References - Nonlinear Oligopolies: Stability and Bifurcations - page 319

Szidarovszky, F., Hu, Z., & Zhao, J. (2004). Dynamic oligopolies with market saturation. In
International Conference on Economic Dynamics , presented on September 16-18, Urbino,
Italy.
Szidarovszky, F., Hu, Z., & Zhao, J. (2006). Dynamic oligopolies with market saturation. Chaos,
Solitons and Fractals , 29 , 723-738.
Szidarovszky, F., Ilieva, V., & Okuguchi, K. (2002). Entry and merger in commercial fishing with
multiple markets. Journal of Economics , 76 , 247-259.
Szidarovszky, F., & Krawczyk, J. (2005). On stable learning in dynamic oligopolies. Pure
Mathematics and Applications , 4 , 45-54.
Szidarovszky, F., & Okuguchi, K. (1988). Perceived marginal costs in a oligopoly model. In 3rd
Congress of the European Economic Association , presented on August 27-29, Bologna, Italy.
Szidarovszky, F., & Okuguchi, K. (1990). Dynamic oligopoly: Models with incomplete

information. Applied Mathematics and Computation , 38 (2), 161-177.
Szidarovszky, F., & Okuguchi, K. (1997). On the existence and uniqueness of pure Nash
equilibrium in rent-seeking games. Games and Economic Behavior , 18 , 135-140.
Szidarovszky, F., & Okuguchi, K. (1998). An oligopoly model of commercial fishing. Seoul
Journal of Economics , 11 , 321-330.
Szidarovszky, F., & Okuguchi, K. (2000). A dynamic model of international fishing. Seoul Journal
of Economics , 13 , 471-476.
Szidarovszky, F., Okuguchi, K., & Kopel, M. (2005). International fishery with several countries.
Pure Mathematics and Applications , 4 , 493-514.
Szidarovszky, F., Smith, V., & Rassenti, S. (2009). Cournot models: Dynamics, uncertainty and
learning. CUBO, A Mathematical Journal, 11(2), 57-88.
Szidarovszky, F., & Yakowitz, S. (1977). A new proof of the existence and uniqueness of the
Cournot equilibrium. International Economic Review , 18 , 787-789.
Szidarovszky, F., & Yakowitz, S. (1978). Principles and procedure of numerical analysis .

New York: Plenum.
Szidarovszky, F., & Yen, J. (1995). Dynamic Cournot oligopolies with production adjustment costs.
Journal of Mathematical Economics , 24 , 95-101.
Szidarovszky, F., & Zhao, J. (2004). Dynamic oligopolies with market saturation. In International
Conference of the Dynamic Games Society , presented on December, 18-21, Tucson, Arizona.
Szidarovszky, F., & Zhao, J. (2006). Dynamics oligopolies with intertemporal demand interaction.
Computers and Mathematics with Applications , 52 (12), 1623-1626.
Theocharis, R. D. (1960). On the stability of the Cournot solution to the oligopoly problem. Review
of Economic Studies , 27(2) , 133-134.
Tietenberg, T., & Folmer, H. (1998, 1999). The international yearbook of environmental and
resource economics 1998/1999: A survery of current issues , Cheltenham, UK: Edward Elgar.
Tirole, J. (1988). The theory of industrial organization . Cambridge, MA: MIT.
Tuinstra, J. (2004). A price adjustment process in a model of monopolistic competition. Interna-
tional Game Theory Review . 6 , 417-442.
Tullock, G. (1980). Efficient rent-seeking. In M. Buchanan, R. D. Tollison, & G. Tullock (Eds.),
Toward a theory of the rent-seeking society . College Station: Texas A & M.
Van Huyck, J., & Battalio, R. (1998). Coordination failure in market statistic games . Laser-script
from http://econlab10.tamu.edu/JVH gtee/.
Van Huyck, J., Cook, J., & Battalio, R. (1984). Selection dynamics, asymptotic stability, and
adaptive behavior. Journal of Political Economy , 102 , 975-1005.
Van Huyck, J., Cook, J., & Battalio, R. (1997). Adaptive behavior and coordination failure. Journal
of Economic Behavior and Organization , 32 , 483-503.
Vives, X. (1999). Oligopoly pricing : Old ideas and new tools . Cambridge, MA: MIT.
Volterra, V. (1931). Le¸ons sur la Theorie Mathematique de la Lutte pour la Vie .Paris:

Gauthiers-Villars.
Ward, B. (1958). The firm in Illyria: Market syndicalism. American Economic Review , 48 ,
566-589.