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Sans résuméMembre du laboratoire de Calcul des Probabilités L.A. n 224 associé au CNRS  相似文献   

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Sans résuméLaboratoire associé au C.N.R.S. n 224  相似文献   

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We are concerned with the following: If k is a quadratic field and N a cyclic unramified extension of degree qn over k, q a prime number, determine N explicitely via a primitive element , i.e., N=k(), in the spirit of Helmut Hasse [3]. We propose a method which determines these extensions, once we are able to specify the arithmetic of a certain field . To explicit our method, we construct the Hilbert fields of (226) and (646).  相似文献   

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Sans résumé Ce mémoire est le résumé d'un travail auquel l'Académie des Sciences de Paris, dans sa séance solennelle du 24 décembre 1888, a décerné le prix Bordin élevé de 3000 à 5000 franes  相似文献   

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Let (Zn) be a critical branching process in an independent and identically distributed (i.i.d.) random environment. For each fixed environment ω, let Cn=Eω[ZnZn>0] be the conditional expectation of Zn given Zn>0. We prove an analogue of Yaglom's law: as n→∞, the conditional law of Zn/Cn, conditional on Zn>0, converges to a non-degenerate law on [0,∞). We give also an analogue of Kolmogorov's law, as well as a local limit theorem for the semi-group of probability generating functions. To cite this article: Y. Guivarc'h et al., C. R. Acad. Sci. Paris, Ser. I 337 (2003).  相似文献   

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A study of the natures of the processes that are solutions of some finite difference stochastic equations, the right‐hand member of which is a stationary process, is given in the paper. Since the principal application of the present work concerns ARIMA models with or without seasonal variation, these processes are named G‐ARIMA. First, a criterion for a G‐ARIMA process to be stationary is established and some properties of a special class of stationary G‐ARIMA processes are studied. Then, we deduce some conditions for a finite difference stochastic equation to uniquely possess non‐stationary solutions. These have the particular property that their backward shift‐operator may be either a linear or a non‐linear operator, depending on the initial conditions of the solutions. So criteria are established for a non‐stationary G‐ARIMA process to have a bounded linear backward shift operator. Finally, some further properties of the G‐ARIMA processes are given, by comparing them with the broad class of V‐bounded processes. This comparison shows that a non‐stationary process cannot be at the same time G‐ARIMA and V‐bounded.  相似文献   

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Summary We give a necessary and sufficient condition for the convergence in law of simple point processes on +, for Skorokhod topology, in terms of their predictable compensatorsA n andA. The assumptions are thatA t() is continuous in (,t) and meets some mild integrability condition. The condition is thatA n converges weakly toA in a suitable sense.  相似文献   

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Using remarkable properties of the length fonction in hyperbolic spaces, one proves the unique factorization property for certain hyperbolic groups. In particular these groups have no zero divisors in their group rings.  相似文献   

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Sans résumé Pendant la préparation du présent article, l'auteur a été titulaire d'une bourse de la National Science Foundation, numéro N.S.F.-G 5863.  相似文献   

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