COVID-19 Data Imputation by Multiple Function-on-Function Principal Component Regression
Metadatos
Afficher la notice complèteAuteur
Acal González, Christian José; Escabias Machuca, Manuel; Aguilera Del Pino, Ana María; Valderrama Bonnet, Mariano JoséEditorial
MDPI
Materia
Functional data analysis Function-on-function regression Functional principal components B-splines COVID-19
Date
2021Referencia bibliográfica
Acal, C.; Escabias, M.; Aguilera, A.M.; Valderrama, M.J. COVID-19 Data Imputation by Multiple Function-on-Function Principal Component Regression. Mathematics 2021, 9, 1237. https:// doi.org/10.3390/math9111237
Patrocinador
MTM2017-88708-P of the Spanish Ministry of Science, Innovation and Universities (also supported by the FEDER program); FQM-307 of the Government of Andalusia (Spain); Ph.D. grant (FPU18/01779)Résumé
The aim of this paper is the imputation of missing data of COVID-19 hospitalized and
intensive care curves in several Spanish regions. Taking into account that the curves of cases, deceases
and recovered people are completely observed, a function-on-function regression model is proposed
to estimate the missing values of the functional responses associated with hospitalized and intensive
care curves. The estimation of the functional coefficient model in terms of principal components’
regression with the completely observed data provides a prediction equation for the imputation of
the unobserved data for the response. An application with data from the first wave of COVID-19 in
Spain is developed after properly homogenizing, registering and smoothing the data in a common
interval so that the observed curves become comparable. Finally, Canonical Correlation Analysis
is performed on the functional principal components to interpret the relationship between hospital
occupancy rate and illness response variables.
Colecciones
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