2013
DOI: 10.1109/tsmc.2013.2256855
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An ACP Approach to Public Health Emergency Management: Using a Campus Outbreak of H1N1 Influenza as a Case Study

Abstract: In order to tackle the infeasibility of building mathematical models and conducting physical experiments for public health emergencies in the real world, we apply the Artificial societies, Computational experiments, and Parallel execution (ACP) approach to public health emergency management. We use the largest collective outbreak of H1N1 influenza at a Chinese university in 2009 as a case study. We build an artificial society to simulate the outbreak at the university. In computational experiments, aiming to o… Show more

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Cited by 40 publications
(25 citation statements)
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“…In 2013, Zhong et al [23] compared standard as well as modified compartment model of epidemic controlling using H1N1 2009 epidemic data of Arizona state. In 2013, Duan et al [24] applied a triple approach known as artificial societies, computational experiments and parallel execution to study and control epidemics. They used the data of H1N1 2009 outbreak in China University and examined the social network, student behavior, population distribution and contact patterns of the virus.…”
Section: Ict and Mathematical Models In H1n1 Epidemicmentioning
confidence: 99%
“…In 2013, Zhong et al [23] compared standard as well as modified compartment model of epidemic controlling using H1N1 2009 epidemic data of Arizona state. In 2013, Duan et al [24] applied a triple approach known as artificial societies, computational experiments and parallel execution to study and control epidemics. They used the data of H1N1 2009 outbreak in China University and examined the social network, student behavior, population distribution and contact patterns of the virus.…”
Section: Ict and Mathematical Models In H1n1 Epidemicmentioning
confidence: 99%
“…We design the system on the basis of the ACP (Artificial societies, Computational experiments, and Parallel execution) approach [131][132][133]. We build an artificial society simulating Beijing city that integrates with census data (a population of 19 million individuals, 8 million households, 3 thousand schools, and 6 thousand hospitals) [134], traffic networks, and district boundaries.…”
Section: Fig 6 a Large Scale Agent-based Simulation Of Influenza Epimentioning
confidence: 99%
“…The duration of contact could also be modeled by the normal random variable as follows [20]: TC=μT+σT(2ln(γ1))1/2cos(2πγ2), in which T C is the random variable of duration per contact, μ T is the mean value of normal distribution, σ T is the standard deviation of normal distribution, and γ 1 and γ 2 are the uniform random variables distributed in the interval [0, 1]. In addition, because the time spent in specific location T Location ( A i ) also follows the random distribution like (3) in our work, in order to make the duration of contact T contact ( A i ) shorter than the T Location ( A i ) the mean and standard deviation of (3) are set up as follows [20]: μT=TLocationμF+σF,σT=TLocation10μF+10σF, in which T Location is the time of an activity in a specific location set in Table 2. μ T and σ T are the mean and standard deviation of contact frequency.…”
Section: Artificial Campusmentioning
confidence: 99%