Inference on a Multi-Patch Epidemic Model with Partial Mobility, Residency, and Demography: Case of the 2020 COVID-19 Outbreak in Hermosillo, Mexico
暂无分享,去创建一个
[1] Albert Orwa Akuno,et al. Multi-patch epidemic models with partial mobility, residency, and demography , 2023, Chaos, Solitons & Fractals.
[2] Hao Pan,et al. Uncertainty Modeling of a Modified SEIR Epidemic Model for COVID-19 , 2022, Biology.
[3] T. Wen,et al. How Spatial Epidemiology Helps Understand Infectious Human Disease Transmission , 2022, Tropical medicine and infectious disease.
[4] Sebastian M. Schmon,et al. Calibrating Agent-based Models to Microdata with Graph Neural Networks , 2022, ArXiv.
[5] C. Alpuche-Aranda,et al. SARS-CoV-2 infection fatality rate after the first epidemic wave in Mexico , 2022, International journal of epidemiology.
[6] Agent‐based Models and Causal Inference , 2022, Agent‐based Models and Causal Inference.
[7] S. Pilz,et al. SARS-CoV-2 reinfections: Overview of efficacy and duration of natural and hybrid immunity , 2022, Environmental Research.
[8] Sebastian M. Schmon,et al. Black-box Bayesian inference for economic agent-based models , 2022, Journal of Economic Dynamics and Control.
[9] L. Coffeng,et al. Challenges in estimation, uncertainty quantification and elicitation for pandemic modelling , 2022, Epidemics.
[10] K. Prieto. Current forecast of COVID-19 in Mexico: A Bayesian and machine learning approaches , 2022, PloS one.
[11] Graciela González Farías,et al. A multi-source global-local model for epidemic management , 2022, PloS one.
[12] Laura Alessandretti. What human mobility data tell us about COVID-19 spread , 2021, Nature reviews. Physics.
[13] T. Lazebnik,et al. Generic approach for mathematical model of multi-strain pandemics , 2021, bioRxiv.
[14] D. Thoroughman,et al. Protective Immunity after Natural Infection with Severe Acute Respiratory Syndrome Coronavirus-2 (SARS-CoV-2) – Kentucky, USA, 2020 , 2021, International Journal of Infectious Diseases.
[15] Xinyan Zhu,et al. Human mobility data in the COVID-19 pandemic: characteristics, applications, and challenges , 2021, Int. J. Digit. Earth.
[16] Qiangqiang Xiong,et al. Population Mobility and the Transmission Risk of the COVID-19 in Wuhan, China , 2021, ISPRS Int. J. Geo Inf..
[17] Gheyath K Nasrallah,et al. SARS-CoV-2 antibody-positivity protects against reinfection for at least seven months with 95% efficacy , 2021, EClinicalMedicine.
[18] Dana Jašková,et al. The Human Resources as an Important Factor of Regional Development , 2021 .
[19] P. Klenerman,et al. SARS-CoV-2 infection rates of antibody-positive compared with antibody-negative health-care workers in England: a large, multicentre, prospective cohort study (SIREN) , 2021, The Lancet.
[20] Alen Alexanderian,et al. Optimal experimental design for infinite-dimensional Bayesian inverse problems governed by PDEs: a review , 2021 .
[21] K. Mølbak,et al. Assessment of protection against reinfection with SARS-CoV-2 among 4 million PCR-tested individuals in Denmark in 2020: a population-level observational study , 2021, The Lancet.
[22] Jean-Claude Thill,et al. Machine Learning on the COVID-19 Pandemic, Human Mobility and Air Quality: A Review , 2021, IEEE Access.
[23] Mevin B. Hooten,et al. Statistical Challenges in Agent-Based Modeling , 2021, The American Statistician.
[24] J. Rassen,et al. Association of SARS-CoV-2 Seropositive Antibody Test With Risk of Future Infection , 2021, JAMA internal medicine.
[25] Silvio C. Ferreira,et al. Infectious disease dynamics in metapopulations with heterogeneous transmission and recurrent mobility , 2021, New Journal of Physics.
[26] Megan M. Sheehan,et al. Reinfection Rates among Patients who Previously Tested Positive for COVID-19: a Retrospective Cohort Study , 2021, medRxiv.
