biodiversity (IPBES (2019): Global assessment report on biodiversity and ecosystem services of the Intergovernmental Science-Policy Platform on Biodiversity and Ecosystem Services. E. S. Brondizio, J. Settele, S. Díaz, and H. T. Ngo (editors). IPBES secretariat, Bonn, Germany. 1148 pages. https://doi.org/10.5281/zenodo.3831673)
Ressources
Schaffartzik, A.; Mayer, A.; Gingrich, S.; Eisenmenger, N.; Loy, C.; Krausmann, F. The globa metabolic transition: Regional patterns and trends of global material flows, 1950–2010. Global Environmental Change 2014, 26, 87–97. doi:10.1016/j.gloenvcha.2014.03.013.
Graedel, T.E. On the future availability of the energy metals. Annual Review of Materials Research 2011, 41, 323–335.
Long-run models Atkinson, A.B., 1969. The timescale of economic models: How long is the long run? The Review of Economic Studies, vol. 36, no. 2, 137–152.
Peering over the edge of the short period? The Keynesian Roots of Stock-Flow Consistent Macroeconomic Models
Agent-based model dynamics of inequalities (Bouchaud, J. P. & Mézard, M. Wealth condensation in a simple model of economy. Physica A 282, 536–545 (2000).)
Goodwin, R.M., 1967. A growth cycle. In Socialism, Capitalism and Economic Growth, editor C.H. Feinstein. Cambridge University Press, London, 54–58.
Desai, M., Henry, B., Mosley, A., and Pemberton, M., 2006. A clarification of the Goodwin model of the growth cycle. Journal of Economic Dynamics and Control, vol. 30, no. 12, 2661–2670.
van der Ploeg, F., 1987. Growth cycles, induced technical change, and perpetual conflict over the distribution of income. Journal of Macroeconomics, vol. 9, 1–12.
CES model : Bastidas, D., Fabre, A. & Mc Isaac, F. Minskyan classical growth cycles: stability analysis of a stock-flow consistent macrodynamic model. Math Finan Econ13, 359–391 (2019). https://doi.org/10.1007/s11579-018-0231-6
Desai, M., 1973. Growth cycles and inflation in a model of the class struggle. Journal of Economic Theory, vol. 6, no. 6, 527–545.
Grasselli, M.R. and Costa Lima, B., 2012. An analysis of the Keen model for credit expansion,asset price bubbles and financial fragility. Mathematics and Financial Economics, vol. 6, no. 3, 191–210.
Keen, S., 1995. Finance and economic breakdown: Modeling Minsky’s “Financial Instability Hypothesis”. Journal of Post Keynesian Economics, vol. 17, no. 4, 607–635.
Nguyen Huu, A. and Costa-Lima, B., 2014. Orbits in a stochastic Goodwin–Lotka–Volterra model. Journal of Mathematical Analysis and Applications, vol. 419, no. 1, 48–67.
Multiple sectors
Costa Lima, B., Grasselli, M., Wang, X.S., and Wu, J., 2014. Destabilizing a stable crisis: Employment persistence and government intervention in macroeconomics. Structural Change and Economic Dynamics, vol. 30, 30 – 51.
Estimations
Grasselli, M.R. and Maheshwari, A., 2017. A comment on ‘Testing Goodwin: growth cycles in ten OECD countries’.
Dibeh, G., Luchinsky, D., Luchinskaya, D., and Smelyanskiy, V., 2007. A Bayesian estimation
of a stochastic predator-prey model of economic fluctuations. In Noise and Stochastics in Complex Systems and Finance, editor J.K.S.B.R.N. Mantegna, vol. 6601 of SPIE Proceedings. 10.
Flaschel, P., 2009. The Goodwin distributive cycle after fifteen years of new observations.In Topics in Classical Micro- and Macroeconomics. Springer Berlin Heidelberg, 465–480.
Garcia-Molina, M. and Medina, E., 2010. Are there Goodwin employment-distribution cycles? International empirical evidence. Cuadernos de Economia, vol. 29, 1–29
Goldstein, J.P., 1999. Predator-prey model estimates of the cyclical profit squeeze. Metroeconomica,vol. 50, no. 2, 139–173.
Harvie, D., 2000. Testing Goodwin: Growth cycles in ten OECD countries. Cambridge Journal of Economics, vol. 24, no. 3, 349–76.
Massy, I., Avila, A., and Garcia-Molina, M., 2013. Quantitative evidence of Goodwin’s non-linear growth cycles. Applied Mathematical Sciences, vol. 7, 1409–1417.
Mohun, S. and Veneziani, R., 2006. Goodwin cycles and the U.S. economy, 1948-2004. MPRA paper, University Library of Munich, Germany.
Moura Jr., N. and Ribeiro, M.B., 2013. Testing the Goodwin growth-cycle macroeconomic dynamics in Brazil. Physica A: Statistical Mechanics and its Applications, vol. 392, no. 9, 2088 – 2103.
Ryzhenkov, A.V., 2009. A Goodwinian model with direct and roundabout returns to scale (an application to Italy). Metroeconomica, vol. 60, no. 3, 343–399.
Tarassow, A., 2010. The empirical relevance of Goodwin’s business cycle model for the US economy. MPRA Paper 21012, University Library of Munich, Germany.