TY - JOUR
T1 - Characterizing and Discovering Spatiotemporal Social Contact Patterns for Healthcare
AU - Yang, Bo
AU - Pei, Hongbin
AU - Chen, Hechang
AU - LIU, Jiming
AU - Xia, Shang
N1 - This work was funded by National Natural Science Foundation of China under grants 61572226, 61133011, 61373053, 61300146 and 81273192, Jilin Province Natural Science Foundation under grant 20150101052JC, and Hong Kong Research Grants Council under grant RGC/HKBU211212 and RGC/HKBU12202415.
PY - 2017/8/1
Y1 - 2017/8/1
N2 - During an epidemic, the spatial, temporal and demographic patterns of disease transmission are determined by multiple factors. In addition to the physiological properties of the pathogens and hosts, the social contact of the host population, which characterizes the reciprocal exposures of individuals to infection according to their demographic structure and various social activities, are also pivotal to understanding and predicting the prevalence of infectious diseases. How social contact is measured will affect the extent to which we can forecast the dynamics of infections in the real world. Most current work focuses on modeling the spatial patterns of static social contact. In this work, we use a novel perspective to address the problem of how to characterize and measure dynamic social contact during an epidemic. We propose an epidemic-model-based tensor deconvolution framework in which the spatiotemporal patterns of social contact are represented by the factors of the tensors. These factors can be discovered using a tensor deconvolution procedure with the integration of epidemic models based on rich types of data, mainly heterogeneous outbreak surveillance data, socio-demographic census data and physiological data from medical reports. Using reproduction models that include SIR/SIS/SEIR/SEIS models as case studies, the efficacy and applications of the proposed framework are theoretically analyzed, empirically validated and demonstrated through a set of rigorous experiments using both synthetic and real-world data.
AB - During an epidemic, the spatial, temporal and demographic patterns of disease transmission are determined by multiple factors. In addition to the physiological properties of the pathogens and hosts, the social contact of the host population, which characterizes the reciprocal exposures of individuals to infection according to their demographic structure and various social activities, are also pivotal to understanding and predicting the prevalence of infectious diseases. How social contact is measured will affect the extent to which we can forecast the dynamics of infections in the real world. Most current work focuses on modeling the spatial patterns of static social contact. In this work, we use a novel perspective to address the problem of how to characterize and measure dynamic social contact during an epidemic. We propose an epidemic-model-based tensor deconvolution framework in which the spatiotemporal patterns of social contact are represented by the factors of the tensors. These factors can be discovered using a tensor deconvolution procedure with the integration of epidemic models based on rich types of data, mainly heterogeneous outbreak surveillance data, socio-demographic census data and physiological data from medical reports. Using reproduction models that include SIR/SIS/SEIR/SEIS models as case studies, the efficacy and applications of the proposed framework are theoretically analyzed, empirically validated and demonstrated through a set of rigorous experiments using both synthetic and real-world data.
KW - epidemic modeling
KW - Healthcare
KW - heterogeneous data mining
KW - spatiotemporal social contact
KW - tensor deconvolution
UR - http://www.scopus.com/inward/record.url?scp=85027528276&partnerID=8YFLogxK
U2 - 10.1109/TPAMI.2016.2605095
DO - 10.1109/TPAMI.2016.2605095
M3 - Journal article
C2 - 27608452
AN - SCOPUS:85027528276
SN - 0162-8828
VL - 39
SP - 1532
EP - 1546
JO - IEEE Transactions on Pattern Analysis and Machine Intelligence
JF - IEEE Transactions on Pattern Analysis and Machine Intelligence
IS - 8
ER -