A number of studies of infectious disease have 
reported on the importance of various centrality 
measures to determine the most important nodes in 
the network with regards to the disease in question 
(Christley et al., 2005). With a temporal graph 
model in place we can now readily calculate various 
centrality measures of interest and then act 
accordingly (Holme and Saramäki, 2012). 
Recent studies have shown the importance of 
using temporal network models for the SIR and 
similar compartmental models (Holme and Masuda, 
2015). 
Traditional SIR models across networks link 
pairs of individuals if there is a direct link during a 
sampling period. When looking at the same data 
through a temporal network it becomes obvious that 
many paths in the model do not actually exist. The 
end result can be completely different to the 
traditional static aggregated model and can 
potentially result in errors such as having a 
reproductive number greater than 1 when in fact the 
disease is actually dying out (Holme and Masuda, 
2015). 
Here with the framework we present we are able 
to extract the required temporal data rapidly and 
calculate various statistics as required. 
5 CONCLUSIONS 
Temporal graphs provide an important source of 
statistical data. Several studies have suggested that 
this data may provide information that may be 
important for clinical use such as providing clues 
about infection transmission (Holme and Saramäki,
 
2012); (Walker et al., 2012). However the extraction 
of this data from hospital records has traditionally 
been complicated and has required specialist tools 
and knowledge to extract.  
We have developed a simple way of using a 
standard off the shelf graph database, connecting 
this database to our local relational Infection 
research database (IORD) and converting our data to 
a temporal graph model which can then be used for 
calculating various temporal graph statistics of 
interest. 
This work is important as it offers a way to 
implement an important network algorithm which 
can be used for infection control purposes that 
would otherwise be hard to do and require specialist 
tools and extensive custom programming. 
We are currently using this model as the backend 
for two research projects investigating various 
aspects of infectious disease transmission within a 
hospital setting. 
In the future we hope to integrate further 
algorithms into our work and potentially integrate 
this into a live system. 
ACKNOWLEDGEMENTS 
The research was supported by the National Institute 
for Health Research (NIHR) Oxford Biomedical 
Research Centre based at Oxford University 
Hospitals NHS Trust and University of Oxford.  
REFERENCES 
Cusumano-Towner, M., Li, D., Tuo, S., Krishnan, G. and 
Maslove, D. (2013). A social network of hospital 
acquired infection built from electronic medical 
record data. Journal of the American Medical 
Informatics Association, 20(3), pp.427-434. 
Walker, A., Eyre, D., Wyllie, D., Dingle, K., Harding, R., 
O'Connor, L., Griffiths, D., Vaughan, A., Finney, J., 
Wilcox, M., Crook, D. and Peto, T. (2012). 
Characterisation of Clostridium difficile Hospital 
Ward Based Transmission Using Extensive 
Epidemiological Data and Molecular Typing. PLoS 
Med, 9(2), p.e1001172. 
Danon, L., Ford, A., House, T., Jewell, C., Keeling, M., 
Roberts, G., Ross, J. and Vernon, M. (2011). Networks 
and the Epidemiology of Infectious Disease. 
Interdisciplinary Perspectives on Infectious Diseases, 
2011, pp.1-28. 
Barnes, S., Golden, B. and Wasil, E. (2010). A dynamic 
patient network model of hospital-acquired infections. 
Proceedings of the 2010 Winter Simulation 
Conference. 
Holme, P. and Saramäki, J. (2012). Temporal networks. 
Physics Reports, 519(3), pp.97-125. 
Valdano, E., Ferreri, L., Poletto, C., & Colizza, V. (2015). 
Analytical computation of the epidemic threshold on 
temporal networks. Physical Review X, 5(2), 021005.  
Masuda, N. and Holme, P. (2013). Predicting and 
controlling infectious disease epidemics using 
temporal networks. F1000Prime Rep, 5. 
Christley, R. (2005). Infection in Social Networks: Using 
Network Analysis to Identify High-Risk Individuals. 
American Journal of Epidemiology, 162(10), pp.1024-
1031. 
Cooper, B., Medley, G. and Scott, G. (1999). Preliminary 
analysis of the transmission dynamics of nosocomial 
infections: stochastic and management effects. Journal 
of Hospital Infection, 43(2), pp.131-147. 
Sun, W., Fokoue, A., Srinivas, K., Kementsietsidis, A., 
Hu, G., & Xie, G. (2015, May). SQLGraph: An 
Efficient Relational-Based Property Graph Store.