AMFEWMA_PhaseI() performs Phase I of the adaptive multivariate functional EWMA control chart of Capezza et al. (2024).AMFEWMA_PhaseII() performs Phase II of the adaptive multivariate functional EWMA control chart of Capezza et al. (2024).References:
RoMFCC_PhaseI() to be consistent with the choices proposed in in Capezza et al. (2024).References:
rpca_mfd() performs multivariate functional principal component analysis as described in Capezza et al. (2024).functional_filter() performs the functional filtering step of the robust multivariate functional control chart framework of Capezza et al. (2024).RoMFDI() performs the robust multivariate functional data imputation step as described in Capezza et al. (2024).RoMFCC_PhaseI() performs Phase I of the robust multivariate functional control chart framework of Capezza et al. (2024).RoMFCC_PhaseII() performs Phase II of the robust multivariate functional control chart framework of Capezza et al. (2024).References:
parametric_limits argument in regr_cc_sof() is now set to FALSE.fda package now can be used also with funcharts, which previously it could be used only with B-spline basis.
In particular, Fourier, exponential, monomial, polygonal, power and constant basis function systems are available.get_outliers_mfd() allows to find outliers among multivariate functional data using the functional boxplot through the fbplot() function of the roahd package.control_charts_sof() and control_charts_sof_real_time() have been deprecated.
Instead, use regr_cc_sof() and regr_cc_sof_real_time(), respectively, with argument include_covariates = TRUE.
This has been done to make more consistent the regression control chart functions for the scalar (regr_cc_sof() and regr_cc_sof_real_time()) and functional (regr_cc_fof() and regr_cc_fof_real_time()) response cases.alpha parameter in all control charting functions, which previously could only be a list with manually specified values of the type-I error probability in each control chart, now can also be a single number between 0 and 1. In this case, Bonferroni correction is automatically applied to take into account the multiplicity problem when more than one control chart is applied.plot_bifd() now allows to choose to produce also contour or perspective plots of bifd objects.simulate_mfd() is much more general, now it allows to simulate as many covariates as one wants (before the number was fixed to three), it is possible to provide manually the mean and variance function for each variable, it is possible to select the type of correlation function for each variable.plot_mfd() now relies on patchwork, while the new function lines_mfd() allows to add new curve to an existing plot.funcharts now depends on an older version of R, i.e., >3.6.0 instead of >4.0.0fof_pc() now is much faster especially when the number of basis functions of the functional coefficient is large since the tensor product has been vectorized.seed has been deprecated in all functions, so that reproducibility is achieved by setting externally a seed with set.seed(), as it is commonly done in R.sim_funcharts() simulates data sets automatically using the function simulate_mfd(). The only input required is the sample size for the Phase I, tuning and Phase II data sets.control_charts_pca() allows automatic selection of components.get_mfd_list() and get_mfd_array(), with the corresponding real time versions, are now much faster.inprod.bspline().seed is deprecated in all functions. Instead, a seed must be set before calling the functions by using set.seed().simulate_mfd() simulates example data for funcharts.
It creates a data set with three functional covariates, a functional response generated as a function of the three functional covariates through a function-on-function linear model, and a scalar response generated as a function of the three functional covariates through a scalar-on-function linear model. This function covers the simulation study in Centofanti et al. (2020) for the function-on-function case and also simulates data in a similar way for the scalar response case.NEWS.md file to track changes to the package.inprod_mfd_diag() calculates the inner product between two multivariate functional data objects observation by observation, avoiding calculating it between all possible couples of observations. Therefore, there are n calculations instead of squared n, saving much computational time when calculating the squared prediction error statistic when n is large.scale_mfd() is pre-computed and therefore is not called many times unnecessarily along the different functions.