Cuevas-Febrero-Fraiman statistic
stat_cff.RdThe Cuevas-Febrero-Fraiman statistics defined in Cuevas et al (2004) (and noted CFF in Smida et al 2022) is computed to compare two sets of functional trajectories.
Arguments
- MatX
numeric matrix of dimension
n_point x ncontainingntrajectories (in columns) of sizen_point(in rows).- MatY
numeric matrix of dimension
n_point x mcontainingmtrajectories (in columns) of sizen_point(in rows).
References
Cuevas, A, Febrero, M, and Fraiman, R (2004) An anova test for functional data. Computational Statistics & Data Analysis, 47(1): 111–122. doi:10.1016/j.csda.2003.10.021
Zaineb Smida, Lionel Cucala, Ali Gannoun & Ghislain Durif (2022) A median test for functional data, Journal of Nonparametric Statistics, 34:2, 520-553, doi:10.1080/10485252.2022.2064997 , hal-03658578
Examples
simu_data <- simul_data(
n_point = 100, n_obs1 = 50, n_obs2 = 75, c_val = 10,
delta_shape = "constant", distrib = "normal"
)
MatX <- simu_data$mat_sample1
MatY <- simu_data$mat_sample2
stat_cff(MatX, MatY)
#> [1] 503849.8