Modelli matematici in epidemiologia (Italian Wikipedia)

Analysis of information sources in references of the Wikipedia article "Modelli matematici in epidemiologia" in Italian language version.

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35doi.org

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(EN) Fred B. Rogers, Historical Epidemiology, in American Journal of Public Health and the Nations Health, vol. 53, n. 10, 1963-10, pp. 1694-1696, DOI:10.2105/AJPH.53.10.1694-b. URL consultato il 3 aprile 2020.

arxiv.org

cnrs.fr

dumas.perso.math.cnrs.fr

An introdution to the basic reproductive number in mathematical epidemiology - ’Mathematical models in biology and medicine’ - Antoine Perasso (PDF), su dumas.perso.math.cnrs.fr.

columbia.edu

stat.columbia.edu

Epidemic Modeling: SIRS Models - Regina Dolgoarshinnykh - Columbia University (PDF), su stat.columbia.edu.

covidsim.org

Covid-19 Scenario Analysis Tool, su covidsim.org. URL consultato il 26 dicembre 2021.

doi.org

dx.doi.org

Herbert W. Hethcote, The Mathematics of Infectious Diseases, in SIAM Review, vol. 42, n. 4, 2000-01, pp. 599-653, DOI:10.1137/s0036144500371907. URL consultato il 3 aprile 2020.
Matt J. Keeling e Pejman Rohani, Modeling Infectious Diseases in Humans and Animals, Princeton University Press, 31 dicembre 2008, ISBN 978-1-4008-4103-5. URL consultato il 4 aprile 2020.
Horst R. Thieme, Mathematics in Population Biology, Princeton University Press, 31 dicembre 2003, ISBN 978-0-691-18765-5. URL consultato il 4 aprile 2020.
(EN) Jie Liu, Kai Niu e Zhiqiang He, Analysis of Rumor Spreading in Communities Based on Modified SIR Model in Microblog, in Artificial Intelligence: Methodology, Systems, and Applications, Springer International Publishing, 2014, pp. 69-79, DOI:10.1007/978-3-319-10554-3_7. URL consultato il 4 aprile 2020.
(EN) Adrià Barja, Alejandro Martínez e Alex Arenas, Assessing the risk of default propagation in interconnected sectoral financial networks, in EPJ Data Science, vol. 8, n. 1, 4 novembre 2019, p. 32, DOI:10.1140/epjds/s13688-019-0211-y. URL consultato il 4 aprile 2020.
Olena Kostylenko, Helena Sofia Rodrigues e Delfim F. M. Torres, The spread of a financial virus through Europe and beyond, in AIMS Mathematics, vol. 4, n. 1, 2019, pp. 86-98, DOI:10.3934/math.2019.1.86. URL consultato il 4 aprile 2020.
(EN) Herbert W. Hethcote, A Thousand and One Epidemic Models, in Frontiers in Mathematical Biology, Springer, 1994, pp. 504-515, DOI:10.1007/978-3-642-50124-1_29. URL consultato il 4 aprile 2020.
Daryl Daley e Joe Gani, Epidemic Modelling, Cambridge University Press, 29 febbraio 1984, pp. xi–xii, ISBN 978-0-521-64079-4. URL consultato il 3 aprile 2020.
Daniel Bernoulli e Sally Blower, An attempt at a new analysis of the mortality caused by smallpox and of the advantages of inoculation to prevent it, in Reviews in Medical Virology, vol. 14, n. 5, 19 agosto 2004, pp. 275-288, DOI:10.1002/rmv.443. URL consultato il 3 aprile 2020.
ANNUAL REPORT OF THE REGISTRAR-GENERAL ON BIRTHS, DEATHS, AND MARRIAGES IN ENGLAND (1896)., in The Lancet, vol. 151, n. 3901, 1898-06, pp. 1556-1557, DOI:10.1016/s0140-6736(01)77706-9. URL consultato il 3 aprile 2020.
Farr, William (1807–1883), in Oxford Dictionary of National Biography, Oxford University Press, 6 febbraio 2018. URL consultato il 3 aprile 2020.
Sandip Mandal, Ram Rup Sarkar e Somdatta Sinha, Mathematical models of malaria - a review, in Malaria Journal, vol. 10, n. 1, 21 luglio 2011, p. 202, DOI:10.1186/1475-2875-10-202. URL consultato il 3 aprile 2020.
(EN) Fred B. Rogers, Historical Epidemiology, in American Journal of Public Health and the Nations Health, vol. 53, n. 10, 1963-10, pp. 1694-1696, DOI:10.2105/AJPH.53.10.1694-b. URL consultato il 3 aprile 2020.
(EN) Fred Brauer, Mathematical epidemiology: Past, present, and future, in Infectious Disease Modelling, vol. 2, n. 2, 1º maggio 2017, pp. 113-127, DOI:10.1016/j.idm.2017.02.001. URL consultato il 3 aprile 2020.
