Double porte-à-faux en zone de sismicité 3 ?

Tu veux dire que la coursive et la chambre sont en porte a faux??
sismique ou non, c'est impossible à réaliser

Oui c'était bien ça, ok merci la réponse est très claire !

et en ajoutant une autre poutre sous la chambre comme si dessous, est-ce possible ?

Là oui, plus (avec le mur à droite porteur)
faut voir les dimensions de la chmabres
et faut que la poutre porteuse au centre fasse toute la largeur de la maison (pour que la dalle en haut soit correctement portée)

La chambre fait 3.50 m par 3 m environ.

Donc en prolongeant la poutre le long de la trémie de l'escalier jusqu'au mur porteur à droite, ça devrait être réalisable même en zone de sismicité 3 ?

Bonjour,
avec un plan à l'échelle sauf erreur de ma part c'est juste pour l'escalier


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[/img]
il faut le coups de tête sous la poutre au début de l'escalier

Bonjour,

Je ne vois pas votre image.
Mais effectivement je crois qu'il y a juste 2 m

Désolé pour mon plan raté, mais le votre est parfait , visiblement les marches sont raides plus de 19 cm de hauteur pour une largeur de 20 cm ????(plan pas assez visible) très raide il faut vérifier donc le coups de tête au début de l'escalier car si hauteur sous plafond de 2.50 m et des marches de + 19 cm le coups de tête est au niveau de la troisième ce qui ne correspond pas au niveau du plan archi.

En zone sismique ou pas le plus dur c'est de faire un escalier acceptable visiblement un architecte s'occupe du projet il faut lui demander un détail de l'escalier.

S

Merci SB30300, j'ai prévu 19 de hauteur et 21 de giron.
Il n'y a pas d'archi, mais si vous me dites que c'est vraiment raide je vais essayer de faire mieux sachant que je manque de place pour cette escalier.
Est il préférable d'augmenter le giron ou diminuer la hauteur ?

Mélisa1977 a écrit:

Merci SB30300, j'ai prévu 19 de hauteur et 21 de giron.

wouaou
hyper raide
c'est plus une echelle qu'un escalier là
pour les ecaliers intérieurs,la règlementation PMR impose hauteur 18 maxi et giron 24 mini,et là deja c'est pas confortable du tout

Ok merci gill, je vais essayer de trouver une solution pour du 18 24.

Une solution est peut être possible en déplaçant le poteau 20x20 d'arrivé de l'escalier en l’alignant sur la trémie de 6.40 , et en ne faisant que deux poutres l'une de 3.50+0.83=4.33 et l'autre de 3.17 m et en tournant de 90° le sens de portée du plancher don parallèle à l'escalier.
les inconvénients sont les suivants :
Plancher 20+4 pour une portée de 6.40 m et poteau 20x20 un peux plus dans la pièce décalage de 90 cm me semble t'il. donc plus de porte à faux.

tous cela sous réserve que les fondations ne soient pas réalisées.

lien : http://www.zimagez.com/zimag[...]3.php[/img]

S

Je ne suis pas doué avec le liens :

http://www.zimagez.com/zimag[...]plan193.php
c'est peut être mieux

Merci SB30300 c'est sympa d'avoir étudié mon plan. Les travaux ne sont pas commencés. Je peux envisager de déplacer le poteau à cet endroit, par contre j'ai peur que la retombé de plafond ne soit pas jolie

Bonjour pour la retombée avec plus de 4.30 m c'est dur de faire une poutre plate,
mais 16 cm de retombée s'il y a un faux plafond, il est possible de réaliser un caisson d'éclairage de cette poutre à la cloison même si visiblement elle ne fait que 1.00 m de haut.
il faut peut être essayer d'intégrer la poutre dans un aménagement.

S

Plancher dalle ?
Mais attention :
- dalle plus épaisse
- coffrage total de la totalité de la surface
- étude béton obligatoire (ne s'improvise pas)
- avoir un maçon rompu à ce genre de technique
- gourmand en acier et en main d’œuvre
- solution chère
- ne se pratique plus beaucoup

Mais plus aucune retombée...
Faut savoir ce qu'on veut