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Titlebook: Differential and Integral Equations through Practical Problems and Exercises; Gheorghe Micula,Paraschiva Pavel Book 1992 Springer Science+

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书目名称Differential and Integral Equations through Practical Problems and Exercises
编辑Gheorghe Micula,Paraschiva Pavel
视频video
丛书名称Texts in the Mathematical Sciences
图书封面Titlebook: Differential and Integral Equations through Practical Problems and Exercises;  Gheorghe Micula,Paraschiva Pavel Book 1992 Springer Science+
描述Many important phenomena are described and modeled by means of differential and integral equations. To understand these phenomena necessarily implies being able to solve the differential and integral equations that model them. Such equations, and the development of techniques for solving them, have always held a privileged place in the mathematical sciences. Today, theoretical advances have led to more abstract and comprehensive theories which are increasingly more complex in their mathematical concepts. Theoretical investigations along these lines have led to even more abstract and comprehensive theories, and to increasingly complex mathematical concepts. Long-standing teaching practice has, however, shown that the theory of differential and integral equations cannot be studied thoroughly and understood by mere contemplation. This can only be achieved by acquiring the necessary techniques; and the best way to achieve this is by working through as many different exercises as possible. The eight chapters of this book contain a large number of problems and exercises, selected on the basis of long experience in teaching students, which together with the author‘s original problems cove
出版日期Book 1992
关键词Approximation; Integral equation; differential equation; partial differential equation; ordinary differe
版次1
doihttps://doi.org/10.1007/978-94-015-8024-3
isbn_softcover978-90-481-4184-5
isbn_ebook978-94-015-8024-3Series ISSN 0927-4529
issn_series 0927-4529
copyrightSpringer Science+Business Media B.V. 1992
The information of publication is updating

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Jonathan Culpeper,Oliver HolmesLet us consider the n-th order linear differential equation . where .., ..,..., .., . ∈ .([.,.]) are given.
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R. M. C. De Keyser,J. L. S. Van OstaeyenA function .: .→. satisfying the conditions,
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https://doi.org/10.1007/978-3-031-49892-3A relation, in which the independent variables ...., ..., .., and the unknown function . of these variables together with its first partial derivatives appear is called the ..
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https://doi.org/10.1007/978-3-031-49892-3Prove the result: If the differential equation.with . continuous possesses a unique solution, then the Euler polygons converge to this solution.
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