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2. Elliptical Capital Asset Pricing Models: Formulation, Diagnostics, Case Study with Chilean Data, and Economic Rationale. (2023). Leiva, Victor ; Jimenez, Rodrigo ; Riquelme, Marco ; Leal, Danilo.
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3. Modeling Income Data via New Parametric Quantile Regressions: Formulation, Computational Statistics, and Application. (2023). Saulo, Helton ; Leiva, Victor ; Vila, Roberto ; Bourguignon, Marcelo ; Borges, Giovanna V ; Marchant, Carolina.
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   RePEc:gam:jmathe:v:11:y:2023:i:2:p:448-:d:1035780.

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4. An Overview of Kriging and Cokriging Predictors for Functional Random Fields. (2023). Leiva, Victor ; Giraldo, Ramon ; Castro, Cecilia.
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   RePEc:gam:jmathe:v:11:y:2023:i:15:p:3425-:d:1211727.

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5. Log‐symmetric quantile regression models. (2022). Saulo, Helton ; Leiva, Victor ; Sanchez, Luis ; de la Fuentemella, Hanns ; Dasilva, Alan.
   In: Statistica Neerlandica.
   RePEc:bla:stanee:v:76:y:2022:i:2:p:124-163.

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1. Parametric Quantile Autoregressive Conditional Duration Models With Application to Intraday Value‐at‐Risk Forecasting. (2025). Saulo, Helton ; Dasilva, Alan ; Vila, Roberto ; Souza, Rubens ; Pal, Suvra.
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   RePEc:wly:jforec:v:44:y:2025:i:2:p:589-605.

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2. Quantifying change: The impact of digital financial inclusion across income quantiles in China. (2025). Zhu, Huanjun.
   In: China Economic Review.
   RePEc:eee:chieco:v:91:y:2025:i:c:s1043951x25000574.

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3. On a quantile autoregressive conditional duration model. (2023). Saulo, Helton ; Vila, Roberto ; Balakrishnan, Narayanaswamy.
   In: Mathematics and Computers in Simulation (MATCOM).
   RePEc:eee:matcom:v:203:y:2023:i:c:p:425-448.

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4. Spatial effects are determinants of agricultural land prices in Brazil. (2023). Telles, Tiago Santos ; Marques, Felipe Cesar.
   In: Revista de Economia e Sociologia Rural (RESR).
   RePEc:ags:revi24:340940.

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5. Mixed membership nearest neighbor model with feature difference. (2022). , Tommy.
   In: Journal of Forecasting.
   RePEc:wly:jforec:v:41:y:2022:i:8:p:1578-1594.

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6. Carbon emission efficiency and spatio-temporal dynamic evolution of the cities in Beijing-Tianjin-Hebei Region, China. (2022). Meng, Shuo ; Li, Mingjun ; Xue, Li-Ming ; Chen, Ji-Ming ; Zheng, Zhi-Xue.
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7. One-step oracle procedure for semi-parametric spatial autoregressive model and its empirical application to Boston housing price data. (2022). Lu, Xuewen ; Yang, Jing.
   In: Empirical Economics.
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8. Log‐symmetric quantile regression models. (2022). Saulo, Helton ; Leiva, Victor ; Sanchez, Luis ; de la Fuentemella, Hanns ; Dasilva, Alan.
   In: Statistica Neerlandica.
   RePEc:bla:stanee:v:76:y:2022:i:2:p:124-163.

