Titlebook: Quantitative Stochastic Homogenization and Large-Scale Regularity; Scott Armstrong,Tuomo Kuusi,Jean-Christophe Mourra Book 2019 Springer N

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Estimates for Parabolic Problems,ble . rather than (., .) (Quantitative homogenization results for parabolic equations with . random coefficients can also be obtained from the ideas presented in this book: see [7]). The main purpose of this chapter is to illustrate that the parabolic equation (.) can be treated satisfactorily using

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gross response of the thermosphere to such things as changes in solar ultraviolet flux and geomagnetic activity, more and more specific questions are being asked about the detailed thermospheric behavior. The search for greater understanding requires ever more detailed measurements. In the past, mea

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Scott Armstrong,Tuomo Kuusi,Jean-Christophe Mourrat part 2).Provides up-to-date research directions in the fiel.Consisting of two parts, the first part of this volume is an essentially self-contained exposition of the geometric aspects of local and global regularity theory for the Monge–Ampère and linearized Monge–Ampère equations. As an application

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