PERHAPS A GIFT VOUCHER FOR MUM?: MOTHER'S DAY

Close Notification

Your cart does not contain any items

Computational Epidemiology

Data-Driven Modeling of COVID-19

Ellen Kuhl

$168.95   $134.76

Paperback

Not in-store but you can order this
How long will it take?

QTY:

English
Springer Nature Switzerland AG
24 September 2022
This innovative textbook brings together modern concepts in mathematical epidemiology, computational modeling, physics-based simulation, data science, and machine learning to understand one of the most significant problems of our current time, the outbreak dynamics and outbreak control of COVID-19. It teaches the relevant tools to model and simulate nonlinear dynamic systems in view of a global pandemic that is acutely relevant to human health.

If you are a student, educator, basic scientist, or medical researcher in the natural or social sciences, or someone passionate about big data and human health: This book is for you! It serves as a textbook for undergraduates and graduate students, and a monograph for researchers and scientists. It can be used in the mathematical life sciences suitable for courses in applied mathematics, biomedical engineering, biostatistics, computer science, data science, epidemiology, health sciences, machine learning, mathematical biology, numerical methods, and probabilistic programming. This book is a personal reflection on the role of data-driven modeling during the COVID-19 pandemic, motivated by the curiosity to understand it.

By:  
Imprint:   Springer Nature Switzerland AG
Country of Publication:   Switzerland
Edition:   1st ed. 2021
Dimensions:   Height: 235mm,  Width: 155mm, 
Weight:   504g
ISBN:   9783030828929
ISBN 10:   3030828921
Pages:   312
Publication Date:  
Audience:   Professional and scholarly ,  Undergraduate
Format:   Paperback
Publisher's Status:   Active
table of contents introduction  overview   I. infectious diseases   a brief history of infectious diseases classical infectious diseases smallpox, polio, measles, rubella, influenza corona virus type diseases SARS, MERS, COVID-19 statistic vs. mechanistic modeling data science vs. data-driven modeling examples: the measles reading: bar-on et al., SARS-CoV-2 (COVID-19) by the numbers, elife 9 (2020) e57309.   II. mathematical epidemiology   II.1. introduction to compartment modeling   concept of compartment modeling the kermack-mc kendrick theory the classical S,I,R model SIR model with and without vital dynamics examples: the plaque reading: bauer f, compartment models in epidemiology, mathematical epidemiology (2008) 19-79.   II.2. compartment modeling of epidemiology  overview of compartment models the M, S, E, I, R, D compartments SIR, SIS, SIRD, MSIR, SEIR, MSEIR, MSEIRS models latent, contact, and infectious periods examples: the measles reading: hethcode hw, the mathematics of infectious disease, siam review 42 (2020) 599-653.   II.3. concepts of endemic disease modeling     concept of basic reproduction number endemic equilibrium herd immunity eradicating disease through vaccination examples: measles reading: dietz k, the estimation of the basic reproduction number for infectious diseases, stat meth med res 2 (1993) 23-41.   III. data-driven modeling in epidemiology   III.1. compartment modeling of COVID19 characteristic timeline of COVID-19 SIR and SEIR models for COVID-19 susceptible, exposed, infectious, and recovered populations latent, contact, and infectious periods of COVID-19 examples: sensitivity analysis for COVID-19 reading: peirlinck m, et al. outbreak dynamics of COVID-19 in china and the united states. biomech model mechanobio 19 (2020) 2179-2193.   III.2. early outbreak dynamics of COVID-19 basic reproduction number of COVID-19 SEIR model and parameter identification of Ro comparison with other infectious diseases and with directly measured Ro implications for exponential growth and herd immunity examples: parameter identification for china and the united states reading: park et al., reconciling early-outbreak estimates of the basic reproduction number and its uncertainty. j royal soc interface 17 (2020) 20200144.   III.3. asymptomatic transmission of COVID-19 concept of asymptomatic transmission SEIIR model antibody seroprevalence studies undercount and its implications on herd immunity examples: santa clara county, new york city, heinsberg reading: ioannis j, the invection fatality rate of COVID-19 inferred from seroprevalence data, medRxiv, doi:10.1101/2020.05.13.20101253   III.4. inferring outbreak dynamics of COVID-19 concept of data-driven modeling bayesian SEIIR model machine learning and bayesian methods uncertainty quantification inferring the beginning of the outbreak examples: santa clara county reading: peirlinck m et al., visualizing the invisible: the effect of asymptomatic transmission. comp meth appl mech eng. 372 (2020) 113410.   IV. modeling outbreak control   IV.1. managing infectious diseases overview of community mitigation strategies ethical implications of political countermeasures concept of nowcasting basic and effective reproduction numbers Ro and Rt                               examples: china, europe, united states reading: wilder-smith a, freedman do. isolation, quarantine, social distancing and community containment, j travel med (2020) 1-4.   IV.2. change-point modeling of COVID-19 concept of change points interval-type compartment models for COVID-19 discretely vs continuously changing transition rates learning change points examples: COVID-19 dynamics in germany reading: dehning et al., inferring change points in the spread of COVID-19 reveals the effectiveness of interventions, science doi:10.1126/science.abb9789   IV.3. dynamic compartment modeling of COVID-19 concept of flattening the curve bayesian dynamic SEIR model time-dependent contact rate, hyperbolic tangent vs. random walk learning the time-varying effective reproduction number Rt examples: Ro and Rt in europe reading: linka et al., the reproduction number of COVID-19 and its correlation with public health interventions, comp mech. 66 (2020) 1035-1050.   V. network modeling of epidemiology   V.1. network modeling of epidemic processes  concept of network modeling directed graphs, shortest path, small world networks adjacency, degree, graph Laplacian network modeling of epidemiology examples: network models of europe and the united states reading: pastor-satorras r et al., epidemic processes in complex networks, rev mod phys 87 (2015) 926-973.   V.2. network modeling of COVID-19 concept of reaction-diffusion modeling network SEIR model for COVID-19 network vs. continuum modeling of COVID-19 spread air traffic mobility networks and spreading patterns examples: early COVID-19 spreading across the european union reading: linka k et al. outbreak dynamics of COVID-19 in europe and the effect of travel restrictions. comp meth biomech biomed eng; 2020; 23:710-717.   V.3. dynamic network modeling of COVID-19 concept of disease management via constrained mobility dynamic network SEIR model for COVID-19 mobility networks of walking, car, transit, air traffic correlating mobility and reproduction examples: mobility and reproduction number in the european union reading: linka k et al. global and local mobility as a barometer for COVID-19 dynamics. biomech model mechanobio (2020) doi:10.1007/s10237-020-01408-2.   VI. informing political decision making through modeling   VI.1 exit strategies from lockdown concept of travel restrictions dynamic network mobility SEIR model travel bubbles to safely lift travel bans restricted travel vs. quarantine example: newfoundland, canada, north america reading: linka k et al. is it safe to lift COVID-19 travel bans. the newfoundland story. comp mech. 66 (2020) 1081–1092.   VI.2. vaccination strategies concept of vaccination towards herd immunity or eradication SEIR model for COVID-19 vaccination strategies of test-trace-isolate estimating herd immunity and tracing thresholds for COVID-19 example: learning from eradicating smallpox reading: anderson rm, may rm, directly transmitted infectious diseases: control by vaccination, science 215 (1982) 1053-1060.   VI.3. the second wave concept of seasonality seasonal SEIR model basic reproduction number of seasonal infectious disease seasonality of mobility, seasonal workers, tourism, behavioral changes example: seasonality of COVID-19                    reading: grassly nc, fraser c, seasonal infectious disease epidemiology, proc royal soc b 273 (2006) 2541-2550.                            lessons learned COVID-19 is spreads exponentially if uncontrolled COVID-19 is as contagious as previous coronaviruses without vaccination, COVID-19 will be with us for a long time we can flatten the curve and model it constraining mobility is drastic but effective reproduction is correlated to mobility with a delay of two weeks most COVID-19 cases are asymptomatic and unreported  COVID-19 generates a ton of data, but not always suited for models selective reopening can be more effective than quarantine testing is critical for safe reopening reading: kuhl e. data-driven modeling of COVID-19 - lessons learned. extr mech lett. 40 (2020) 100921.   potentially additional topics             superspreading concept of heterogeneity dispersion parameter k superspreading events of COVID-19 implications for outbreak control example: superspreading events in churches and meat factories   reading: lloyd-smith jo et al., superspreading and the effect of individual variation on disease emergence, nature 438 (2005) 355-359.   heterogeneous mixing concept of population heterogeneity SEIR model of mixing age-specific modeling implications for outbreak control example: role of children in COVID-19 transmission reading: britton t et al., mathematical model reveals the influence of population heterogeneity on herd immunity to SARS-CoV-2, science 369 (2020) 846-849.

