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De Saporta, Benoîte - Institut de Mathematiques de Bordeaux, Université Bordeaux
Stochastic Processes and their Applications 115 (2005) 19541978 Tail of the stationary solution of the stochastic
Mathematical Optimal Portfolio Allocation under
Introduction Presentation du mod`ele
Table des mati`eres Remerciements 3
Tail of a linear diffusion with Markov switching Beno^ite de Saporta, Jian-Feng Yao
On the multidimensional stochastic equation Yn+1 = AnYn + Bn
Approximation of the value function of an impulse control problem of Piecewise
Numerical method for optimal stopping of hybrid processes
Analyse asymptotique des processus autoregressifs de bifurcation avec donnees
Introduction Least square estimations Convergence Further work Asymptotic behavior of bifurcating
Problme Rsolution Rsultats Conclusion Arrt optimal pour la maintenance prdictive
PDMP's Optimal stopping SDE's Numerical method Numerical results Numerical method for optimal stopping of piecewise
Introduction Coefficients
Introduction Dimension 1
optimale de portefeuille
Introduction Programming
university-logo Introduction
Introduction Model and LSE Martingale approach 2 and estimators Simulation
Journes MAS 2008, Rennes Processus autorgressifs
Introduction Les rsultats de
Queue de la solution stationnaire d'un modle auto-rgressif d'ordre 1 coefficients markoviens.
PDMP's Optimal stopping Numerical method Numerical results Numerical method for optimal stopping of
Tail of the stationary solution of the stochastic equation Yn+1 = anYn + bn with Markovian coefficients
Introduction Estimateurs Convergences Analyse asymptotique des processus
Approximation of the value function of an optimal stopping problem for piecewise deterministic Markov processes
optimale de portefeuille
Numerical method for the distribution of a service time Adrien Brandejsky1,2
ASYMPTOTIC ANALYSIS FOR BIFURCATING AUTOREGRESSIVE PROCESSES VIA A MARTINGALE
Renewal theorem for a system of renewal equations Theor`eme de renouvellement pour un syst`eme d'equations de
Technical Analysis compared to mathematical models under misspecification
Introduction Auto-rgressions rgime markovien
optimale de portefeuille
Queue de la solution stationnaire d'un modle auto-rgressif d'ordre 1 coefficients markoviens.
Introduction Stratgie Mthode numrique Exemple Perspectives Mthode numrique pour le contrle optimal des
PMDM Arrt optimal Mthode numrique Rsultats numriques Mthode numrique pour l'arrt optimal des
optimale de portefeuille
Numerical method for optimal stopping of piecewise deterministic Markov processes
PDMP's Optimal stopping Numerical method Numerical results Numerical method for optimal stopping of
Bibliographie [1] Arjas, E., and Speed, T. P. An extension of Cramer's estimate for the
Submitted to the Annals of Applied Probability NUMERICAL METHOD FOR OPTIMAL STOPPING OF PIECEWISE
optimale de portefeuille
Allocation de portefeuille
ASYMPTOTIC ANALYSIS FOR BIFURCATING AUTOREGRESSIVE PROCESSES VIA A MARTINGALE
Queue de la solution stationnaire d'un modle auto-rgressif d'ordre 1 coefficients markoviens.
Renewal theorem for a system of renewal equations Beno^ite de Saporta (presenting the work)
Problme Rsolution Rsultats Conclusion Arrt optimal pour la maintenance prdictive
Queue de la solution stationnaire d'un modle auto-rgressif d'ordre 1 coefficients markoviens.
Tail of a linear diffusion with Markov Queue d'une diffusion lineaire `a regime
Motivation Model Limit theorems Symmetry tests Application Limit theorems for Bifurcating Auto-Regressive