| edmst.test | R Documentation | 
edmst.test implements the early stopping dynamic
Minimum Spanning Tree scan test of Costa et al. (2012).
Starting with a single region as a current zone, new
candidate zones are constructed by combining the current
zone with the connected region that maximizes the
resulting likelihood ratio test statistic.  This
procedure is repeated until adding a connected region
does not increase the test statistic (or the population
or distance upper bounds are reached).  The same
procedure is repeated for each region.  The clusters
returned are non-overlapping, ordered from most
significant to least significant. The first cluster is
the most likely to be a cluster. If no significant
clusters are found, then the most likely cluster is
returned (along with a warning).
edmst.test(
  coords,
  cases,
  pop,
  w,
  ex = sum(cases)/sum(pop) * pop,
  nsim = 499,
  alpha = 0.1,
  ubpop = 0.5,
  ubd = 1,
  longlat = FALSE,
  cl = NULL
)
| coords | An  | 
| cases | The number of cases observed in each region. | 
| pop | The population size associated with each region. | 
| w | A binary spatial adjacency matrix for the regions. | 
| ex | The expected number of cases for each region. The default is calculated under the constant risk hypothesis. | 
| nsim | The number of simulations from which to compute the p-value. | 
| alpha | The significance level to determine whether a cluster is signficant. Default is 0.10. | 
| ubpop | The upperbound of the proportion of the total population to consider for a cluster. | 
| ubd | A proportion in (0, 1].  The distance of
potential clusters must be no more than  | 
| longlat | The default is  | 
| cl | A cluster object created by  | 
The maximum intercentroid distance can be found by
executing the command:
gedist(as.matrix(coords), longlat = longlat),
based on the specified values of coords and
longlat.
Returns a smerc_cluster object.
Joshua French
Costa, M.A. and Assuncao, R.M. and Kulldorff, M. (2012) Constrained spanning tree algorithms for irregularly-shaped spatial clustering, Computational Statistics & Data Analysis, 56(6), 1771-1783. <doi:10.1016/j.csda.2011.11.001>
print.smerc_cluster,
summary.smerc_cluster,
plot.smerc_cluster,
scan.stat, scan.test
data(nydf)
data(nyw)
coords <- with(nydf, cbind(longitude, latitude))
out <- edmst.test(
  coords = coords, cases = floor(nydf$cases),
  pop = nydf$pop, w = nyw,
  alpha = 0.12, longlat = TRUE,
  nsim = 5, ubpop = 0.1, ubd = 0.2
)
# better plotting
if (require("sf", quietly = TRUE)) {
   data(nysf)
   plot(st_geometry(nysf), col = color.clusters(out))
}
Add the following code to your website.
For more information on customizing the embed code, read Embedding Snippets.