Mimmo Iannelli e Andrea Pugliese, An Introduction to Mathematical Population Dynamics, vol. 79, Springer International Publishing, 2014, pp. 209-264, DOI:10.1007/978-3-319-03026-5_8, ISBN 978-3-319-03025-8. URL consultato il 3 aprile 2020.
D. Breda, O. Diekmann e W. F. de Graaf, On the formulation of epidemic models (an appraisal of Kermack and McKendrick), in Journal of Biological Dynamics, vol. 6, sup2, 1º settembre 2012, pp. 103-117, DOI:10.1080/17513758.2012.716454. URL consultato il 4 aprile 2020.
(EN) A contribution to the mathematical theory of epidemics, in Proceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character, vol. 115, n. 772, 1927-08, pp. 700-721, DOI:10.1098/rspa.1927.0118. URL consultato il 31 marzo 2020.
Herbert W. Hethcote, The Mathematics of Infectious Diseases (PDF), in SIAM Review, vol. 42, n. 4, 2000-01, pp. 599-653, DOI:10.1137/s0036144500371907. URL consultato il 4 aprile 2020.
Andrea Pugliese, An S→E→I Epidemic Model with Varying Population Size, in Differential Equations Models in Biology, Epidemiology and Ecology, vol. 92, Springer Berlin Heidelberg, 1991, pp. 121-138, DOI:10.1007/978-3-642-45692-3_9, ISBN 978-3-540-54283-4. URL consultato il 4 aprile 2020.
(EN) A. Pugliese, Population models for diseases with no recovery, in Journal of Mathematical Biology, vol. 28, n. 1, 1990-01, DOI:10.1007/BF00171519. URL consultato il 4 aprile 2020.
J.-S. ZHOU, An SIS Disease Transmission Model with Recruitment-Birth-Death Demographics, in Mathematical and Computer Modelling, vol. 21, n. 11, 1990, pp. 1-11, DOI:10.1016/0895-7177(90)90015-f. URL consultato il 5 aprile 2020.
Chris von Csefalvay, Modeling the control of infectious disease, Elsevier, 2023, pp. 173–215, ISBN 978-0-323-95389-4. URL consultato il 27 febbraio 2023.
Fred Brauer, Carlos Castillo-Chavez e Zhilan Feng, Endemic Disease Models, in Mathematical Models in Epidemiology, vol. 69, 25 giugno 2019, pp. 63–116, DOI:10.1007/978-1-4939-9828-9_3. URL consultato il 9 agosto 2021.
(EN) Qianqian Cui, Qinghui Du e Li Wang, Global Dynamics of a Generalized SIRS Epidemic Model with Constant Immigration, in Mathematical Problems in Engineering, vol. 2020, 23 novembre 2020, pp. e7845390, DOI:10.1155/2020/7845390. URL consultato il 26 dicembre 2021.
F Paladini, I Renna e L Renna, A DiscreteSIRSModel with Kicked Loss of Immunity and Infection Probability, in Journal of Physics: Conference Series, vol. 285, 1º marzo 2011, pp. 012018, DOI:10.1088/1742-6596/285/1/012018. URL consultato il 26 dicembre 2021.
(EN) Giulia Giordano, Marta Colaneri e Alessandro Di Filippo, Modeling vaccination rollouts, SARS-CoV-2 variants and the requirement for non-pharmaceutical interventions in Italy, in Nature Medicine, vol. 27, n. 6, 2021-06, pp. 993–998, DOI:10.1038/s41591-021-01334-5. URL consultato il 26 dicembre 2021.
(EN) Kunwer Singh Mathur e Prakash Narayan, Dynamics of an $${ SVEIRS}$$Epidemic Model with Vaccination and Saturated Incidence Rate, in International Journal of Applied and Computational Mathematics, vol. 4, n. 5, 25 agosto 2018, pp. 118, DOI:10.1007/s40819-018-0548-0. URL consultato il 26 dicembre 2021.
(EN) Tongqian Zhang, Xinzhu Meng e Tonghua Zhang, SVEIRS: A New Epidemic Disease Model with Time Delays and Impulsive Effects, in Abstract and Applied Analysis, vol. 2014, 26 maggio 2014, pp. e542154, DOI:10.1155/2014/542154. URL consultato il 26 dicembre 2021.
Hamdy M. Youssef, Najat A. Alghamdi e Magdy A. Ezzat, A new dynamical modeling SEIR with global analysis applied to the real data of spreading COVID-19 in Saudi Arabia, in Mathematical Biosciences and Engineering, vol. 17, n. 6, 2020, pp. 7018–7044, DOI:10.3934/mbe.2020362. URL consultato il 26 dicembre 2021.
Kali;Glazier Konstantinopoulos, A Vaccine Model for COVID-19, 2021, DOI:10.21981/8274-M636. URL consultato il 26 dicembre 2021.
(EN) Joshua Kiddy K. Asamoah, Zhen Jin e Gui-Quan Sun, Sensitivity assessment and optimal economic evaluation of a new COVID-19 compartmental epidemic model with control interventions, in Chaos, Solitons & Fractals, vol. 146, 1º maggio 2021, pp. 110885, DOI:10.1016/j.chaos.2021.110885. URL consultato il 27 dicembre 2021.

