Academic literature on the topic 'Comportement malthusien'
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Journal articles on the topic "Comportement malthusien":
Vilquin, Éric. "Les valeurs morales de Malthus." Articles 27, no. 2 (March 25, 2004): 181–98. http://dx.doi.org/10.7202/010248ar.
Nadalin, Sergio Odilon, and Alain Bideau. "Étude de la fécondité d'une communauté évangélique luthérienne à Curitiba (Brésil) de 1866 à 1939." Population Vol. 43, no. 6 (June 1, 1988): 1035–64. http://dx.doi.org/10.3917/popu.p1988.43n6.1064.
Spoorenberg, Thomas. "Malthus et l’Asie : relecture et mise en perspective du système démographique préindustriel japonais." Cahiers québécois de démographie 33, no. 2 (August 18, 2005): 309–38. http://dx.doi.org/10.7202/011208ar.
Lux, André. "Les ligues néo-malthusiennes françaises de 1896 à 1939 : idéologie de droite sous un manteau ouvriériste." Articles 27, no. 2 (March 25, 2004): 199–219. http://dx.doi.org/10.7202/010249ar.
Munoz-Perez, Francisco. "Le déclin de la fécondité dans le Sud de l'Europe." Population Vol. 42, no. 6 (June 1, 1987): 911–41. http://dx.doi.org/10.3917/popu.p1987.42n6.0941.
Dissertations / Theses on the topic "Comportement malthusien":
Zalduendo, Vidal Nicolás Mauricio. "Processus de branchement bi-sexués multi-types." Electronic Thesis or Diss., Université de Lorraine, 2023. http://www.theses.fr/2023LORR0285.
The bisexual Galton-Watson process, introduced by Daley, is an extension of the classical Galton-Watson process, but taking into account the mating of females and males, which form couples that can accomplish reproduction. Properties such as extinction conditions and asymptotic behaviour have been studied in the past years in the single-type case, but multi-type versions have only been treated in some particular cases. In this thesis we deal with a general multi-dimensional version of Daley's model, where we consider different types of females and males, which mate according to a “mating function”. We consider that this function is superadditive, which in simple words implies that two groups of females and males will form a larger number of couples together rather than separate. One of the main difficulties in the study of this process is the absence of a linear operator that is the key to understand its behavior in the asexual case, but in our case it turns out to be only concave. To overcome this issue, we use a concave Perron-Frobenius theory which ensures the existence of eigen-elements for some concave operators. Using this tool, we find a necessary and sufficient condition for almost sure extinction as well as laws of large numbers. We also study the convergence of the process in the long-time through the identification of a supermartingale, and the existence of quasi-stationary distributions for the subcritical regime. Finally, some extensions to models with random mating function and models in continuous time are considered