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Developing a composite index by using spatial latent modelling based on information theoretic estimation

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Abstract

The focus of this paper is on spatial structural equation models (S-SEM) also extended to a Panel data framework. More specifically, our objective is to introduce a generalized maximum entropy formulation for the class of S-SEM with the aim of developing a composite index. We present an application of the method to real data finalized to investigate dynamics and complex interactions between some selected dimensions that represent the main measures of intangible assets for a panel of OECD countries over the period 1998–2008.

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Notes

  1. Other spatial model specifications with lagged terms for all dimensions are also used to check the robustness of the Lag- Model including only the spatial innovation component.

  2. Sweden, Finland, Denmark, Norway, Iceland, Netherlands, Belgium, Switzerland, United Kingdom, Germany, Ireland, France, Austria, Spain, Slovenia, Greece, Italy, Portugal, Hungary, Poland, Czech Republic, Estonia, Lithuania, Latvia, Turkey, Bulgaria, Romania.

  3. Source: World Bank, OECD, USPTO.

  4. Source: UNESCO, World Bank.

  5. Source: World values Survey.

References

  • Anselin, L.: Spatial Econometrics: methods and models, vol. 4. Springer, Berlin (1988)

    Book  Google Scholar 

  • Baltagi, B.H.: A Companion to Theoretical Econometrics. Wiley, New York (2008)

    Google Scholar 

  • Bernardini Papalia, R.: Modeling mixed spatial processes and spatio-temporal dynamics in information-theoretic frameworks. In: Rizzi, M., Vichi, A. (eds.) COMPSTAT 2006. Springer, Heidelberg (2006)

    Google Scholar 

  • Bernardini Papalia, R.: Analyzing trade dynamics from incomplete data in spatial regional models: a maximum entropy approach. In: De Souza Lauretto, S.J., Braganca Pereira, C.A. (eds.) AIP Conference Proceedings, vol. 1073, pp. 325–331. American Institute of Physics, Melville (2008)

    Chapter  Google Scholar 

  • Bernardini Papalia, R.: A composite generalized cross-entropy formulation in small samples estimation. Econom. Rev. 27(4–6), 596–609 (2008)

    Article  Google Scholar 

  • Bernardini Papalia, R., Ciavolino, E.: Gme estimation of spatial structural equations models. J. Classif. 28(1), 126–141 (2011)

    Article  Google Scholar 

  • Bollen, K.A.: Structural equation models. Wiley Online Library (1998)

  • Ciavolino, E.: General distress as second-order latent variable estimated through PLS-PM approach. Electron. J. Appl. Stat. Anal. 5(3), 458–464 (2012)

    Google Scholar 

  • Ciavolino, E., Al-Nasser, A.D.: Comparing generalised maximum entropy and partial least squares methods for structural equation models. J. Nonparametric Stat. 21(8), 1017–1036 (2009)

    Article  Google Scholar 

  • Ciavolino, E., Nitti, M.: Simulation study for PLS path modelling with high-order construct: A job satisfaction model evidence. In: Proto, A.N., Squillante, M., Kacprzyk, J. (eds.) Advanced Dynamic Modeling of Economic and Social Systems, pp. 185–207. Springer, Berlin/ Heidelberg (2013)

    Chapter  Google Scholar 

  • Ciavolino, E., Nitti, M.: Using the Hybrid Two-Step estimation approach for the identification of second-order latent variable models. J. Appl. Stat. 40(3), 508–526 (2013)

    Article  Google Scholar 

  • Elhorst, J.: Spatial panel data models, chapter 2. In: Fischer M.M., Getis A. (eds.) Handbook of Applied Spatial Analysis, pp. 377–405. Springer, Berlin (2010)

  • Elhorst, J.P.: Specification and estimation of spatial panel data models. Int. Reg. Sci. Rev 26(3), 244–268 (2003)

    Article  Google Scholar 

  • Joreskog, K.: A general method of estimating a linear structural equation system. In: Goldberg, D., Duncan, S.A. (eds.) Structural Equation Models in the Social Sciences. Seminar Press, New York (1973)

    Google Scholar 

  • Kapoor, M., Kelejian, H.H., Prucha, I.R.: Panel data models with spatially correlated error components. J. Econom. 140(1), 97–130 (2007)

    Article  Google Scholar 

  • Kelejian, H.H., Prucha, I.R.: A generalized spatial two-stage least squares procedure for estimating a spatial autoregressive model with autoregressive disturbances. J. Real Estate Financ. Econ. 17(1), 99–121 (1998)

    Article  Google Scholar 

  • LeSage, J., Pace, R.K.: Introduction to Spatial Econometrics. CRC Press, Boca Raton (2008)

    Google Scholar 

  • LeSage, J.P., Pace, R.K.: Spatial and Spatiotemporal Econometrics. Elsevier JAI, Amsterdam (2004)

    Google Scholar 

  • Pukelsheim, F.: The three sigma rule. Am. Stat. 48(2), 88–91 (1994)

    Google Scholar 

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Correspondence to Rosa Bernardini Papalia.

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Bernardini Papalia, R., Ciavolino, E. Developing a composite index by using spatial latent modelling based on information theoretic estimation. Qual Quant 49, 989–997 (2015). https://doi.org/10.1007/s11135-014-0159-8

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