doi.org

(EN) Adrià Barja, Alejandro Martínez e Alex Arenas, Assessing the risk of default propagation in interconnected sectoral financial networks, in EPJ Data Science, vol. 8, n. 1, 4 novembre 2019, p. 32, DOI:10.1140/epjds/s13688-019-0211-y. URL consultato il 4 aprile 2020.
Sandip Mandal, Ram Rup Sarkar e Somdatta Sinha, Mathematical models of malaria - a review, in Malaria Journal, vol. 10, n. 1, 21 luglio 2011, p. 202, DOI:10.1186/1475-2875-10-202. URL consultato il 3 aprile 2020.
D. Breda, O. Diekmann e W. F. de Graaf, On the formulation of epidemic models (an appraisal of Kermack and McKendrick), in Journal of Biological Dynamics, vol. 6, sup2, 1º settembre 2012, pp. 103-117, DOI:10.1080/17513758.2012.716454. URL consultato il 4 aprile 2020.
(EN) Kunwer Singh Mathur e Prakash Narayan, Dynamics of an $${ SVEIRS}$$Epidemic Model with Vaccination and Saturated Incidence Rate, in International Journal of Applied and Computational Mathematics, vol. 4, n. 5, 25 agosto 2018, pp. 118, DOI:10.1007/s40819-018-0548-0. URL consultato il 26 dicembre 2021.

hindawi.com

(EN) Yun Chen, Zhigen Hu, Quan Liu, Maoyang Zhao, Risk Propagation of Delayed Payment in Stakeholder Network of Large Hydropower Project Construction considering Risk Resistance and Mitigation, su Mathematical Problems in Engineering, 2018. URL consultato il 4 aprile 2020.
(EN) Qianqian Cui, Qinghui Du e Li Wang, Global Dynamics of a Generalized SIRS Epidemic Model with Constant Immigration, in Mathematical Problems in Engineering, vol. 2020, 23 novembre 2020, pp. e7845390, DOI:10.1155/2020/7845390. URL consultato il 26 dicembre 2021.
(EN) Tongqian Zhang, Xinzhu Meng e Tonghua Zhang, SVEIRS: A New Epidemic Disease Model with Time Delays and Impulsive Effects, in Abstract and Applied Analysis, vol. 2014, 26 maggio 2014, pp. e542154, DOI:10.1155/2014/542154. URL consultato il 26 dicembre 2021.

inria.fr

hal.inria.fr

Derdei Bichara, Abderrahman Iggidr, Gauthier Sallet. Global analysis of multi-strains SIS, SIR and MSIR epidemic models. Journal of Applied Mathematics and Computing, Springer, 2014, 44 (1-2), pp.273-292., su hal.inria.fr.

nanohub.org

Kali;Glazier Konstantinopoulos, A Vaccine Model for COVID-19, 2021, DOI:10.21981/8274-M636. URL consultato il 26 dicembre 2021.

nature.com

(EN) Giulia Giordano, Marta Colaneri e Alessandro Di Filippo, Modeling vaccination rollouts, SARS-CoV-2 variants and the requirement for non-pharmaceutical interventions in Italy, in Nature Medicine, vol. 27, n. 6, 2021-06, pp. 993–998, DOI:10.1038/s41591-021-01334-5. URL consultato il 26 dicembre 2021.

nih.gov

ncbi.nlm.nih.gov

Fred Brauer, Carlos Castillo-Chavez e Zhilan Feng, Endemic Disease Models, in Mathematical Models in Epidemiology, vol. 69, 25 giugno 2019, pp. 63–116, DOI:10.1007/978-1-4939-9828-9_3. URL consultato il 9 agosto 2021.

