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docs/fr/calculators/par/baffle_fishway_mixte_slope_10_.svg deleted 100644 → 0
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docs/fr/calculators/par/theorie_fatou.md
View file @ 038c93bf
......@@ -14,15 +14,15 @@ $$ Q^* = \dfrac{Q}{\sqrt{g}L^{2,5}} $$
à la charge amont \(ha\) et le niveau d'eau moyen dans la passe \(h\) :
![Abaques d'une passe à ralentisseurs Fatou pour une pente de 10%](baffle_fishway_Fatou_slope_10_.svg)
![Abaques d'une passe à ralentisseurs Fatou pour une pente de 10%](baffle_fishway_Fatou_slope_10_.png)
*Abaques d'une passe à ralentisseurs Fatou pour une pente de 10% (Extrait de Larinier, 2002[^1])*
![Abaques d'une passe à ralentisseurs Fatou pour une pente de 15%](baffle_fishway_Fatou_slope_15_.svg)
![Abaques d'une passe à ralentisseurs Fatou pour une pente de 15%](baffle_fishway_Fatou_slope_15_.png)
*Abaques d'une passe à ralentisseurs Fatou pour une pente de 15% (Extrait de Larinier, 2002[^1])*
![Abaques d'une passe à ralentisseurs Fatou pour une pente de 20%](baffle_fishway_Fatou_slope_20_.svg)
![Abaques d'une passe à ralentisseurs Fatou pour une pente de 20%](baffle_fishway_Fatou_slope_20_.png)
*Abaques d'une passe à ralentisseurs Fatou pour une pente de 20% (Extrait de Larinier, 2002[^1])*
......
docs/fr/calculators/par/theorie_mixte.md
View file @ 038c93bf
......@@ -12,11 +12,11 @@ $$ q^* = \dfrac{Q/L}{\sqrt{2g}a^{1,5}} $$
à la charge amont \(ha\) et le niveau d'eau moyen dans la passe \(h\) :
![Abaques d'une passe à ralentisseurs mixte pour une pente de 10%](baffle_fishway_mixte_slope_10_.svg)
![Abaques d'une passe à ralentisseurs mixte pour une pente de 10%](baffle_fishway_mixte_slope_10_.png)
*Abaques d'une passe à ralentisseurs mixte pour une pente de 10% (Extrait de Larinier, 2002[^1])*
![Abaques d'une passe à ralentisseurs mixte pour une pente de 16%](baffle_fishway_mixte_slope_16_.svg)
![Abaques d'une passe à ralentisseurs mixte pour une pente de 16%](baffle_fishway_mixte_slope_16_.png)
*Abaques d'une passe à ralentisseurs mixte pour une pente de 15% (Extrait de Larinier, 2002[^1])*
......
docs/fr/calculators/par/theorie_plans.md
View file @ 038c93bf
......@@ -14,15 +14,15 @@ $$ Q^* = \dfrac{Q}{\sqrt{g}L^{2,5}} $$
à la charge amont \(ha\) et le niveau d'eau moyen dans la passe \(h\) :
![Abaques d'une passe à ralentisseurs plans (Denil) pour une pente de 10%](baffle_fishway_plans_slope_10_.svg)
![Abaques d'une passe à ralentisseurs plans (Denil) pour une pente de 10%](baffle_fishway_plans_slope_10_.png)
*Abaques d'une passe à ralentisseurs plans (Denil) pour une pente de 10% (Extrait de Larinier, 2002[^1])*
![Abaques d'une passe à ralentisseurs plans (Denil) pour une pente de 15%](baffle_fishway_plans_slope_15_.svg)
![Abaques d'une passe à ralentisseurs plans (Denil) pour une pente de 15%](baffle_fishway_plans_slope_15_.png)
*Abaques d'une passe à ralentisseurs plans (Denil) pour une pente de 15% (Extrait de Larinier, 2002[^1])*
![Abaques d'une passe à ralentisseurs plans (Denil) pour une pente de 20%](baffle_fishway_plans_slope_20_.svg)
![Abaques d'une passe à ralentisseurs plans (Denil) pour une pente de 20%](baffle_fishway_plans_slope_20_.png)
*Abaques d'une passe à ralentisseurs plans (Denil) pour une pente de 20% (Extrait de Larinier, 2002[^1])*
......
