Page 45 - Contributed Paper Session (CPS) - Volume 5
P. 45

CPS795 Nestor B.
                   From the model the length of state occurency are not significantly different, but
               are slightly different inside the rainy saison. We have also detected the cities where the
               number of rainy days and daily precipitation were high.
                   The fitting of begin, end, of rainy seasons, we noted three periods: The dry season,
               the  rainy  season,  and  the  intermediate  period.  The  following  figure  shows  the
               evolution of the estimate rainy season length of tow cities


                 Evoulution ds durées des saisons pluvieuses de Savè   Evolution des durées des saisons pluvieuses de Kandi












                                 Années                               Années
                            Figure 3: duration of the rainy season of Savé and Kandi

                   We note also that, in period of good rainy season, the trend of daily priciptation
               in rainy season increase, and the trend of daily precipitation in intermediate period
               decrease, but we have the opposite in period of bad rainy season.

               4.  Conclusions
                    The model allows to estimate the impact of climate change on rainfall variability,
                     and can be used for daily precipitation data from any country.
                    From the model, we have shown that the break in the precipitation in Benin is
                     around the 70’s (precisely between 1964 and 1974). It should be noted that the
                     cities where it rains the least as kandi and Parakou were more quickly affected.
                    the model through these parameters, is able to determine the cities where the
                     amount of water by rain and the number of rainy days are better or worse, this
                     can help water managers in decision-making.

               Forthcoming Research
                  Applied the Model to data with   =  3 to take account for the intermediate
               period.
               Set up the same model with the period (phase)  variable from one rainy season to
               another
                  Asymptotic  normality  and  consistency  of  model  parameter  estimators.
               Determination  of  Boostrap  Confidence  Interval  for  Non  Homogeneous  Hidden
               Markov Models.





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