Hérisson pour inértie sous dalle portée? Résolu
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Bonjour à tous. Je construis une extension de 20 m2 en ossature bois. Elle sera collée à ma maison principale qui est de plain pied. Je pense faire une semelle filante avec des fondations en parpaings pleins. Les cotés Ouest et Sud seront en mitoyenneté (Ouest à la maison et Nord au mur en pierre de séparation).
J'hésite :
Soit je fais des fondations qui seront déportées de la semelle et là je peux faire une dalle flottante.
Soit je fais des fondations centrées sur la semelle et je pose dessus une dalle déportée avec un porte à faux d'environ 15 cm.
Voici mes questions :
Quelle est la meilleur solution à ces 2 propositions?
Dans le cas d'une dalle déportée, est il possible de mettre un hérisson afin d'avoir le plus de d'inertie (isolé sous le hérisson et le long du mur du soubassement) ou lorsqu'on fait une dalle déportée (et donc portée) il n'y a aucun intérêt car risque de tassement, etc...
Merci d'avance à tous, ce site est TOP.
J'hésite :
Soit je fais des fondations qui seront déportées de la semelle et là je peux faire une dalle flottante.
Soit je fais des fondations centrées sur la semelle et je pose dessus une dalle déportée avec un porte à faux d'environ 15 cm.
Voici mes questions :
Quelle est la meilleur solution à ces 2 propositions?
Dans le cas d'une dalle déportée, est il possible de mettre un hérisson afin d'avoir le plus de d'inertie (isolé sous le hérisson et le long du mur du soubassement) ou lorsqu'on fait une dalle déportée (et donc portée) il n'y a aucun intérêt car risque de tassement, etc...
Merci d'avance à tous, ce site est TOP.
Je me demande parfois si ce n'est pas perdre son temps que d'essayer de rattraper le temps perdu.
Le chat
Le chat
message
Sinon, passe par un pro...
Va dans la section devis maçonnerie du site, remplis le formulaire et tu recevras jusqu'à 3 devis comparatifs de maçons de ta région. Comme ça tu ne courres plus après les maçons, c'est eux qui viennent à toi
C'est ici : https://www.forumconstruire.com/construire/devis-0-7-devis_maconnerie.php
Va dans la section devis maçonnerie du site, remplis le formulaire et tu recevras jusqu'à 3 devis comparatifs de maçons de ta région. Comme ça tu ne courres plus après les maçons, c'est eux qui viennent à toi

C'est ici : https://www.forumconstruire.com/construire/devis-0-7-devis_maconnerie.php
Bonsoir,
On ne doit pas avoir les mêmes définitions pour "fondations", "semelle" ...
si vous pouviez ajouter 1 ou 2 schémas pour illustrer ce que vous envisagez ça pourrait aider
On ne doit pas avoir les mêmes définitions pour "fondations", "semelle" ...
si vous pouviez ajouter 1 ou 2 schémas pour illustrer ce que vous envisagez ça pourrait aider


Bonjour Elisa.
Voici un plan spartiate de mes fondations. Pour résumer je cherche à obtenir le plus d'inertie au sol. Je pensais donc ne pas mettre d'isolant sous ma dalle. Mais, dans cette configuration, j'ai un énorme pont thermique en nez de dalle. Peut être est il possible d'isoler le mur de soutènement par l'extérieur?

Voici un plan spartiate de mes fondations. Pour résumer je cherche à obtenir le plus d'inertie au sol. Je pensais donc ne pas mettre d'isolant sous ma dalle. Mais, dans cette configuration, j'ai un énorme pont thermique en nez de dalle. Peut être est il possible d'isoler le mur de soutènement par l'extérieur?

Je me demande parfois si ce n'est pas perdre son temps que d'essayer de rattraper le temps perdu.
Le chat
Le chat
Bonjour,
Pourquoi parler de mur de soutènement alors qu'il est destiné à supporté une dalle ?? Pour l'intertie je vois pas trop ce que viens faire le hérisson là du coup ? L'inertie vous l'aurez plutôt avec des murs en béton plein par exemple ou en pierre avec isolation par l'extérieur.
Pourquoi parler de mur de soutènement alors qu'il est destiné à supporté une dalle ?? Pour l'intertie je vois pas trop ce que viens faire le hérisson là du coup ? L'inertie vous l'aurez plutôt avec des murs en béton plein par exemple ou en pierre avec isolation par l'extérieur.

