Titlebook: Nonlinear Elliptic and Parabolic Problems; A Special Tribute to Haim Brezis,Michel Chipot,Joachim Escher Book 2005 Birkh?user Basel 2005 Bo

說明

Matthias Hieberw trends, possible developments for research and new issues not normally raised in the standard agenda of the philosophy of logic and mathematics. It transforms rigid classical partitions into a more open field for improvisation..978-90-481-2485-5978-1-4020-5012-1Series ISSN 2214-9775 Series E-ISSN 2214-9783

Initial

Milan Ku?cera,Jan Eisner,Lutz Reckew trends, possible developments for research and new issues not normally raised in the standard agenda of the philosophy of logic and mathematics. It transforms rigid classical partitions into a more open field for improvisation..978-90-481-2485-5978-1-4020-5012-1Series ISSN 2214-9775 Series E-ISSN 2214-9783

harbinger

HALO

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Resolvent Differences for General Obstacles,ations this behavior is maintained due to Dynkin’s formula. In the present article we study generalized obstacle perturbations, e.g., perturbations by measures with infinite weight. It turns out that the resolvent difference equals a product of two operators, one factor is the free resolvent, the se

Enrage

Very Weak Solutions of Stationary and Instationary Navier-Stokes Equations with Nonhomogeneous DataAmann [3], [4] for the nonstationary case with nonhomogeneous boundary data .|. = . leading to a new and very large solution class. Here we are mainly interested to investigate the ‘largest possible’ class for the more general problem with arbitrary divergence . = div ., boundary data . = .|.. and a

DENT

Existence and Uniqueness Results for Reaction-diffusion Processes of Electrically Charged Species,on processes of electrically charged species in .-dimensional bounded Lipschitzian domains. We include Fermi-Dirac statistics and admit nonsmooth material coefficients. We prove existence and uniqueness of bounded global solutions.

北極熊

蚊子

The Navier-Stokes Flow in the Exterior of Rotating Obstacles, exterior domain Ω in ?., it is shown that for initial data . ∈ . (Ω) with . ≥ . and which are satisfying a certain compatibility condition there exists a unique local mild solution to the Navier-Stokes problem. In the case of the whole space of ?., this local mild solution is even analytic in the s

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