EHSDàEHSDà ?5 dB, pour ? = 1. Nous observons dans ces conditions que l'HSD et l'EHSD présentent les mêmes performances, p.78 ,
pour ? = 1. On observe que, dans ces conditions l'EHSD présente de meilleures performances de détection par rapportàrapportà l, p.78 ,
EQM obtenues avec l'estimateur (3.14) et la méthode du compressed sensing en fonction du nombre d'´ echantillon, p.89 ,
14) avec et sans filtrage Il est notable que le filtrage augmente le bruit d'estimation etenì eve les harmoniques de la fréquence cyclique fondamentale, p.92 ,
obtenue avec 2500échantillons2500échantillons) obtenue en utilisant (3.21) avec et sans filtragè a l'´ emission, p.92 ,
EQM obtenues avec l'estimateur (3.14) et la méthode du compressed sensing en utilisant un filtre en racine de NyquistàNyquistà l'´ emission pour les deux méthodes, p.94 ,
EQM obtenues en utilisant la méthode du compressed sensing avec et sans filtragè a l'´ emission, p.94 ,
EQM obtenues en utilisant l'estimateur (3.14), avec et sans filtragè a l'´ emission, p.95 ,
EQMàEQMà la réception avec un canal de propagation pour les deux estimateurs (3.14) et (3.21), p.96 ,
EQM ? f obtenues avec l'estimateur (3.14) et la méthode du compressed sensing en fonction du nombre d'´ echantillons, p.99 ,
EQM ? f obtenues avec l'estimateur (3.14) et la méthode du compressed sensing pour 150échantillons150échantillons en fonction du RSB, p.100 ,
EQM ? f en fonction du nombre d'´ echantillon obtenues avec l'estimateur (3.14) et la méthode du compressed sensing, en utilisant un filtragè a l'´ emission, p.101 ,
EQM ? f obtenues avec l'estimateur (3.14) et la méthode du compressed sensing pour 1000échantillons1000échantillons en fonction du RSB en utilisant un filtragè a l'´ emission, p.101 ,
EQM ? f obtenues avec l'estimateur (3.14) et la méthode du compressed sensing pour 1000échantillons1000échantillons en fonction du RSB en utilisant un filtragè a l'´ emission et après convolution avec le canal c(? ), p.102 ,
MCS pour différentes valeurs de M et pour un RSB = 0 dB avec un nombre total d'´ echantillonségaìechantillonségaì a 400 On remarque que les performances de détection s'améliorent avec l'augmentation du nombre de retard M, p.107 ,
pour un nombre total d'´ echantillonségaìechantillonségaì a 400 et un RSB = 0 dB. On observe de meilleures performances de la MCSS par rapportàrapportà, p.110 ,
Pour les deux cas un nombre total d'´ echantillons utilisés estégaìestégaì a 400 et le RSB estégaìestégaì a 0 dB. On observe de meilleures performances pour, p.110 ,
détecteur cylostationnaire avec et sans filtragè a l'´ emission Pour les deux cas un nombre total d'´ echantillons utilisés estégaì estégaì a 400 et le RSB utilisé estégaìestégaì a 0, p.111 ,
Pour les deux cas un nombre total d'´ echantillons utilisés estégaìestégaì a 400 et le RSB estégaìestégalestégaì a 0 dB. On observe de meilleures performances pour la MCSS dans le cas ou un filtrè a l'´ emission est utilisé, p.112 ,
Pour les quatre cas un nombre total d'´ echantillons utilisés estégaì estégaì a 400 et le RSB estégaìestégaì a 0 dB. On observe de meilleures performances pour la MCSS dans le cas ou un filtrè a l'´ emission est utilisé, par contre une dégradation des performances de la méthode cyclostationnaire due au filtrage est observée, p.113 ,
´ echantillons totaí egaì a 300 et un RSB = 0 dB. On distingue les deux cas : avec et sans filtrage, p.127 ,
La probabilité de détection P d pour une fausse alarme fixéè a 10% sous un RSB = 0 dB, en fonction du nombre d'´ echantillons (temps d'observation) en utilisant un filtragè a l'emission et ceci pour les méthodes, p.132 ,
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