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9. A new BISARMA time series model for forecasting mortality using weather and particulate matter data. (2021). Saulo, Helton ; Souza, Rubens ; Vila, Roberto ; Aykroyd, Robert G ; Leiva, Victor.
   In: Journal of Forecasting.
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10. Housing property along riverbanks in Taipei, Taiwan: a spatial quantile modelling of landscape benefits and flooding losses. (2021). Chen, YI ; Wu, Pei-Ing ; Liou, Je-Liang.
    In: Environment, Development and Sustainability: A Multidisciplinary Approach to the Theory and Practice of Sustainable Development.
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11. Heterogeneous Effects of ICT across Multiple Economic Development in Chinese Cities: A Spatial Quantile Regression Model. (2021). Chen, Congbo ; Ye, Azhong.
    In: Sustainability.
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12. A New Birnbaum–Saunders Distribution and Its Mathematical Features Applied to Bimodal Real-World Data from Environment and Medicine. (2021). Leiva, Victor ; Reyes, Jimmy ; Arrue, Jaime ; Martin-Barreiro, Carlos.
    In: Mathematics.
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13. Testing unobserved market heterogeneity in financial markets: The case of Banco Popular. (2021). Sosvilla-Rivero, Simon ; Pérez-Rodríguez, Jorge ; Perez-Rodriguez, Jorge V ; Gomez-Deniz, Emilio.
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14. On a quantile autoregressive conditional duration model applied to high-frequency financial data. (2021). Saulo, Helton ; Vila, Roberto ; Balakrishnan, Narayanaswamy.
    In: Papers.
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15. Spatial unconditional quantile regression: application to Japanese parking price data. (2020). Chikaraishi, Makoto ; Axhausen, Kay W ; Seya, Hajime.
    In: The Annals of Regional Science.
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16. Birnbaum-Saunders Quantile Regression Models with Application to Spatial Data. (2020). Saulo, Helton ; Leiva, Victor ; Galea, Manuel ; Sanchez, Luis.
    In: Mathematics.
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17. Multilevel Analysis of the Pressure of Agricultural Land Conversion, Degree of Urbanization and Agricultural Land Prices in Taiwan. (2020). Wu, Yun-Ling ; Chen, Yi-Xin ; Yeh, Wen-Chih ; Lee, Chun-Chang ; Liang, Chih-Min.
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18. A General Family of Autoregressive Conditional Duration Models Applied to High-Frequency Financial Data. (2020). Saulo, Helton ; Fernandez, Rodrigo ; Vila, Roberto ; Cunha, Danubia R.
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19. Modeling right-skewed financial data streams: A likelihood inference based on the generalized Birnbaum–Saunders mixture model. (2020). Naderi, Mehrdad ; Hashemi, Farzane ; Bekker, Andriette ; Jamalizadeh, Ahad.
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20. Zero-Inflated Autoregressive Conditional Duration Model for Discrete Trade Durations with Excessive Zeros. (2019). Blasques, Francisco ; Holy, Vladimir ; Tomanova, Petra.
    In: Tinbergen Institute Discussion Papers.
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21. Birnbaum–Saunders autoregressive conditional duration models applied to high-frequency financial data. (2019). Saulo, Helton ; Leiva, Victor ; Aykroyd, Robert G ; Leo, Jeremias.
    In: Statistical Papers.
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22. Quantile local spatial autocorrelation. (2019). Anselin, Luc.
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23. “Testing for private information using trade duration models with unobserved market heterogeneity: The case of Banco Popular”. (2019). Sosvilla-Rivero, Simon ; Pérez-Rodríguez, Jorge ; Perez-Rodriguez, Jorge ; Gomez-Deniza, Emilio.
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24. Exploring the spatial structure of housing prices under economic expansion and stagnation: The role of socio-demographic factors in metropolitan Rome, Italy. (2019). Ciommi, Mariateresa ; Serra, Pere ; Salvati, Luca ; Chelli, Francesco M.
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25. Can proximity to urban green spaces be considered a luxury? Classifying a non-tradable good with the use of hedonic pricing method. (2019). Czembrowski, Piotr ; Kronenberg, Jakub ; Aszkiewicz, Edyta.
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26. Modelling bimodality of length of tourist stay. (2019). Pérez-Rodríguez, Jorge ; Perez-Rodriguez, J V ; Gomez-Deniz, E.
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27. Factors Causing Farmland Price-Value Distortion and Their Implications for Peri-Urban Growth Management. (2018). Chen, Yu-Hui ; Lee, Chun-Lin ; Wang, Chiung-Hsin.
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28. From bus to tramway: Is there an economic impact of substituting a rapid mass transit system? An empirical investigation accounting for anticipation effect. (2018). Dubé, Jean ; Devaux, Nicolas ; Dube, Jean ; Legros, Diego.
    In: Transportation Research Part A: Policy and Practice.
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29. The impact of structural adjustment on housing prices in China. (2018). Wang, Xinyu ; Zhang, Haiyong.
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30. Does agricultural subsidies foster Italian southern farms? A Spatial Quantile Regression Approach. (2018). Di Gennaro, Daniele ; De Castris, Marusca.
