Statistical Deconvolution for Inference of Infection Time Series

被引:9
|
作者
Miller, Andrew C. [1 ]
Hannah, Lauren A. [1 ]
Futoma, Joseph [1 ]
Foti, Nicholas J. [1 ]
Fox, Emily B. [1 ]
D'Amour, Alexander [2 ]
Sandler, Mark [2 ]
Saurous, Rif A. [2 ]
Lewnard, Joseph A. [3 ]
机构
[1] Apple, 11 Penn Plaza, New York, NY 10001 USA
[2] Google, Mountain View, CA USA
[3] Univ Calif Berkeley, Berkeley, CA USA
关键词
Deconvolution; COVID; Infection time series; Statistical estimation; Statistical inference; BACK-PROJECTION; AIDS EPIDEMIC; BACKCALCULATION; RECONSTRUCTION; SIZE;
D O I
10.1097/EDE.0000000000001495
中图分类号
R1 [预防医学、卫生学];
学科分类号
1004 ; 120402 ;
摘要
Accurate measurement of daily infection incidence is crucial to epidemic response. However, delays in symptom onset, testing, and reporting obscure the dynamics of transmission, necessitating methods to remove the effects of stochastic delays from observed data. Existing estimators can be sensitive to model misspecification and censored observations; many analysts have instead used methods that exhibit strong bias. We develop an estimator with a regularization scheme to cope with stochastic delays, which we term the robust incidence deconvolution estimator. We compare the method to existing estimators in a simulation study, measuring accuracy in a variety of experimental conditions. We then use the method to study COVID-19 records in the United States, highlighting its stability in the face of misspecification and right censoring. To implement the robust incidence deconvolution estimator, we release incidental, a ready-to-use R implementation of our estimator that can aid ongoing efforts to monitor the COVID-19 pandemic.
引用
收藏
页码:470 / 479
页数:10
相关论文
共 50 条
  • [1] Robust inference in deconvolution
    Kato, Kengo
    Sasaki, Yuya
    Ura, Takuya
    QUANTITATIVE ECONOMICS, 2021, 12 (01) : 109 - 142
  • [2] Statistical inference for heavy tailed series with extremal independence
    Clemonell Bilayi-Biakana
    Rafał Kulik
    Philippe Soulier
    Extremes, 2020, 23 : 1 - 33
  • [3] Statistical inference for heavy tailed series with extremal independence
    Bilayi-Biakana, Clemonell
    Kulik, Rafal
    Soulier, Philippe
    EXTREMES, 2020, 23 (01) : 1 - 33
  • [4] Multiscale inference for multivariate deconvolution
    Eckle, Konstantin
    Bissantz, Nicolai
    Dette, Holger
    ELECTRONIC JOURNAL OF STATISTICS, 2017, 11 (02): : 4179 - 4219
  • [5] WENDEC - A DECONVOLUTION PROGRAM FOR PROCESSING HORMONE TIME-SERIES
    DENICOLAO, G
    DENICOLAO, A
    COMPUTER METHODS AND PROGRAMS IN BIOMEDICINE, 1995, 47 (03) : 237 - 252
  • [6] DECONVOLUTION OF ACOUSTIC-EMISSION AND OTHER CAUSAL TIME-SERIES
    SIMMONS, JA
    JOURNAL OF RESEARCH OF THE NATIONAL INSTITUTE OF STANDARDS AND TECHNOLOGY, 1991, 96 (03) : 345 - 369
  • [7] New deconvolution method for a time series using the discrete wavelet transform
    Masuda, A
    Yamamoto, S
    Sone, A
    JSME INTERNATIONAL JOURNAL SERIES C-MECHANICAL SYSTEMS MACHINE ELEMENTS AND MANUFACTURING, 1997, 40 (04): : 630 - 636
  • [8] Deconvolution for the Wasserstein metric and geometric inference
    Caillerie, Claire
    Chazal, Frederic
    Dedecker, Jerome
    Michel, Bertrand
    ELECTRONIC JOURNAL OF STATISTICS, 2011, 5 : 1394 - 1423
  • [9] Statistical Physics and Statistical Inference
    Mezard, Marc
    PROCEEDINGS OF THE 2021 GENETIC AND EVOLUTIONARY COMPUTATION CONFERENCE (GECCO'21), 2021, : 2 - 2
  • [10] INFERENCE OF BIVARIATE LONG-MEMORY AGGREGATE TIME SERIES
    Tsai, Henghsiu
    Rachinger, Heiko
    Chan, Kung-Sik
    STATISTICA SINICA, 2018, 28 (01) : 399 - 421