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Titlebook: Differential Equations and Their Applications; Short Version Martin Braun Textbook 19781st edition Springer-Verlag, New York Inc. 1978 Appl

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书目名称Differential Equations and Their Applications
副标题Short Version
编辑Martin Braun
视频video
图书封面Titlebook: Differential Equations and Their Applications; Short Version Martin Braun Textbook 19781st edition Springer-Verlag, New York Inc. 1978 Appl
描述This textbook is a unique blend of the theory of differential equations and their exciting application to ··real world" problems. First, and foremost, it is a rigorous study of ordinary differential equations and can be fully understood by anyone who has completed one year of calculus. However, in addition to the traditional applications, it also contains many exciting ‘·real life" problems. These applications are completely self contained. First, the problem to be solved is outlined clearly, and one or more differential equations are derived as a model for this problem. These equations are then solved, and the results are compared with real world data. The following applications are covered in this text. I. In Section 1.3 we prove that the beautiful painting ··Disciples at Emmaus" which was bought by the Rembrandt Society of Belgium for $170,000 was a modern forgery. 2. In Section 1.5 we derive differential equations which govern the population growth of various species, and compare the results predicted by our models with the known values of the populations. 3. In Section 1.6 we try to determine whether tightly sealed drums filled with concentrated waste material will crack upon
出版日期Textbook 19781st edition
关键词Applications; Differentialgleichung; Eigenvalue; Equations; Koordinatentransformation; Rack; calculus; diff
版次1
doihttps://doi.org/10.1007/978-1-4684-0053-3
isbn_softcover978-1-4684-0055-7
isbn_ebook978-1-4684-0053-3
copyrightSpringer-Verlag, New York Inc. 1978
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Pierre W. Orelus,Curry S. Malottive of the function . that appears in the equation. Thus (i) is a first-order differential equation and (ii) is a third-order differential equation. By a solution of a differential equation we will mean a continuous function .(.) which together with its derivatives satisfies the relationship.
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tion 1.5 we derive differential equations which govern the population growth of various species, and compare the results predicted by our models with the known values of the populations. 3. In Section 1.6 we try to determine whether tightly sealed drums filled with concentrated waste material will crack upon 978-1-4684-0055-7978-1-4684-0053-3
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