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Interdisciplinary Public Health Reasoning and Epidemic Modelling: The Case of Black Death (Hardcover, 2005 ed.): George... Interdisciplinary Public Health Reasoning and Epidemic Modelling: The Case of Black Death (Hardcover, 2005 ed.)
George Christakos, Ricardo A. Olea, Marc L. Serre, Hwa-Lung Yu, Lin-Lin Wang
R3,067 Discovery Miles 30 670 Ships in 10 - 15 working days

This multidisciplinary reference takes the reader through all four major phases of interdisciplinary inquiry: adequate conceptualization, rigorous formulation, substantive interpretation, and innovative implementation. The text introduces a novel synthetic paradigm of public health reasoning and epidemic modelling, and implements it with a study of the infamous 14th century AD Black Death disaster that killed at least one-fourth of the European population.

Interdisciplinary Public Health Reasoning and Epidemic Modelling: The Case of Black Death (Paperback, Softcover reprint of... Interdisciplinary Public Health Reasoning and Epidemic Modelling: The Case of Black Death (Paperback, Softcover reprint of hardcover 1st ed. 2005)
George Christakos, Ricardo A. Olea, Marc L. Serre, Hwa-Lung Yu, Lin-Lin Wang
R2,886 Discovery Miles 28 860 Ships in 10 - 15 working days

This multidisciplinary reference takes the reader through all four major phases of interdisciplinary inquiry: adequate conceptualization, rigorous formulation, substantive interpretation, and innovative implementation. The text introduces a novel synthetic paradigm of public health reasoning and epidemic modelling, and implements it with a study of the infamous 14th century AD Black Death disaster that killed at least one-fourth of the European population.

Laplacian Growth on Branched Riemann Surfaces (Paperback, 1st ed. 2021): Bjoern Gustafsson, Yu-Lin Lin Laplacian Growth on Branched Riemann Surfaces (Paperback, 1st ed. 2021)
Bjoern Gustafsson, Yu-Lin Lin
R1,767 Discovery Miles 17 670 Ships in 10 - 15 working days

This book studies solutions of the Polubarinova-Galin and Loewner-Kufarev equations, which describe the evolution of a viscous fluid (Hele-Shaw) blob, after the time when these solutions have lost their physical meaning due to loss of univalence of the mapping function involved. When the mapping function is no longer locally univalent interesting phase transitions take place, leading to structural changes in the data of the solution, for example new zeros and poles in the case of rational maps. This topic intersects with several areas, including mathematical physics, potential theory and complex analysis. The text will be valuable to researchers and doctoral students interested in fluid dynamics, integrable systems, and conformal field theory.

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