Real Time Manual Control of Fractional Punishment in Optional Public Goods Game
Resumen
Interpreting the results of simulating a non linear system of differential equations requires a great deal of background knowledge about the system that is being analyzed. If a controller is implemented, the dynamics of the system may change completely, creating another barrier in the time that is needed to analyze the system.
Descargas
Citas
C. Hauert et al. “Replicator dynamics for optional public good games”. In: Journal of Theoretical Biology 218.2 (2002), pp. 187–194. issn: 00225193. doi: 10.1006/jtbi.2002.3067.
Christoph Hauert et al. “Volunteering as red queen mechanism for cooperation in public goods games”. In: Science 296.5570 (2002), pp. 1129–1132.
R. Botta, G. Blanco, and C. E. Schaerer. “Fractional Punishment of Free Riders to Improve Cooperation in Optional Public Good Games”. In: Games 12.1 (2021). issn: 2073-4336. doi: 10.3390/g12010017. url: https://www.mdpi.com/2073-4336/12/1/17.
G. R. Rose. “Numerical Methods for Solving Optimal Control Problems”. Master dissertation. University of Tennessee, 2015. url: https://trace.tennessee.edu/utk_gradthes/3401.
J. Grau, R. Botta, and C. E. Schaerer. “Optimal control of fractional punishment in optional public goods game”. In: Proceeding Series of the Brazilian Society of Computational and Applied Mathematics. Vol. 9. SBMAC - Sociedade de Matemática Aplicada e Computacional. 2022, pp. 1–2.