[27] J. Ioannidis,et al. SARS‐CoV‐2 re‐infection risk in Austria , 2021, medRxiv.
[28] Pierre E. Jacob,et al. Sequential Monte Carlo algorithms for agent-based models of disease transmission , 2021, 2101.12156.
[29] Takashi Shiono. Estimation of Agent-Based Models Using Bayesian Deep Learning Approach of BayesFlow , 2021, Journal of Economic Dynamics and Control.
[30] S. Krawetz,et al. COVID-19 and human reproduction: A pandemic that packs a serious punch , 2021, Systems biology in reproductive medicine.
[31] N. Hengartner,et al. A modified Susceptible-Infected-Recovered model for observed under-reported incidence data , 2020, PloS one.
[32] Peng Chen,et al. Bayesian inference of heterogeneous epidemic models: Application to COVID-19 spread accounting for long-term care facilities , 2020, Computer Methods in Applied Mechanics and Engineering.
[33] Joe Hasell,et al. A cross-country database of COVID-19 testing , 2020, Scientific data.
[34] Devdatt P. Dubhashi,et al. MATHEMATICAL MODELS FOR COVID-19 PANDEMIC: A COMPARATIVE ANALYSIS , 2020, Journal of the Indian Institute of Science.
[35] K. Allali,et al. Global dynamics of a multi-strain SEIR epidemic model with general incidence rates: application to COVID-19 pandemic , 2020, Nonlinear Dynamics.
[36] W. Cao,et al. Impacts of transportation and meteorological factors on the transmission of COVID-19 , 2020, International Journal of Hygiene and Environmental Health.
[37] P. Reyes-Castro,et al. Lockdown, relaxation, and acme period in COVID-19: A study of disease dynamics in Hermosillo, Sonora, Mexico , 2020, medRxiv.
[38] Marcos A. Capistrán,et al. Forecasting hospital demand in metropolitan areas during the current COVID-19 pandemic and estimates of lockdown-induced 2nd waves , 2020, medRxiv.
[39] D. Bicout,et al. How the individual human mobility spatio-temporally shapes the disease transmission dynamics , 2020, Scientific Reports.
[40] Guojun He,et al. The short-term impacts of COVID-19 lockdown on urban air pollution in China , 2020, Nature Sustainability.
[41] Armando Cartenì,et al. How mobility habits influenced the spread of the COVID-19 pandemic: Results from the Italian case study , 2020, Science of The Total Environment.
[42] Antoine Allard,et al. Deep learning of contagion dynamics on complex networks , 2020, Nature Communications.
[43] Petrônio C. L. Silva,et al. COVID-ABS: An agent-based model of COVID-19 epidemic to simulate health and economic effects of social distancing interventions , 2020, Chaos, Solitons & Fractals.
[44] S. Iacus,et al. Human mobility and COVID-19 initial dynamics , 2020, Nonlinear Dynamics.
[45] J. Riou,et al. Bayesian workflow for disease transmission modeling in Stan , 2020, Statistics in medicine.
[46] G. Bearman,et al. Utility of retesting for diagnosis of SARS-CoV-2/COVID-19 in hospitalized patients: Impact of the interval between tests , 2020, Infection Control & Hospital Epidemiology.
[47] R. Tjian,et al. Overcoming the bottleneck to widespread testing: a rapid review of nucleic acid testing approaches for COVID-19 detection , 2020, RNA.
[48] Yaron Ogen. Assessing nitrogen dioxide (NO2) levels as a contributing factor to coronavirus (COVID-19) fatality , 2020, Science of The Total Environment.
[49] Svetoslav Bliznashki,et al. A Bayesian Logistic Growth Model for the Spread of COVID-19 in New York , 2020, medRxiv.
[50] K. Chatterjee,et al. Healthcare impact of COVID-19 epidemic in India: A stochastic mathematical model , 2020, Medical Journal Armed Forces India.
[51] C. Faes,et al. Estimating the generation interval for coronavirus disease (COVID-19) based on symptom onset data, March 2020 , 2020, Euro surveillance : bulletin Europeen sur les maladies transmissibles = European communicable disease bulletin.
[52] Réka Howard,et al. The local stability of a modified multi-strain SIR model for emerging viral strains , 2020, medRxiv.