psu.edu

citeseerx.ist.psu.edu

THE MATHEMATICAL MODELING OF EPIDEMICS - Mimmo Iannelli - Mathematics Department University of Trento - Lecture 2: The disease clock, su citeseerx.ist.psu.edu.

researchgate.net

Andrea Pugliese, An S→E→I Epidemic Model with Varying Population Size, in Differential Equations Models in Biology, Epidemiology and Ecology, vol. 92, Springer Berlin Heidelberg, 1991, pp. 121-138, DOI:10.1007/978-3-642-45692-3_9, ISBN 978-3-540-54283-4. URL consultato il 4 aprile 2020.
Baussano, Iacopo & Bianco, Selene & Lazzarato, Fulvio. (2010). Mathematical models of infection transmission. Epidemiologia e prevenzione. 34. 56-60., su researchgate.net.

royalsocietypublishing.org

(EN) A contribution to the mathematical theory of epidemics, in Proceedings of the Royal Society of London. Series A, Containing Papers of a Mathematical and Physical Character, vol. 115, n. 772, 1927-08, pp. 700-721, DOI:10.1098/rspa.1927.0118. URL consultato il 31 marzo 2020.

sciencedirect.com

(EN) Fred Brauer, Mathematical epidemiology: Past, present, and future, in Infectious Disease Modelling, vol. 2, n. 2, 1º maggio 2017, pp. 113-127, DOI:10.1016/j.idm.2017.02.001. URL consultato il 3 aprile 2020.
(EN) Joshua Kiddy K. Asamoah, Zhen Jin e Gui-Quan Sun, Sensitivity assessment and optimal economic evaluation of a new COVID-19 compartmental epidemic model with control interventions, in Chaos, Solitons & Fractals, vol. 146, 1º maggio 2021, pp. 110885, DOI:10.1016/j.chaos.2021.110885. URL consultato il 27 dicembre 2021.

sciencedirectassets.com

pdf.sciencedirectassets.com

J.-S. ZHOU, An SIS Disease Transmission Model with Recruitment-Birth-Death Demographics, in Mathematical and Computer Modelling, vol. 21, n. 11, 1990, pp. 1-11, DOI:10.1016/0895-7177(90)90015-f. URL consultato il 5 aprile 2020.

semanticscholar.org

pdfs.semanticscholar.org

Herbert W. Hethcote - THE BASIC EPIDEMIOLOGY MODELS: MODELS, EXPRESSIONS FOR R0, PARAMETER ESTIMATION, AND APPLICATIONS in MATHEMATICAL UNDERSTANDING OF INFECTIOUS DISEASE DYNAMICS (PDF), su pdfs.semanticscholar.org.

springer.com

link.springer.com

Fred Brauer, Chapter 10 Models for Endemic Diseases, in Mathematical models in population biology and epidemiology, 2ª ed., Springer, 2012, ISBN 978-1-4614-1686-9, OCLC 761389707. URL consultato il 4 aprile 2020.
(EN) Jie Liu, Kai Niu e Zhiqiang He, Analysis of Rumor Spreading in Communities Based on Modified SIR Model in Microblog, in Artificial Intelligence: Methodology, Systems, and Applications, Springer International Publishing, 2014, pp. 69-79, DOI:10.1007/978-3-319-10554-3_7. URL consultato il 4 aprile 2020.
(EN) Herbert W. Hethcote, A Thousand and One Epidemic Models, in Frontiers in Mathematical Biology, Springer, 1994, pp. 504-515, DOI:10.1007/978-3-642-50124-1_29. URL consultato il 4 aprile 2020.
Mimmo Iannelli e Andrea Pugliese, An Introduction to Mathematical Population Dynamics, vol. 79, Springer International Publishing, 2014, pp. 209-264, DOI:10.1007/978-3-319-03026-5_8, ISBN 978-3-319-03025-8. URL consultato il 3 aprile 2020.
Fred Brauer, Chapter 9 Epidemic Models, in Mathematical models in population biology and epidemiology, 2ª ed., Springer, 2012, ISBN 978-1-4614-1686-9, OCLC 761389707. URL consultato il 4 aprile 2020.
Andrea Pugliese, An S→E→I Epidemic Model with Varying Population Size, in Differential Equations Models in Biology, Epidemiology and Ecology, vol. 92, Springer Berlin Heidelberg, 1991, pp. 121-138, DOI:10.1007/978-3-642-45692-3_9, ISBN 978-3-540-54283-4. URL consultato il 4 aprile 2020.
(EN) A. Pugliese, Population models for diseases with no recovery, in Journal of Mathematical Biology, vol. 28, n. 1, 1990-01, DOI:10.1007/BF00171519. URL consultato il 4 aprile 2020.

