Titlebook: Hyperbolic Functional Differential Inequalities and Applications; Zdzislaw Kamont Book 1999 Springer Science+Business Media Dordrecht 1999

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书目名称Hyperbolic Functional Differential Inequalities and Applications影响因子(影响力)




书目名称Hyperbolic Functional Differential Inequalities and Applications影响因子(影响力)学科排名




书目名称Hyperbolic Functional Differential Inequalities and Applications网络公开度




书目名称Hyperbolic Functional Differential Inequalities and Applications网络公开度学科排名




书目名称Hyperbolic Functional Differential Inequalities and Applications被引频次




书目名称Hyperbolic Functional Differential Inequalities and Applications被引频次学科排名




书目名称Hyperbolic Functional Differential Inequalities and Applications年度引用




书目名称Hyperbolic Functional Differential Inequalities and Applications年度引用学科排名




书目名称Hyperbolic Functional Differential Inequalities and Applications读者反馈




书目名称Hyperbolic Functional Differential Inequalities and Applications读者反馈学科排名

conceal

弄脏

Numerical Method of Lines, is studied in [91]. The book [189] demonstrates lots of examples of the use of the numerical method of lines. Convergence analysis of one step difference methods generated by the numerical method of lines was investigated in [186].

秘方药

Generalized Solutions,l problems can be found in [42, 107, 123]. Distributional solutions of almost linear problems were considered in [204]. The method used in this paper is constructive, it is based on a difference scheme. Barbashin type functional differential problems are discussed in [102].

TAG

Functional Integral Equations,sional set. Let ..(..(.)) denotes the .. — dimensional Lebesgue measure of ..(.). We assume that .. does not depend on .. If the .. — dimensional hyperplane containing the set ..(.) and being parallel to the coordinate axes is defined by the equations.then.denotes the .. dimensional Lebesgue integral in the space.and ..

Nerve-Block

Initial Problems on the Haar Pyramid,. In particular, uniqueness results for initial problems on the Haar pyramid with nonlinear a priori estimates, were obtained as consequences of suitable comparison theorems for differential inequalities. The authors deal with solutions which admit first order partial derivatives and are totally dif

冒烟

Existence of Solutions on the Haar Pyramid,Write..=[−.., 0] × [−., .] where .. ∈ .., Ω = . × .(.. ∪ ., .) × ..and.Suppose that .: Ω → . and .: .. → . are given functions. Consider the Cauchy problem.where ... = (....,…, ...). In this Chapter we consider classical solutions of problem (2.1), (2.2). We assume that the operator . satisfies the

错事

Numerical Method of Lines,is transformed into a system of ordinary differential equations. The method is used for approximation of solutions of nonlinear differential problems of parabolic type by solutions of ordinary equations ([91, 153, 219, 220, 222, 225, 238]). The method is also treated as a tool for proving of existen

Tartar

Generalized Solutions,systems in two independent variables were considered in [167], see also [102]. A continuous function is a solution of a mixed problem if it satisfies integral functional system arising from functional differential system by integrating along bicharacteristics. The paper [167] initiated investigation

个阿姨勾引你

Functional Integral Equations,ts of the space .. will be denoted by . = (.., …, ..), . = (.., …, ..). Let . ⊂ . be a compact set and .(.) = }ξ ∈ .:ξ≤.}. Assume that functions.are given and β(.) ≤ ., α.(.) ≤ ., 1 ≤ . ≤ ., for . ∈ .. Suppose that the sets ..(.) ⊂ .(.) for . ∈ ., 1 ≤ . ≤ ., are given. We assume further that ..(.) i