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Mathematical modeling of severe acute respiratory syndrome nosocomial transmission in Japan: the dynamics of incident cases and prevalent cases.

Mathematical modeling of severe acute respiratory syndrome nosocomial transmission in Japan: the dynamics of incident cases and prevalent cases. Research Abstract Details 

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  • Mathematical modeling of severe acute respiratory syndrome nosocomial transmission in Japan: the dynamics of incident cases and prevalent cases. Abstract Text:

    ayako fukutomeAyako Fukutome,koichi watashiKoichi Watashi,norito kawakamiNorito Kawakami,hirofumi ishikawaHirofumi Ishikawa,ayako fukutomeAyako Fukutome,koichi watashiKoichi Watashi,norito kawakamiNorito Kawakami,hirofumi ishikawaHirofumi Ishikawa,

    An outbreak of Severe Acute Respiratory Syndrome (SARS) occurred in Hong Kong in late February 2003, resulting in 8,096 cumulative cases with 774 deaths. The outbreak was amplified by nosocomial transmission in many hospitals. Using mathematical modeling, we simulated the number of new incident and prevalent cases of SARS after one infected person was admitted to a hospital (index case). The simulation was tested stochastically using the SEIR model based on previously reported Gamma distributions. We estimated the duration time until 10 beds in negative pressure rooms in Chiyoda-ku, one of the 23 wards in Tokyo, were fully occupied with SARS-infected patients. We determined the impact of an increasing number of days on the number of prevalent cases until the index case was isolated. The prevalent cases increase exponentially along with the increase of the non-isolation period of the index case, and all the beds were fully occupied if the index case was not isolated until more than 6 days. However even 2 days non-isolation period of the index case could fill up all the beds when 16% of secondary infections are transmitted outside the hospital. There is a possibility that an epidemic will occur with the isolation of the index case even at early days if the infection is transmitted outside the hospital. The simulation results revealed that it was important to recognize and isolate SARS patients as early as possible and also to prevent the transmission spreading outside the hospital to control an epidemic.

    Mathematical modeling of severe acute respiratory syndrome nosocomial transmission in Japan: the dynamics of incident cases and prevalent cases. Publishing Authors By Initials

    a fukutomeA Fukutome,k watashiK Watashi,n kawakamiN Kawakami,h ishikawaH Ishikawa,a fukutomeA Fukutome,k watashiK Watashi,n kawakamiN Kawakami,h ishikawaH Ishikawa,

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    Mathematical modeling of severe acute respiratory syndrome nosocomial transmission in Japan: the dynamics of incident cases and prevalent cases. Journal Published:

    PUBLICATION TYPE: Research Support, Non-U.S. Gov

    Journal: Microbiology and immunology

    VOLUME: 51

    Page Numbers: 823-32

    Journal Abbreviation: Microbiol. Immunol.

    ISSN: 0385-5600

    DAY: 26

    MONTH: 09

    YEAR: 2007

    Mathematical modeling of severe acute respiratory syndrome nosocomial transmission in Japan: the dynamics of incident cases and prevalent cases. Information

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    LANGUAGE: eng

    NlmUniqueID: 7703966

    Mathematical modeling of severe acute respiratory syndrome nosocomial transmission in Japan: the dynamics of incident cases and prevalent cases. Keywords Mesh Terms:

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    Grant and Affiliation Information for Mathematical modeling of severe acute respiratory syndrome nosocomial transmission in Japan: the dynamics of incident cases and prevalent cases.

    AFFILIATION: Hygiene and Preventive Medicine, Okayama University Graduate School of Medicine, Dentistry & Pharmaceutical Sciences, Okayama, Japan.

    Country: Japan

    Japan Research PublicationJapan Research Publication

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    MEDLINETA: Microbiol Immunol

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