. Environment and Planning A: Economy and Space, 41(3), 722–742.
Wu, B., Li, R., & Huang, B. (2014). A geographically and temporally weighted autoregressive model with application to housing prices. International Journal of Geographical Information Science, 28(5), 1186–1204.
Yacim, J. A., & Boshoff, D. G. B. (2018). Combining BP with PSO algorithms in weights optimisation and ANNs training for mass appraisal of properties. International Journal of Housing Markets and Analysis, 11(2), 290–314.
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Doumpos, M., Papastamos, D., Andritsos, D. et al. Developing automated valuation models for estimating property values: a comparison of global and locally weighted approaches. Ann Oper Res 306, 415–433 (2021). https://doi.org/10.1007/s10479-020-03556-1
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DOI: https://doi.org/10.1007/s10479-020-03556-1