en:manuel_reference:methode_micro:verif_habby

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en:manuel_reference:methode_micro:verif_habby [2021/12/01 16:10] ylecoareren:manuel_reference:methode_micro:verif_habby [2021/12/02 10:38] ylecoarer
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 (1a) \[HSI_i=SI_H(H_i)\times SI_V(V_i)\times SI_S(S_i)\] (1a) \[HSI_i=SI_H(H_i)\times SI_V(V_i)\times SI_S(S_i)\]
 (1b) \[HSI_i=(SI_H(H_i)\times SI_V(V_i)\times SI_S(S_i))^\frac{1}{3}\] (1b) \[HSI_i=(SI_H(H_i)\times SI_V(V_i)\times SI_S(S_i))^\frac{1}{3}\]
-(1c) \[HSI_i=\frac{SI_H(H_i)\times SI_V(V_i)\times SI_S(S_i)}{3}\]+(1c) \[HSI_i=\frac{SI_H(H_i)+ SI_V(V_i)+ SI_S(S_i)}{3}\] 
 + 
 +In case the user decides to use only two variables for example (H,V), these equations are adapted in HABBY and become :  
 + 
 +(1_a2) \[HSI_i=SI_H(H_i)\times SI_V(V_i)\] 
 +(1_b2) \[HSI_i=(SI_H(H_i)\times SI_V(V_i))^\frac{1}{2}\] 
 +(1_c2) \[HSI_i=\frac{SI_H(H_i)+ SI_V(V_i)}{2}\] 
 + 
 +The logics (a) product, (b) geometric mean and (c) mean are respected. 
 + 
 +In the case where the biological model is bivariate (H,V) equation (1) is written : 
 + 
 +(1_biv) \[HSI_i=SI_{H,V}(H_i,V_i)\] 
 + 
 (2) \[WUA=\sum_{i=1}^M A_i\times HSI_i\] (2) \[WUA=\sum_{i=1}^M A_i\times HSI_i\]
 (3) \[OSI=\frac{WUA}{\sum_{i=1}^M A_i}\] (3) \[OSI=\frac{WUA}{\sum_{i=1}^M A_i}\]
  • en/manuel_reference/methode_micro/verif_habby.txt
  • Last modified: 2021/12/02 10:48
  • by ylecoarer