Titlebook: Differential Equations, Chaos and Variational Problems; Vasile Staicu Conference proceedings 2008 Birkh?user Basel 2008 Boundary value pro

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Progress in Nonlinear Differential Equations and Their Applicationshttp://image.papertrans.cn/d/image/278703.jpg

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NEEDY

A Young Measures Approach to Averaging,s quantitative estimates for the averaging. Advantages that can be drawn from the Young measures approach, in particular, allowing time-varying averages, are displayed along with a connection to singularly perturbed systems.

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,An Overview on Existence of Vector Minimizers for Almost Convex 1—dim Integrals,gian .(·) is, e.g., lsc with coercive growth, assuming +∞ values freely. We replace convexity by almost convexity, a hypothesis which in the radial case .(., ξ) = . (., |ξ|) is automatically satisfied provided . (., · ) has superlinear growth and is convex at zero.

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On Generalized Differential Quotients and Viability,-valued map that has a GDQ-regular multiselection and (.) ? .(.) is a set-valued map measurable with respect to . and upper semi-continuous with respect to .. Some auxiliary results on Cellina continuously approximable multifunctions and Generalized Differential Quotients are given.

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Radionuclide Studies of the Lungs quantitative estimates for the averaging. Advantages that can be drawn from the Young measures approach, in particular, allowing time-varying averages, are displayed along with a connection to singularly perturbed systems.

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Radiologic Diagnosis of Chest Diseaseystems, or in the case of Julia or Cantor sets, for instance, under discrete time systems..It happens that viability kernels of subsets, capture basins of targets and the combination of the twos provide tools for the analysis of the local behavior around equilibria (local stable and unstable manifol

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Radiological Signs of Gastric Cancer, them suitable for the set-valued numerical problems presented here. This short overview will present first applications of these selections to standard problems in this area, namely representation of convex, compact sets in ?. and set operations, set-valued integration and interpolation as well as

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Radiological Anatomy for FRCR Part 1 with non empty interior. By means of a disintegration theorem, we next show that the Euler-Lagrange equation can be reduced to an ODE along characteristics, and we deduce that the solution to Euler-Lagrange is different from 0 a.e. and satisfies a uniqueness property. Using these results, we prove