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31. Student Performance and School Size: A Two-stage Spatial Quantile Regression Approach to Evaluate Oklahoma High Schools. (2018). Whitacre, Brian ; Han, Kwideok.
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32. Smooth Transition Spatial Autoregressive Models. (2017). Koomen, Eric ; Blasques, Francisco ; Andree, Bo ; Pieter, BO.
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33. Combined asymmetric spatial weights matrix with application to housing prices. (2017). Wang, Xinyu ; Zhang, Haiyong.
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34. Decompositions of Spatially Varying Quantile Distribution Estimates: The Rise and Fall of Tokyo House Prices. (2017). McMillen, Daniel ; Shimizu, Chihiro.
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35. Spatial Quantile Regression In Analysis Of Healthy Life Years In The European Union Countries. (2016). Grayna, Trzpiot ; Agnieszka, Orwat-Acedaska.
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36. Spatial panel data models using Stata. (2016). Piano Mortari, Andrea ; Hughes, Gordon ; Belotti, Federico.
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37. NIMBYs for the rich and YIMBYs for the poor: Analyzing the property price effects of infill development. (2016). Wilhelmsson, Mats ; Hermansson, Cecilia ; Song, Han-Suck ; Brunes, Fredrik .
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38. Una aproximación al valor social y ambiental de las áreas verdes urbanas de la Ciudad de México.. (2016). Cruz, Claudio Othon .
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39. The impact of regional commuter trains on property values: Price segments and income. (2016). Bohman, Helena ; Nilsson, Dsire.
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40. Modelling and Forecasting with Financial Duration Data Using Non-linear Model. (2016). NG, KOK HAUR ; Huei-Ching, Soo ; Ah-Hin, Pooi ; Kok-Haur, NG.
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41. A hedonic analysis of agricultural land prices in Pakistan`s Peshawar district. (2016). Shah, Syed Attaullah ; Khan, Salman ; Fayaz, M ; Ali, Ghaffar ; Jan, Dawood.
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42. The Fischler Reform of the Common Agricultural Policy and Agricultural Land Prices. (2015). Salhofer, Klaus ; Feichtinger, Paul.
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43. Linear quantile regression models for longitudinal experiments: an overview. (2015). Farcomeni, Alessio ; Marino, Maria.
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44. The Fischler Reform of the Common Agricultural Policy and Agricultural Land Prices. (2015). Feichtinger, Paul.
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45. Cross-sectional growth in US cities from 1990 to 2000. (2015). González-Val, Rafael ; Gonzalez-Val, Rafael.
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46. Conditionally parametric quantile regression for spatial data: An analysis of land values in early nineteenth century Chicago. (2015). McMillen, Daniel.
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47. Convergence: A Story of Quantiles and Spillovers. (2015). Le Gallo, Julie ; Kostov, Philip.
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48. AHedonic Price Model of Self-Assessed Agricultural Land Values. (2015). O'Donoghue, Cathal ; Oneill, Stephen ; Yan, Mary R ; Lopez, Jeremey .
    In: 150th Seminar, October 22-23, 2015, Edinburgh, Scotland.
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49. Cross-sectional growth in US cities from 1990 to 2000. (2014). González-Val, Rafael ; Gonzalez-Val, Rafael.
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50. Cross-sectional growth in US cities from 1990 to 2000. (2014). Gonzalez-Val, Rafael.
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51. Measuring spatial effects in the presence of institutional constraints: The case of Italian Local Health Authority expenditure. (2014). Piano Mortari, Andrea ; Depalo, Domenico ; Belotti, Federico ; Atella, Vincenzo.
    In: Regional Science and Urban Economics.
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52. Neighborhood impact of foreclosure: A quantile regression approach. (2014). Zhang, Lei ; Leonard, Tammy.
    In: Regional Science and Urban Economics.
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53. : Measuring spatial effects in presence of institutional constraints: the case of Italian Local Health Authority expenditure. (2014). Piano Mortari, Andrea ; Depalo, Domenico ; Belotti, Federico ; Atella, Vincenzo.
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54. A Pairwise Difference Estimator for Partially Linear Spatial Autoregressive Models. (2013). Zhang, Zhengyu.
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55. Measuring spatial effects in presence of institutional constraints: the case of Italian Local Health Authority expenditure. (2013). Piano Mortari, Andrea ; Depalo, Domenico ; Belotti, Federico ; Atella, Vincenzo.
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56. Empirical likelihood estimation of the spatial quantile regression. (2013). Kostov, Philip.
    In: Journal of Geographical Systems.
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57. Quantile models with endogeneity. (2013). Hansen, Christian ; Chernozhukov, Victor.
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58. Generalized Birnbaum–Saunders kernel density estimators and an analysis of financial data. (2013). Saulo, Helton ; Leiva, Victor ; Bertin, Karine ; Marchant, Carolina.
    In: Computational Statistics & Data Analysis.
    RePEc:eee:csdana:v:63:y:2013:i:c:p:1-15.

