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Optimal growth when consumption takes time. (2020). Ha-Huy, Thai ; Nguyen, Thidohanh ; Hahuy, Thai ; le Van, Cuong.
In: Journal of Public Economic Theory.
RePEc:bla:jpbect:v:22:y:2020:i:5:p:1442-1461.

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  1. Economic dynamics with renewable resources and pollution. (2020). Ha-Huy, Thai ; Mai, Thi Tuyet ; Dam, MY ; le Van, Cuong.
    In: Mathematical Social Sciences.
    RePEc:eee:matsoc:v:108:y:2020:i:c:p:14-26.

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References

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  1. Amir, R. (1996). Sensitivity analysis of multisector optimal of economic dynamics. Journal of Mathematical Economics, 25, 123–141.

  2. Becker, G. S. (1965). A theory of the allocation of time. The Economic Journal, 75(299), 493–517.
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  5. Ghosh, S., Barman, T. R., & Gupta, M. R. (2020). Are short‐term effects of pollution important for growth and optimal fiscal policy? Journal of Public Economic Theory, https://doi.org/10.1111/jpet.12438.

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  7. Kamihigashi, T., & Roy, S. (2007). A nonsmooth, nonconvex model of optimal growth. Journal of Econonomic Theory, 132, 435–460.

  8. Le Van, C., & Dana, R.‐A. (2003). Dynamic programming in economics. Dordrecht, The Netherlands: Kluwer Academic Publishers.

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  12. Le Van, C., Nguyen, A. N., Nguyen, N.‐M., & Simioni, M. (2018). Growth strategy with social capital, human capital and physical capital—Theory and evidence: The case of Vietnam. Journal of Public Economic Theory, 20(5), 768–787.

  13. Le Van, C., Tran‐Nam, B., Pham, N. S., & Nguyen, T. D. H. (2018). A general equilibrium model in which consumption takes time. In B. Tran‐Nam (Ed.), Recent developments in normative trade theory and welfare economics. Singapore: Springer.
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  14. Stokey, N., & Lucas, R., (with Prescott). (1989). Recursive methods in economic dynamics. Cambridge, Massachusetts and London, England: Harvard University Press.
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  15. Tran‐Nam, B., & Pham, N. S. (2014). A simple general equilibrium model incorporating the assumption that consumption takes time. Working Paper.
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