Ellen Kuhl is the Walter B. Reinhold Professor in the School of Engineering and Robert Bosch Chair of Mechanical Engineering at Stanford University. She is a Professor of Mechanical Engineering and, by courtesy, Bioengineering. She received her PhD from the University of Stuttgart in 2000 and her Habilitation from the University of Kaiserslautern in 2004. Her area of expertise is Living Matter Physics, the design of theoretical and computational models to simulate and predict the behavior of living systems. Ellen has published more than 200 peer-reviewed journal articles and edited two books; she is an active reviewer for more than 20 journals at the interface of engineering and medicine and an editorial board member of seven international journals in her field. She is a founding member of the Living Heart Project, a translational research initiative to revolutionize cardiovascular science through realistic simulation with 400 participants from research, industry, and medicine from 24 countries. Ellen is the current Chair of the US National Committee on Biomechanics and a Member-Elect of the World Council of Biomechanics. She is a Fellow of the American Society of Mechanical Engineers and of the American Institute for Mechanical and Biological Engineering. She received the National Science Foundation Career Award in 2010, was selected as Midwest Mechanics Seminar Speaker in 2014, and received the Humboldt Research Award in 2016 and the ASME Ted Belytschko Applied Mechanics Award in 2021. Ellen is an All American triathlete on the Wattie Ink. Elite Team, a multiple Boston, Chicago, and New York marathon runner, and a Kona Ironman World Championship finisher.

Reviews for Computational Epidemiology: Data-Driven Modeling of COVID-19

Right off the bat, let me say that I really enjoyed Kuhl's book. It is beautifully written, very engaging, and the topics and examples are thoughtfully chosen. ... This is a timely and truly wonderful book. (Anita T. Layton, SIAM Review, Vol. 64 (3), September, 2022) This is a very ambitious book. ... Every chapter has a collection of very good problems. ... the many examples using real data make the book a valuable resource. Overall the book presents a number of important ideas and offers some significant new approaches for modeling real and complicated epidemics. It's a great place to begin to understand where mathematical epidemiology is now and where it has to go. (Bill Satzer, MAA Reviews, May 9, 2022)


See Also