Titlebook: Mathematics for Natural Scientists; Fundamentals and Bas Lev Kantorovich Textbook 20161st edition Springer Science+Business Media, LLC, par

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Ordinary Differential Equationsa function .(.) of ., and its derivatives ., ., etc. with each other. The fundamental task is to find a function .(.) that satisfies this equation. It may be that not one, but many functions form different solutions.

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Lev KantorovichProvides an exceptionally concise and clear treatment of essential mathematical methods used in physics and engineering.Each chapter contains practice problems and solutions.Can be used as the basis f

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Undergraduate Lecture Notes in Physicshttp://image.papertrans.cn/m/image/626885.jpg

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FunctionsAs was mentioned already in Sect. 1.5, a function . = .(.) establishes a correspondence between values of . taken from . and values of . also from .. It is not an essential condition for the function to exist that the values of . and/or . form continuous intervals.

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Functions of Many Variables: IntegrationWe recall that one-dimensional definite integral introduced in Sect. 4.1 is related to functions of a single variable. Here we shall generalise the idea of integration for functions of more than one variable. We start from the simplest case—integration of functions of two variables.

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Lev Kantorovich deformed shapes are considered. The influence of thickness and stiffness of layers, of the size of delamination area are investigated. The applicability of simplified models of buckling analysis is studied. The necessity to consider complete branching pattern and postbuckling local shapes is emphas

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