View source: R/local-moran-bv-impl.R
| local_moran_bv | R Documentation | 
Given two continuous numeric variables, calculate the bivariate Local Moran's I.
local_moran_bv(x, y, nb, wt, nsim = 499)
| x | a numeric vector of same length as  | 
| y | a numeric vector of same length as  | 
| nb | a neighbor list object for example as created by  | 
| wt | a weights list as created by  | 
| nsim | the number of simulations to run. | 
The Bivariate Local Moran, like its global counterpart, evaluates the value of x at observation i with its spatial neighbors' value of y. The value of
I_i^B
is just xi * Wyi. Or, in simpler words the local bivariate Moran is the result of multiplying x by the spatial lag of y. Formally it is defined as
I_i^B= cx_i\Sigma_j{w_{ij}y_j}
a data.frame containing two columns Ib and p_sim containing the local bivariate Moran's I and simulated p-values respectively.
Local Spatial Autocorrelation (3): Multivariate Local Spatial Autocorrelation, Luc Anselin
Other global_moran: 
global_moran(),
global_moran_bv(),
global_moran_perm(),
global_moran_test()
x <- guerry_nb$crime_pers
y <- guerry_nb$wealth
nb <- guerry_nb$nb
wt <- guerry_nb$wt
local_moran_bv(x, y, nb, wt)
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