Commentaires sur : Bilan de 15 années de développement de l’éolien en France

Par : Sauvez eelv

Sauvez eelv — Wed, 10 Jun 2015 14:12:25 +0000

Triste de constater que les anti-éoliens sont ici systématiquement caricaturés comme des chatelains réacs, des lobbyistes du nucléaire ou des trolls. Ne peuvent-ils pas être de simples citoyens avec leurs opinions ? Ne voyez-vous pas dans les nombreux sondages français indépendants et les reportages TV que le rejet de l’éolien s’amplifie ? Et pourquoi ? Ne voyez-vous pas que l’opposition à l’éolien gagne partout dans le monde, y compris en Allemagne, en Ecosse, au Danemark, aux USA,… ? Et pourquoi ? EELV fait une faute politique majeure avec l’éolien. A trop vouloir le défendre, elle n’hésite pas à pactiser avec le Diable. On le lui reprochera longtemps et c’est toute la politique écologique qui en pâtira. Bref, contre-productif !

Par : Sicetaitsimple

Sicetaitsimple — Mon, 01 Jun 2015 18:32:48 +0000

Ca s’arrange pas! Ce n’est pas très grave, laissez tomber.

Par : I. lucas

I. lucas — Mon, 01 Jun 2015 11:37:56 +0000

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

Par : Sicetaitsimple

Sicetaitsimple — Fri, 29 May 2015 17:03:11 +0000

que vous aviez tenté une insertion d'image sans succès, et depuis votre message a été nettoyé. Si ça peut aider, je recopie ici un mode d'emploi aimablement fourni par Dan1: "Si vous mettre des "images" et voir si ça fonctionne avant de valider, il faut placer le lien entre les balises et puis cliquer sur le bouton "HTML" en haut à droite et cliquer sur "mettre à jour". Alors l'image doit apparaître dans la fenêtre."

Par : I. lucas

I. lucas — Fri, 29 May 2015 15:44:21 +0000

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 ci joint un nuage de point pour l’année 2010 (année froide) On remarque que la production nucléaire s’adapte à l’évolution du besoin, puis plafonne dans la période de froid fort, à un niveau significativement inférieur à la puissance maximale

Par : Sicetaitsimple

Sicetaitsimple — Thu, 28 May 2015 17:27:23 +0000

Je n’ai pas de souci avec la courbe de thermosensibilité, c’est un phénomène qui est ce qu’il est, d’ailleurs vous trouvez une valeur proche de celle de RTE, c’est bon signe! Cest sur les autres valeurs que je suis un peu plus réservé. Mais bon, tout celà n’est pas bien important, je cherchais juste à comprendre votre méthodologie. Merci encore.

Par : I. lucas

I. lucas — Thu, 28 May 2015 07:37:25 +0000

La précision de l’estimation de la thermosensibilité est de +-25MW/°C à 2 écarts types. RTE donne une valeur légèrement supérieure, car ils étudient la thermosensibilité à la pointe à 19h. Il serait également possible de spécifier une modélisation qui contiendrait des termes en puissance 2 (les pertes dans les réseaux sont en RI2) L’estimation serait légèrement meilleure et plus proche de celle du RTE.

Par : Sicetaitsimple

Sicetaitsimple — Wed, 27 May 2015 17:27:58 +0000

Merci pour le temps pris pour expliquer. Je suis quand même moyennement convaincu (mais je n’ai pas fait l’exercice), sur la précision des corrélations température/ production nucléaire, température/production charbon, etc etc… Vous devez quand même avoir de sacrés nuages de points au travers desquels il est bien évidemment toujours possible de tracer une droite de regression.. Par ailleurs, mais ça vous le disiez dans vos conclusions du bas de page 2, il y a des dicontinuités ou des effets de seuil. Les cogen à tarif d’achat c’est plein pot du 1/11 au 31/03 quelques soient les besoins, le nucléaire c’est quasiment plein pot aussi pour la disponible dès qu’il y a du chauffage.

Par : I. lucas

I. lucas — Wed, 27 May 2015 10:47:36 +0000

La thermosensibilité a augmenté régulièrement ces dernières années. Les cogénérations (qui marchent quasiment toutes au gaz naturel) sont en baisse régulière depuis 2012 (beaucoup de contrats ont étés passés en 2000 pour une durée de 12 ans) Toutefois, si on se limite à examiner les années récentes, on peut faire l’approximation que ces variables sont stationnairse et faire une régression linéaire. en analysant chacune des années 2010 à 2015 on obtient – la pente de la régression de la demande électrique totale avec (sup(17-T en °C; 0) ) donne la thermosensibilité moyenne chacune de ces années (elle augmente de 1950 MW/°C à 2100 MW/°C) la pente de la production nucléaire à pas horaire avec ce même indice va donner la contribution du nucléaire à la couverture de la thermosensibilité etc Il est également ossible de procéder de façon différente : on peut décomposer la température en deux indices indépendants : – la température « normale » que donne ERDF chaque année (en raison du réchauffement climatique, les températures normales augmentent régulièrement – l’écart entre la température normale et la température réelle les températures normales sont utilisées pour planifier les arrêts de tranche nucléaires et la disponibilité des cogénérations

Par : Sicetaitsimple

Sicetaitsimple — Tue, 26 May 2015 16:43:03 +0000

Merci pour les sources des chiffres, mais je ne vois toujourss pas vraiment comment vous corrélez…pour arriver aux chiffres que vous nous donnez en fin de page 2. D’autant plus que certains parcs ( charbon, éolien, cogénérations) ont subi en quelques années des évolutions significatives, à la hausse ou à la baisse.