عرض سجل المادة البسيط

dc.contributor.author Meghraoui Fatima Zohra
dc.contributor.author Bibi Abdelouahab
dc.date.accessioned 2022-05-25T08:50:42Z
dc.date.available 2022-05-25T08:50:42Z
dc.date.issued 2012-01-01
dc.identifier.uri http://depot.umc.edu.dz/handle/123456789/9193
dc.description 80 f.
dc.description.abstract The resolution of stochastic differential equations put a very complex problem. For this raison, we have presented a deep study (Continuous Generalized Auto Regressive Conditioned Heteroscedastic) (COGARCH), largely applied in financial mathematics and in economy. In the first part of this memoir, we have presented necessary definitions and properties of all processes used in this study. Then, we have sweep the computing of stochastic integral using Itô method. In this context, the existence, the unique and the stability of solutions of stochastic differential equations have been studied. In the second part of this memoir, we have presented in general manner the differential equation of COGARCH process. Therefore, a deep study of volatility process has been illustrated. This study is based on the stationary and the non negativity of this process. The autocorrelation function of squares increases is presented to estimate the process parameters of COGARCH. In the third part, we have presented two different methods of estimation of process parameters only for the particularly case COGARCH (1,1) and its consistencies. It’s acted of moment method and quasi-maximum of vraisemblance. Finally, we arrived to push the sail from statistical and probabilistic properties of COGARCH processes
dc.format 31 cm.
dc.language.iso fre
dc.publisher Université Frères Mentouri - Constantine 1
dc.subject Mathématiques
dc.subject Inférence statistique
dc.subject les modéles non linéaires à temps continu
dc.subject processus COGARCH
dc.subject Application aux processus COGARCH
dc.title Inférence statistique dans les modéles non linéaires à temps continu
dc.title Application aux processus COGARCH
dc.title Application aux processus COGARCH
dc.type Thesis
dc.coverage Magister 2 copies imprimées disponibles


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