疫学における区画モデル (Japanese Wikipedia)

Analysis of information sources in references of the Wikipedia article "疫学における区画モデル" in Japanese language version.

refsWebsite

Global rank Japanese rank

9doi.org

2^nd place

6^th place

5nih.gov

4^th place

24^th place

3harvard.edu

18^th place

107^th place

1arxiv.org

69^th place

227^th place

1wolfram.com

513^th place

882^nd place

1colgate.edu

low place

1researchgate.net

120^th place

616^th place

1jstor.org

26^th place

275^th place

arxiv.org (Global: 69^th place; Japanese: 227^th place)

Harko, Tiberiu; Lobo, Francisco S. N.; Mak, M. K. (2014). “Exact analytical solutions of the Susceptible-Infected-Recovered (SIR) epidemic model and of the SIR model with equal death and birth rates” (英語). Applied Mathematics and Computation 236: 184–194. arXiv:1403.2160. Bibcode: 2014arXiv1403.2160H. doi:10.1016/j.amc.2014.03.030.

colgate.edu (Global: low place; Japanese: low place)

math.colgate.edu

(p. 19) The SI Model

doi.org (Global: 2^nd place; Japanese: 6^th place)

Kermack, W. O.; McKendrick, A. G. (1927). “A Contribution to the Mathematical Theory of Epidemics”. Proceedings of the Royal Society A 115 (772): 700–721. Bibcode: 1927RSPSA.115..700K. doi:10.1098/rspa.1927.0118.
Krylova, O.; Earn, DJ (May 15, 2013). “Effects of the infectious period distribution on predicted transitions in childhood disease dynamics”. J R Soc Interface 10 (84). doi:10.1098/rsif.2013.0098 2020年6月13日閲覧。.
Hethcote H (2000). “The Mathematics of Infectious Diseases”. SIAM Review 42 (4): 599–653. Bibcode: 2000SIAMR..42..599H. doi:10.1137/s0036144500371907.
Harko, Tiberiu; Lobo, Francisco S. N.; Mak, M. K. (2014). “Exact analytical solutions of the Susceptible-Infected-Recovered (SIR) epidemic model and of the SIR model with equal death and birth rates” (英語). Applied Mathematics and Computation 236: 184–194. arXiv:1403.2160. Bibcode: 2014arXiv1403.2160H. doi:10.1016/j.amc.2014.03.030.
Miller, J.C. (2012). “A note on the derivation of epidemic final sizes”. Bulletin of Mathematical Biology 74 (9): section 4.1. doi:10.1007/s11538-012-9749-6. PMC 3506030. PMID 22829179.
Miller, J.C. (2017). “Mathematical models of SIR disease spread with combined non-sexual and sexual transmission routes”. Infectious Disease Modelling 2 (1): section 2.1.3. doi:10.1016/j.idm.2016.12.003. PMC 5963332. PMID 29928728.
Hethcote, Herbert W. (1989). “Three Basic Epidemiological Models”. In Levin, Simon A.; Hallam, Thomas G.; Gross, Louis J.. Applied Mathematical Ecology. Biomathematics. 18. Berlin: Springer. pp. 119–144. doi:10.1007/978-3-642-61317-3_5. ISBN 3-540-19465-7
Amenaghawon Osemwinyen, Aboubakary Diakhaby (2015). “Mathematical Modelling of the Transmission Dynamics of Ebola Virus”. Applied and Computational Mathematics 4 (4): 313–320. doi:10.11648/j.acm.20150404.19.
Bartlett MS (1957). “Measles periodicity and community size”. Journal of the Royal Statistical Society, Series A 120 (1): 48–70. doi:10.2307/2342553. JSTOR 2342553.

harvard.edu (Global: 18^th place; Japanese: 107^th place)

ui.adsabs.harvard.edu

Kermack, W. O.; McKendrick, A. G. (1927). “A Contribution to the Mathematical Theory of Epidemics”. Proceedings of the Royal Society A 115 (772): 700–721. Bibcode: 1927RSPSA.115..700K. doi:10.1098/rspa.1927.0118.
Hethcote H (2000). “The Mathematics of Infectious Diseases”. SIAM Review 42 (4): 599–653. Bibcode: 2000SIAMR..42..599H. doi:10.1137/s0036144500371907.
Harko, Tiberiu; Lobo, Francisco S. N.; Mak, M. K. (2014). “Exact analytical solutions of the Susceptible-Infected-Recovered (SIR) epidemic model and of the SIR model with equal death and birth rates” (英語). Applied Mathematics and Computation 236: 184–194. arXiv:1403.2160. Bibcode: 2014arXiv1403.2160H. doi:10.1016/j.amc.2014.03.030.

jstor.org (Global: 26^th place; Japanese: 275^th place)

Bartlett MS (1957). “Measles periodicity and community size”. Journal of the Royal Statistical Society, Series A 120 (1): 48–70. doi:10.2307/2342553. JSTOR 2342553.

nih.gov (Global: 4^th place; Japanese: 24^th place)

pmc.ncbi.nlm.nih.gov

Krylova, O.; Earn, DJ (May 15, 2013). “Effects of the infectious period distribution on predicted transitions in childhood disease dynamics”. J R Soc Interface 10 (84). doi:10.1098/rsif.2013.0098 2020年6月13日閲覧。.
Miller, J.C. (2012). “A note on the derivation of epidemic final sizes”. Bulletin of Mathematical Biology 74 (9): section 4.1. doi:10.1007/s11538-012-9749-6. PMC 3506030. PMID 22829179.
Miller, J.C. (2017). “Mathematical models of SIR disease spread with combined non-sexual and sexual transmission routes”. Infectious Disease Modelling 2 (1): section 2.1.3. doi:10.1016/j.idm.2016.12.003. PMC 5963332. PMID 29928728.

pubmed.ncbi.nlm.nih.gov

Miller, J.C. (2012). “A note on the derivation of epidemic final sizes”. Bulletin of Mathematical Biology 74 (9): section 4.1. doi:10.1007/s11538-012-9749-6. PMC 3506030. PMID 22829179.
Miller, J.C. (2017). “Mathematical models of SIR disease spread with combined non-sexual and sexual transmission routes”. Infectious Disease Modelling 2 (1): section 2.1.3. doi:10.1016/j.idm.2016.12.003. PMC 5963332. PMID 29928728.

researchgate.net (Global: 120^th place; Japanese: 616^th place)

Amenaghawon Osemwinyen, Aboubakary Diakhaby (2015). “Mathematical Modelling of the Transmission Dynamics of Ebola Virus”. Applied and Computational Mathematics 4 (4): 313–320. doi:10.11648/j.acm.20150404.19.

wolfram.com (Global: 513^th place; Japanese: 882^nd place)

“Mathematica, Version 12.1”. Champaign IL, 2020. 2020年6月26日閲覧。

疫学における区画モデル (Japanese Wikipedia)

arxiv.org (Global: 69th place; Japanese: 227th place)

colgate.edu (Global: low place; Japanese: low place)

math.colgate.edu

doi.org (Global: 2nd place; Japanese: 6th place)

harvard.edu (Global: 18th place; Japanese: 107th place)