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RENORMALIZED SOLUTIONS OF ELLIPTIC EQUATIONS WITH ROBIN BOUNDARY CONDITIONS
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作者 Olivier GUIBE alip oropeza 《Acta Mathematica Scientia》 SCIE CSCD 2017年第4期889-910,共22页
In the present paper, we consider elliptic equations with nonlinear and nonlao mogeneous Robin boundary conditions of the type {-div(B(x,u)△u) = f in Ω,u=0 on Гo, B(x,u)Vu·n^-+γ(x)h(u) = 9 on Г1,w... In the present paper, we consider elliptic equations with nonlinear and nonlao mogeneous Robin boundary conditions of the type {-div(B(x,u)△u) = f in Ω,u=0 on Гo, B(x,u)Vu·n^-+γ(x)h(u) = 9 on Г1,where f and g are the element of L^1(Ω) and L^1(Г1), respectively. We define a notion of renormalized solution and we prove the existence of a solution. Under additionM assumptions on the matrix field B we show that the renormalized solution is unique. 展开更多
关键词 elliptic equations renormalized solution UNIQUENESS Robin boundary conditions L^1 data
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