docs/fr/calculators/par/theorie_suractif.md
View file @ 038c93bf
......@@ -12,11 +12,11 @@ $$ q^* = \dfrac{Q/L}{\sqrt{2g}a^{1,5}} $$
à la charge amont \(ha\) et le niveau d'eau moyen dans la passe \(h\) :
![Abaques d'une passe à ralentisseurs à fond suractif pour une pente de 10%](baffle_fishway_suractif_slope_10_.svg)
![Abaques d'une passe à ralentisseurs à fond suractif pour une pente de 10%](baffle_fishway_suractif_slope_10_.png)
*Abaques d'une passe à ralentisseurs à fond suractif pour une pente de 10% (Extrait de Larinier, 2002[^1])*
![Abaques d'une passe à ralentisseurs à fond suractif pour une pente de 15%](baffle_fishway_suractif_slope_15_.svg)
![Abaques d'une passe à ralentisseurs à fond suractif pour une pente de 15%](baffle_fishway_suractif_slope_15_.png)
*Abaques d'une passe à ralentisseurs à fond suractif pour une pente de 15% (Extrait de Larinier, 2002[^1])*
......
docs/fr/calculators/structures/cem_88_d.md
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......@@ -12,7 +12,7 @@ Formulation classique du déversoir dénoyé (\(\mu_F \simeq 0.4\)).
## Déversoir - régime noyé
(\(h_1 < W\) et \(h_2 \geq \frac{2}{3} h_1\))
\(Q = \mu_S L \sqrt{2g} (h_1-h_2)^{1/2} h_2\)
$$Q = \mu_S L \sqrt{2g} (h_1-h_2)^{1/2} h_2$$
Formulation classique du déversoir noyé.
......@@ -51,8 +51,7 @@ Il existe deux formulations suivant que l’on est partiellement noyé ou totale
### Régime totalement noyé
(\(h_1 \geq W\) et \(\frac{2}{3} h_1 + \frac{W}{3} < h_2\))
\(Q = \mu' L \sqrt{2g} (h_1-h_2)^{1/2} \left[ h_2 - (h_2 - W) \right]
\Rightarrow Q = \mu' L \sqrt{2g} (h_1-h_2)^{1/2} W\)
$$Q = \mu' L \sqrt{2g} (h_1-h_2)^{1/2} \left[ h_2 - (h_2 - W) \right] \Rightarrow Q = \mu' L \sqrt{2g} (h_1-h_2)^{1/2} W$$
Formulation classique des orifices noyés, avec \(\mu' = \mu_S\).
......
docs/fr/calculators/structures/fente_noyee.md
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......@@ -44,6 +44,6 @@ Ballu A., Pineau G., Calluaud D., David L. (2015). Experimental study of the inf
Ballu A. (2017). Étude numérique et expérimentale de l’écoulement turbulent au sein des passes à poissons à fentes verticales. Analyse de l’écoulement tridimensionnel et instationnaire. *Thèse de l’Université de Poitiers*, 223p.
Ballu A., Calluaud D., Pineau G., david L. (2017). Experimental study of the influence of macro‑roughnesses on vertical slot fishway flows. *La Houille Blanche*, 2: 9-14.
Ballu A., Calluaud D., Pineau G., david L. (2017). Experimental study of the influence of macro-roughnesses on vertical slot fishway flows. *La Houille Blanche*, 2: 9-14.
Wang R.W., David L., Larinier M. (2010). Contribution of experimental fluid mechanics to the design of vertical slot fish passes. *Knowledge and Management of Aquatic Ecosystems*, 396(2).
Wang R.W., David L., Larinier M. (2010). Contribution of experimental fluid mechanics to the design of vertical slot fish passes. *Knowledge and Management of Aquatic Ecosystems*, 396(2).
docs/fr/calculators/structures/kivi.md
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......@@ -36,9 +36,10 @@ Pour une cote de l'eau aval supérieure à la cote de la crête du déversoir, l
Villemonte propose la formule suivante&nbsp;:
$$K = \frac{Q_{noyé}}{Q_{dénoyé}} = \left [ 1- \left ( \frac{h2}{h1} \right)^n \right]^{0.385}$$
$$K = \frac{Q_{noy\acute{e}}}{Q_{d\acute{e}noy\acute{e}}} = \left [ 1- \left ( \frac{h2}{h1} \right)^n \right]^{0.385}$$
Avec&nbsp;:
- \(h_1\)la hauteur d'eau amont au dessus de la crête du déversoir
- \(h_2\)la hauteur d'eau aval au dessus de la crête du déversoir
- \(n\)l'exposant dans les relations d'écoulement dénoyé (rectangulaire=1.5, triangulaire=2.5, parabolique=2)
......