This is a wrapper for the function fpca.face from the refund package. EXPAND
run_fpca( mxFDAobject, metric ="uni k", r ="r", value ="fundiff", knots =NULL, analysis_vars =NULL, lightweight =FALSE, filter_cols =NULL,...)
Arguments
mxFDAobject: object of class mxFDA created by make_mxfda with metrics derived with extract_summary_functions
metric: name of calculated spatial metric to use
r: Character string, the name of the variable that identifies the function domain (usually a radius for spatial summary functions). Default is "r".
value: Character string, the name of the variable that identifies the spatial summary function values. Default is "fundiff".
knots: Number of knots for defining spline basis.Defaults to the number of measurements per function divided by 2.
analysis_vars: Optional list of variables to be retained for downstream analysis.
lightweight: Default is FALSE. If TRUE, removes Y and Yhat from returned FPCA object. A good option to select for large datasets.
filter_cols: a named vector of factors to filter summary functions to in c(Derived_Column = "Level_to_Filter") format
...: Optional other arguments to be passed to fpca.face
Returns
A mxFDA object with the functional_pca slot filled for the respective spatial summary function containing: - mxfundata: The original dataframe of spatial summary functions, with scores from FPCA appended for downstream modeling
fpc_object: A list of class "fpca" with elements described in the documentation for refund::fpca.face
Details
The filter_cols parameter is useful when the summary function was input by the user using add_summary_function() and the multiple marks were assessed; a column called "Markers" with tumor infiltrating lymphocytes as well as cytotoxic T cells. This parameter allows for filtering down to include only one or the other.
Examples
#load ovarian mxFDA objectdata('ovarian_FDA')#run the FPCAovarian_FDA = run_fpca(ovarian_FDA, metric ="uni g", r ="r", value ="fundiff", lightweight =TRUE, pve =.99)
References
Xiao, L., Ruppert, D., Zipunnikov, V., and Crainiceanu, C. (2016). Fast covariance estimation for high-dimensional functional data. Statistics and Computing, 26, 409-421. DOI: 10.1007/s11222-014-9485-x.