6. Résultats de la modélisation B#

6.1. Valeurs testées#

Valeurs testées

Référence

Aster

% différence

Contrainte de Weibull \(\mathit{INST}=4,0\), SIGM_ELGA, \(\sigma_{th}=0\), HIST_MAXI/”OUI”

Non régression

4459.17226952399

9.999999999999999E-05%

Contrainte de Weibull \(\mathit{INST}=4,0\), SIGM_ELMOY, \(\sigma_{th}=0\), HIST_MAXI/”OUI”

Non régression

4459.17226952399

9.999999999999999E-05%

Contrainte de Weibull \(\mathit{INST}=4,0\), SIGM_ELGA, \(\sigma_{th}=0\), HIST_MAXI/”OUI”

Non régression

4459.17226952399

9.999999999999999E-05%

Contrainte de Weibull \(\mathit{INST}=4,0\), SIGM_ELMOY, \(\sigma_{th}=0\), HIST_MAXI/”NON”

Non régression

4459.17226952399

9.999999999999999E-05%

Contrainte de Weibull \(\mathit{INST}=4,0\), SIGM_ELMOY, \(\sigma_{th}=1300\), HIST_MAXI/”NON”

Non régression

461.29368305418654

9.999999999999999E-05%

Contrainte de Weibull \(\mathit{INST}=4,0\), SIGM_ELMOY, \(\sigma_{th}=1300\), HIST_MAXI/”OUI”

Non régression

461.29368305418654

9.999999999999999E-05%

Contrainte de Weibull \(\mathit{INST}=4,0\), SIGM_ELMOY, \(\sigma_{th}=0\), HIST_MAXI/”NON”

Non régression

4459.17226952399

9.999999999999999E-05%

Contrainte de Weibull \(\mathit{INST}=4,0\), SIGM_ELMOY, \(\sigma_{th}=1300\) TYPE_SEUIL=RESTREINT, HIST_MAXI/”NON”

Non régression

4459.17226952399

9.999999999999999E-05%