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Affective Engineering in Application to Bi-Level Human Migration Models

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Abstract

In this paper, we develop a bi-level human migration model using the concepts of affective engineering (Kansei Engineering) and conjectural variations equilibrium (CVE). In contrast to previous existing works, we develop a bi-level programming model in a natural form. The upper level agents are municipalities of competing locations, whose strategies are investments into the infrastructures of the locations (cities, towns, etc.). These investments aim at making the locations more attractive for both residents and potential migrants from other locations, which clearly demands affective engineering tools. At the lower level of the model, the present residents (grouped into professional communities) are also potential migrants to other locations. They make their decision where to migrate (if at all) by comparing the expected values of the utility functions of the outbound and inbound locations, estimated by taking into account their group’s conjectures concerning equilibrium migration flows between the involved locations. The utility functions reflect the affective engineering technique because their values are based on the potential migrants’ affection to the target locations. Applying a special technique to verify the consistency of the conjectures (influence coefficients), the existence and uniqueness results for the consistent conjectural variations equilibrium (CCVE) are established.

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References

  1. Akkoyunlu S, Vickerman R (2001) Migration and the efficiency of European labour markets. Working Paper, Department of Economics, The University of Kent at Canterbury

    Google Scholar 

  2. Bulavsky VA, Kalashnikov VV (1994) One-parametric driving method to study equilibrium. Econ Math Methods (Ekonomika i Matematicheskie Metody, in Russian) 30(2):129–138

    Google Scholar 

  3. Bulavsky VA, Kalashnikov VV (1995) Equilibria in generalized Cournot and Stackelberg models. Econ Math Methods (Ekonomika i Matematicheskie Metody, in Russian) 31(3):164–176

    Google Scholar 

  4. Isac G, Bulavsky VA, Kalashnikov VV (2002) Complementarity, equilibrium, efficiency and economics. Kluwer Academic Publishers, Dordrecht

    Book  MATH  Google Scholar 

  5. Kalashnikov VV, Kalashnykova NI, Luévanos R, Uranga C, Méndez M, Luévanos A (2007) Un modelo de migración humana: Experimentos numéricos basados sobre los datos de las tres ciudades Laguneras. Estudios Demográficos y Urbanos 22(3):731–760

    Google Scholar 

  6. Kalashnikov VV, Kalashnykova NI, Luévanos R, Uranga C, Méndez M, Luévanos A (2008) Numerical experimentation with a human migration model. European J Oper Res 189(1):208–229

    Article  MATH  MathSciNet  Google Scholar 

  7. Kalashnikov VV, Kalashnykova NI, Chávez Delgadillo LR (2011) Consistent conjectures in a human migration model: definition, existence and computation. Int J Innovative Comput Inf Control 7(4):1949–1957

    Google Scholar 

  8. Kalashnikov VV, Kalashnykova NI, Alcorta García MA, Acosta Sánchez YG, Kalashnikov VV Jr (2012) Consistent conjectural variations equilibrium in a bilevel human migration model. Int Bus Eco Res J 11(2):195–204

    Google Scholar 

  9. Kinderlehrer D, Stampacchia G (1980) An introduction to variational inequalities and their applications. Academic Press, New York

    MATH  Google Scholar 

  10. Kalashnikov VV, Bulavsky VA, Kalashnykova NI, Castillo FJ (2011) Mixed oligopoly with consistent conjectures. European J Oper Res 210(3):729–735

    Google Scholar 

  11. Bulavsky VA, Isac G, Kalashnikov VA (1998) Application of topological degree theory to complementarity problems. In: Migdalas A et al (eds) Multilevel optimization: algorithms and applications. Kluwer Academic Publishers, Dordrecht, pp 333–358

    Chapter  Google Scholar 

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Acknowledgements

The first author’s research activities were financially supported by the R&D Department (Cátedra de Investigación) CAT-174 of the Instituto Tecnológico y de Estudios Superiores de Monterrey (ITESM), Campus Monterrey, and by the SEP-CONACYT grant CB-2008-01-106664, Mexico. The second and the fourth authors were also supported by the SEP-CONACyT grant CB-2009-01-127691 and the PAICYT project CE250-09, Mexico. The fourth author was supported by the SEP-CONACyT grant CB-2011-11-169765.

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Correspondence to Vyacheslav V. Kalashnikov .

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Kalashnikov, V.V., Kalashnykova, N.I., Acosta Sánchez, Y.G., Kalashnikov, V.V. (2014). Affective Engineering in Application to Bi-Level Human Migration Models. In: Watada, J., Shiizuka, H., Lee, KP., Otani, T., Lim, CP. (eds) Industrial Applications of Affective Engineering. Springer, Cham. https://doi.org/10.1007/978-3-319-04798-0_3

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  • DOI: https://doi.org/10.1007/978-3-319-04798-0_3

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