Description Usage Arguments Value References See Also Examples
Approximation of the squared Wasserstein distance W_g between two vectors decomposed into size, location and shape. Calculation based on the mean squared difference between the equidistant quantiles of the two input vectors a and b. As an approximation of the distribution, 1000 quantiles are computed for each vector.
1 | squared_wass_decomp(x, y)
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x |
Vector representing an empirical distribution under condition A |
y |
Vector representing an empirical distribution under condition B |
An named Rcpp::List with the wasserstein distance between x and y, decomposed into terms for size, location, and shape
Schefzik and Goncalves 2019 Irpino and Verde (2015)
[wasserstein_metric()], [squared_wass_approx()] for different implementations of the wasserstein distance
1 2 3 4 5 6 7 8 9 | # input: one dimensional data in two conditions
x <- rnorm(100, 42, 2)
y <- c(rnorm(61, 20, 1), rnorm(41, 40,2))
# output: squared Wasserstein distance decomposed into terms for location,
# shape, size
d.wass.decomp <- squared_wass_decomp(x,y)
d.wass.decomp$location
d.wass.decomp$size
d.wass.decomp$shape
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