[53] Ruiyun Li,et al. Substantial undocumented infection facilitates the rapid dissemination of novel coronavirus (SARS-CoV-2) , 2020, Science.
[54] Hannah R. Meredith,et al. The Incubation Period of Coronavirus Disease 2019 (COVID-19) From Publicly Reported Confirmed Cases: Estimation and Application , 2020, Annals of Internal Medicine.
[55] Xuefeng Li,et al. Modeling the situation of COVID-19 and effects of different containment strategies in China with dynamic differential equations and parameters estimation , 2020, medRxiv.
[56] Yongli Cai,et al. A conceptual model for the coronavirus disease 2019 (COVID-19) outbreak in Wuhan, China with individual reaction and governmental action , 2020, International Journal of Infectious Diseases.
[57] W. Ko,et al. Asymptomatic carrier state, acute respiratory disease, and pneumonia due to severe acute respiratory syndrome coronavirus 2 (SARS-CoV-2): Facts and myths , 2020, Journal of Microbiology, Immunology and Infection.
[58] The Novel Coronavirus Pneumonia Emergency Response. The Epidemiological Characteristics of an Outbreak of 2019 Novel Coronavirus Diseases (COVID-19) — China, 2020 , 2020, China CDC weekly.
[59] G. Leung,et al. Nowcasting and forecasting the potential domestic and international spread of the 2019-nCoV outbreak originating in Wuhan, China: a modelling study , 2020, The Lancet.
[60] N. Linton,et al. Incubation Period and Other Epidemiological Characteristics of 2019 Novel Coronavirus Infections with Right Truncation: A Statistical Analysis of Publicly Available Case Data , 2020, medRxiv.
[61] K. Prieto,et al. Parameter estimation, sensitivity and control strategies analysis in the spread of influenza in Mexico , 2019, Journal of Physics: Conference Series.
[62] A. Aiello,et al. Likelihood-Based Inference for Partially Observed Epidemics on Dynamic Networks , 2019, Journal of the American Statistical Association.
[63] Tom Britton,et al. Epidemic models on social networks—With inference , 2019, Statistica Neerlandica.
[64] J. Velasco-Hernández,et al. Transmission dynamics of acute respiratory diseases in a population structured by age. , 2019, Mathematical biosciences and engineering : MBE.
[65] Marc Baguelin,et al. Contemporary statistical inference for infectious disease models using Stan. , 2019, Epidemics.
[66] Dumitru Baleanu,et al. Two-strain epidemic model involving fractional derivative with Mittag-Leffler kernel. , 2018, Chaos.
[67] Isaac I. Bogoch,et al. Human Mobility and the Global Spread of Infectious Diseases: A Focus on Air Travel , 2018, Trends in Parasitology.
[68] Luis E Escobar,et al. Summary results of the 2014-2015 DARPA Chikungunya challenge , 2018, BMC Infectious Diseases.
[69] R. Amlȏt,et al. Infection prevention behaviour and infectious disease modelling: a review of the literature and recommendations for the future , 2018, BMC Public Health.
[70] T. Piketty,et al. The Role of Population in Economic Growth , 2017 .
[71] Ritabrata Dutta,et al. Bayesian inference of spreading processes on networks , 2017, Proceedings of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[72] Abderrahman Iggidr,et al. Multi-patch and multi-group epidemic models: a new framework , 2017, Journal of mathematical biology.
[73] N. Krypa. Social Economic Development and the Human Resources Management , 2017 .
[74] S. Bowong,et al. A patchy model for the transmission dynamics of tuberculosis in sub-Saharan Africa , 2017, International Journal of Dynamics and Control.
[75] Fred Brauer,et al. Mathematical epidemiology: Past, present, and future , 2017, Infectious Disease Modelling.
[76] Jiqiang Guo,et al. Stan: A Probabilistic Programming Language. , 2017, Journal of statistical software.
[77] Carlos Castillo-Chavez,et al. Perspectives on the role of mobility, behavior, and time scales in the spread of diseases , 2016, Proceedings of the National Academy of Sciences.
[78] Caroline O Buckee,et al. Connecting Mobility to Infectious Diseases: The Promise and Limits of Mobile Phone Data. , 2016, The Journal of infectious diseases.