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59. Progress in Spatial Demography. (2013). Matthews, Stephen A. ; Parker, Daniel M..
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60. Quantile models with endogeneity. (2013). Hansen, Christian ; Chernozhukov, Victor.
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61. Quantile Models with Endogeneity. (2013). Hansen, Christian ; Chernozhukov, Victor.
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62. Hedonic house prices and spatial quantile regression. (2012). Liao, Wen-Chi ; Wang, Xizhu.
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63. Shape and change point analyses of the Birnbaum–Saunders-t hazard rate and associated estimation. (2012). Leiva, Victor ; Balakrishnan, N ; Athayde, Emilia ; Azevedo, Cecilia.
    In: Computational Statistics & Data Analysis.
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64. The Impact of Natural Amenity on Farmland Values: A Quantile Regression Approach. (2012). Mishra, Ashok ; Uematsu, Hiroki.
    In: 2012 Annual Meeting, February 4-7, 2012, Birmingham, Alabama.
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65. A Lustrum of SEA: Recent Research Trends Following the Creation of the Spatial Econometrics Association (2007--2011). (2011). arbia, giuseppe.
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66. Modeling wind energy flux by a Birnbaum--Saunders distribution with an unknown shift parameter. (2011). Leiva, Victor ; Athayde, Emilia ; Azevedo, Cecilia ; Marchant, Carolina.
    In: Journal of Applied Statistics.
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67. Bayesian inference for the Birnbaum–Saunders nonlinear regression model. (2011). Farias, Rafael ; Lemonte, Artur.
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68. Testing hypotheses in the Birnbaum-Saunders distribution under type-II censored samples. (2011). Ferrari, Silvia L. P., ; Lemonte, Artur J..
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69. Editorial. (2009). Roberts, Mark ; Monastiriotis, Vassilis ; McCann, Philip ; McCombie, John ; Le Gallo, Julie ; Igliori, Danilo ; Garretsen, Harry ; Fingleton, Bernard ; Cheshire, Paul ; Moore, B..
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