Bonsoir
merci pour le schéma ; mais il n'explique pas tout :
.
pas "fondations" mais sous-bassement .
pas compris les dalle flottante et dalle déportée avec un porte à faux ...
comment allez vous faire ce porte à faux ? vous écrivez 15cm , le schéma indique 40 ?
Vous envisagez quel type de dalle ?
vraiment dsl mais il y a trop d'inconnues , impossible de répondre sérieusement
"collée" doit être une expression ? les 2 doivent être désolidarisées.
Semelle filante = type de fondations.
autres possibilités pour les fondations : semelles isolées, plots...
voir google image "semelle filante ou longrine"
en remplaçant soutènement par sous-bassement : oui l'isoler est une très bonne idée car très efficace ,
en remontant l'iso jusqu'au nez de dalle.
Cdlt.
merci pour le schéma ; mais il n'explique pas tout :
.
pas "fondations" mais sous-bassement .
pas compris les dalle flottante et dalle déportée avec un porte à faux ...
comment allez vous faire ce porte à faux ? vous écrivez 15cm , le schéma indique 40 ?
Vous envisagez quel type de dalle ?
vraiment dsl mais il y a trop d'inconnues , impossible de répondre sérieusement

"collée" doit être une expression ? les 2 doivent être désolidarisées.
Semelle filante = type de fondations.
autres possibilités pour les fondations : semelles isolées, plots...
voir google image "semelle filante ou longrine"
en remplaçant soutènement par sous-bassement : oui l'isoler est une très bonne idée car très efficace ,
en remontant l'iso jusqu'au nez de dalle.
Cdlt.

Bonjour Tornes et merci pour tes remarques.
Désolé pour mon mauvais langage... je parlais du mur qui est posé sur la semelle et qui supportera la dalle, j'abandonne l'idée d'une dalle flottante.
Pour des questions de facilité et d'accessibilité aux terrains (une toupie à béton ne peux pas s'approcher à moins de 90m de mon chantier) les 4 murs seront en ossature bois. Donc je n'aurai pas d'inertie. C'est pourquoi aller la chercher dans le sol me paraissait le plus judicieux. Mais il y a peut être d'autres solutions?
Je me demande parfois si ce n'est pas perdre son temps que d'essayer de rattraper le temps perdu.
Le chat
Le chat
Elisa, merci pour tes réponses.
Pour répondre à tes questions je ne sais pas s'il vaut mieux déporter le mur de soubassement de la semelle pour avoir moins de déport de la dalle ou de centrer le mur de soubassement mais avoir plus de déport de la dalle. Qu'en penses tu?
Dans mes recherches, je n'ai pas trouvé de dalle solidarisée sans isolation dessous
. Je n'ai trouvé d'hérisson que sous des dalles flottantes...
Je pense tout de même qu'il est intéressant de mettre un hérisson afin d'avoir de l'inertie dans le sol (ça sera une ossature bois). Mais est ce vraiment pertinent et/ou efficace?
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[/img]
Pour répondre à tes questions je ne sais pas s'il vaut mieux déporter le mur de soubassement de la semelle pour avoir moins de déport de la dalle ou de centrer le mur de soubassement mais avoir plus de déport de la dalle. Qu'en penses tu?
Dans mes recherches, je n'ai pas trouvé de dalle solidarisée sans isolation dessous

Je pense tout de même qu'il est intéressant de mettre un hérisson afin d'avoir de l'inertie dans le sol (ça sera une ossature bois). Mais est ce vraiment pertinent et/ou efficace?

Je me demande parfois si ce n'est pas perdre son temps que d'essayer de rattraper le temps perdu.
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1 réponses Forum Bâtiment et maçonnerie -
Rénovation des sols : isolation et chape sur hérisson
5 réponses Forum Bâtiment et maçonnerie -
Comment faire herisson sur terre rapportée
10 réponses Forum Bâtiment et maçonnerie -
Mes fondations durant la construction de ma maison ne seront pas hors gel durant l'hiver?
6 réponses Forum Bâtiment et maçonnerie -
Est ce qu.une toupie de 19t peut écraser lors de son passage une canalisation d’eau enterrée à 40 cms
6 réponses Forum Bâtiment et maçonnerieRésolu
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Fissures dalle porté béton fibré
6 réponses Forum Bâtiment et maçonnerie