[79] D. Abrial,et al. Distributions to model overdispersed count data , 2016 .
[80] D. B. Gurung,et al. Mathematical Study of Dengue Disease Transmission in Multi-Patch Environment , 2016 .
[81] Dilin Wang,et al. Stein Variational Gradient Descent: A General Purpose Bayesian Inference Algorithm , 2016, NIPS.
[82] Oliver Tse,et al. A multiscale approach for spatially inhomogeneous disease dynamics , 2016, Communication in Biomathematical Sciences.
[83] Yun Kang,et al. SIS and SIR Epidemic Models Under Virtual Dispersal , 2015, Bulletin of Mathematical Biology.
[84] G Katriel,et al. Mathematical modelling and prediction in infectious disease epidemiology. , 2013, Clinical microbiology and infection : the official publication of the European Society of Clinical Microbiology and Infectious Diseases.
[85] S. Ellner,et al. Human mobility patterns predict divergent epidemic dynamics among cities , 2013, Proceedings of the Royal Society B: Biological Sciences.
[86] Kazuyuki Aihara,et al. Safety-Information-Driven Human Mobility Patterns with Metapopulation Epidemic Dynamics , 2012, Scientific Reports.
[87] Geert Molenberghs,et al. A generalized Poisson-gamma model for spatially overdispersed data. , 2012, Spatial and spatio-temporal epidemiology.
[88] A. Lloyd,et al. Parameter estimation and uncertainty quantification for an epidemic model. , 2012, Mathematical biosciences and engineering : MBE.
[89] Alessandro Vespignani,et al. Modeling human mobility responses to the large-scale spreading of infectious diseases , 2011, Scientific reports.
[90] Andreas Lindén,et al. Using the negative binomial distribution to model overdispersion in ecological count data. , 2011, Ecology.
[91] Tao Zhou,et al. Impact of Heterogeneous Human Activities on Epidemic Spreading , 2011, ArXiv.
[92] Michael Y. Li,et al. Modeling the effects of carriers on transmission dynamics of infectious diseases. , 2011, Mathematical biosciences and engineering : MBE.
[93] Alessandro Vespignani,et al. Human Mobility Networks, Travel Restrictions, and the Global Spread of 2009 H1N1 Pandemic , 2011, PloS one.
[94] D. Hunter,et al. Bayesian Inference for Contact Networks Given Epidemic Data , 2010 .
[95] Matt J. Keeling,et al. Networks and the Epidemiology of Infectious Disease , 2010, Interdisciplinary perspectives on infectious diseases.
[96] Alessandro Vespignani,et al. Modeling the spatial spread of infectious diseases: The GLobal Epidemic and Mobility computational model , 2010, J. Comput. Sci..
[97] C. Fox,et al. A general purpose sampling algorithm for continuous distributions (the t-walk) , 2010 .
[98] K. Khan,et al. Spread of a novel influenza A (H1N1) virus via global airline transportation. , 2009, The New England journal of medicine.
[99] R. Lanciotti,et al. Zika virus outbreak on Yap Island, Federated States of Micronesia. , 2009, The New England journal of medicine.
[100] Liliana Perez,et al. An agent-based approach for modeling dynamics of contagious disease spread , 2009, International journal of health geographics.
[101] Ming Tang,et al. Epidemic spreading by objective traveling , 2009 .
[102] Bruno Lara,et al. Parameter Estimation of Some Epidemic Models. The Case of Recurrent Epidemics Caused by Respiratory Syncytial Virus , 2009, Bulletin of mathematical biology.
[103] Shunjiang Ni,et al. Impact of travel patterns on epidemic dynamics in heterogeneous spatial metapopulation networks. , 2009, Physical review. E, Statistical, nonlinear, and soft matter physics.
[104] M. Keeling,et al. Modeling Infectious Diseases in Humans and Animals , 2007 .
[105] S. Riley. Large-Scale Spatial-Transmission Models of Infectious Disease , 2007, Science.
[106] Joshua M. Epstein,et al. Controlling Pandemic Flu: The Value of International Air Travel Restrictions , 2007, PloS one.
[107] Alessandro Vespignani,et al. Modeling the Worldwide Spread of Pandemic Influenza: Baseline Case and Containment Interventions , 2007, PLoS medicine.