ssrn.com

papers.ssrn.com

(EN) Pooja Khurana e Deepak Kumar, Sir Model for Fake News Spreading Through Whatsapp, ID 3166095, Social Science Research Network, 20 aprile 2018. URL consultato il 4 aprile 2020.

unibo.it

amslaurea.unibo.it

Tesi di Laurea in Biomatematica - TRASMISSIONE DI MALATTIE INFETTIVE E DIFFUSIONE DI EPIDEMIE SU NETWORK: MODELLI MATEMATICI - SARA ANDRAGHETTI -2010.2011 (PDF), su amslaurea.unibo.it.

unipd.it

tesi.cab.unipd.it

Fassina Riccardo - Tesina di laurea in Ingegneria dell'Informazione - Modelli matematici per lo studio delle epidemie - (PDF), su tesi.cab.unipd.it.

uniroma1.it

www1.mat.uniroma1.it

Modelli deterministici in epidemiologia Corrado MASCIA , Eugenio MONTEFUSCO (PDF), su www1.mat.uniroma1.it.

unitn.it

science.unitn.it

Sistemi dinamici in diffusione di epidemie - S. Bonaccorsi - Corso di Mathematical model for the Physical, Natural and Social Sciences (PDF), su science.unitn.it.

usyd.edu.au

maths.usyd.edu.au

Herbert W. Hethcote, The Mathematics of Infectious Diseases (PDF), in SIAM Review, vol. 42, n. 4, 2000-01, pp. 599-653, DOI:10.1137/s0036144500371907. URL consultato il 4 aprile 2020.

worldcat.org

Bailey, Norman T. J., The mathematical theory of infectious diseases and its applications, 2nd ed, Griffin, 1975, ISBN 0-85264-231-8, OCLC 2799263. URL consultato il 4 aprile 2020.
Ma, Stefan., Xia, Yingcun. e National University of Singapore. Institute for Mathematical Sciences., Mathematical understanding of infectious disease dynamics, World Scientific, 2009, ISBN 978-981-283-483-6, OCLC 608624741. URL consultato il 4 aprile 2020.
Diekmann, O., Mathematical epidemiology of infectious diseases : model building, analysis, and interpretation, John Wiley, 2000, ISBN 0-471-98682-8, OCLC 854922841. URL consultato il 4 aprile 2020.
Ma, Zhien, 1935-, Li, Jia, 1974- e World Scientific (Firm), Dynamical modeling and analysis of epidemics, ISBN 978-981-279-750-6, OCLC 613658788. URL consultato il 4 aprile 2020.
Fred Brauer, Chapter 10 Models for Endemic Diseases, in Mathematical models in population biology and epidemiology, 2ª ed., Springer, 2012, ISBN 978-1-4614-1686-9, OCLC 761389707. URL consultato il 4 aprile 2020.
Zhou, Su,, Modeling and optimization for mobile social networks, ISBN 978-3-319-47922-4, OCLC 966386378. URL consultato il 4 aprile 2020.
Graunt, John, 1620-1674. Natural and political observations upon the bills of mortality. King, G. (Gregory). Natural and political observations and conclusions upon the state and condition of England., The Earliest classics : [facsimile reprints of] John Graunt, Natural and political observations made upon the bills of mortality, 1662 [and] G. King, Natural and political observations and conclusions upon the state and condition of England 1696 [from the 1804 printing] [and] 'The L.C.C. Burns Journal', a manuscript notebook containing workings for several projected wowrks, composed c.1695-1700, Gregg, 1973, ISBN 0-576-53280-0, OCLC 606003546. URL consultato il 3 aprile 2020.
Mollison, Denis., Epidemic models : their structure and relation to data, New York, NY, 1995, ISBN 0-521-47536-8, OCLC 32347982. URL consultato il 31 marzo 2020.
Fred Brauer, Chapter 9 Epidemic Models, in Mathematical models in population biology and epidemiology, 2ª ed., Springer, 2012, ISBN 978-1-4614-1686-9, OCLC 761389707. URL consultato il 4 aprile 2020.
Fred Brauer, Pauline Van den Driessche e Jianhong Wu, Mathematical epidemiology, Springer, 2008, ISBN 978-3-540-78910-9, OCLC 225958569. URL consultato il 31 marzo 2020.
Ma, Stefan., Xia, Yingcun. e National University of Singapore. Institute for Mathematical Sciences., Mathematical understanding of infectious disease dynamics, World Scientific, 2009, ISBN 978-981-283-483-6, OCLC 608624741. URL consultato il 31 marzo 2020.