[108] D. Cummings,et al. Strategies for mitigating an influenza pandemic , 2006, Nature.
[109] Humberto Gutiérrez-Pulido,et al. A Bayesian Approach for the Determination of Warranty Length , 2006 .
[110] Georges Vachaud,et al. Biochemical modeling of the Nhue River (Hanoi, Vietnam): Practical identifiability analysis and parameters estimation , 2006 .
[111] P. van den Driessche,et al. A model for disease transmission in a patchy environment , 2005 .
[112] J. Andrés Christen,et al. A practical method for obtaining prior distributions in reliability , 2005, IEEE Transactions on Reliability.
[113] M. J. Chapman,et al. The structural identifiability of the susceptible infected recovered model with seasonal forcing. , 2005, Mathematical biosciences.
[114] Albert Tarantola,et al. Inverse problem theory - and methods for model parameter estimation , 2004 .
[115] P. McConnon. The Global Threat of New and Reemerging Infectious Diseases: Reconciling U.S. National Security and Public Health Policy , 2003, Emerging Infectious Diseases.
[116] Xiaohua Xia,et al. Identifiability of nonlinear systems with application to HIV/AIDS models , 2003, IEEE Trans. Autom. Control..
[117] J. Arino,et al. A multi-city epidemic model , 2003 .
[118] K R Godfrey,et al. The structural identifiability and parameter estimation of a multispecies model for the transmission of mastitis in dairy cows with postmilking teat disinfection. , 2002, Mathematical biosciences.
[119] K R Godfrey,et al. The structural identifiability and parameter estimation of a multispecies model for the transmission of mastitis in dairy cows. , 2001, Mathematical biosciences.
[120] D. Macpherson,et al. Population mobility and infectious diseases: the diminishing impact of classical infectious diseases and new approaches for the 21st century. , 2000, Clinical infectious diseases : an official publication of the Infectious Diseases Society of America.
[121] Darrell Whitley,et al. A genetic algorithm tutorial , 1994, Statistics and Computing.
[122] L. A. Rvachev,et al. A mathematical model for the global spread of influenza , 1985 .
[123] R. Bellman,et al. On structural identifiability , 1970 .
[124] T. Lazebnik,et al. Advanced Multi-Mutation With Intervention Policies Pandemic Model , 2022, IEEE Access.
[125] OUP accepted manuscript , 2022, International Journal Of Epidemiology.
[126] OUP accepted manuscript , 2021, Clinical Infectious Diseases.
[127] China Cdc Weekly. The Epidemiological Characteristics of an Outbreak of 2019 Novel Coronavirus Diseases (COVID-19) — China, 2020 , 2020, China CDC weekly.
[128] Lea Fleischer,et al. Regularization of Inverse Problems , 1996 .
[129] O. Dorn,et al. Sparsity and level set regularization for diffuse optical tomography using a transport model in 2D , 2016 .
[130] Hui Liu,et al. Inverse Problems and Ebola Virus Disease Using an Age of Infection Model , 2016 .
[131] M. Militaru,et al. HUMAN RESOURCES CONTRIBUTION TO ECONOMIC GROWTH , 2012 .
[132] V. Frías-Martínez,et al. Agent-Based Modelling of Epidemic Spreading using Social Networks and Human Mobility Patterns , 2011 .
[133] Carlos Castillo-Chavez,et al. Multiple outbreaks for the same pandemic: Local transportation and social distancing explain the different "waves" of A-H1N1pdm cases observed in México during 2009. , 2011, Mathematical biosciences and engineering : MBE.
[134] P. van den Driessche. Spatial Structure: Patch Models , 2008, Mathematical Epidemiology.
[135] Y. Apostolopoulos,et al. Population Mobility and Infectious Disease , 2007 .
[136] Joshua Lederberg,et al. Emerging Infections: Microbial Threats to Health in the United States , 1992 .
[137] C. Vogel. Computational Methods for Inverse Problems , 1987 .
[138] J. Reid. Structural identifiability in linear time-invariant systems , 1977 .
[139] L. A. Rvachev,et al. Computer modelling of influenza epidemics for the whole country (USSR) , 1971, Advances in Applied Probability.