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- W1954124031 abstract "The boundary value problem is examined for the system of elliptic equations of from $-Delta u + A(x)u = 0 quadtext{in} Omega,$ where $A(x)$ is positive semidefinite matrix on $mathbb{R}^{{k}times{k}},$ and $frac{partial u}{partial nu}+g(u)=h(x) quadtext{on} partialOmega$ It is assumed that $gin C(mathbb{R}^{k},mathbb{R}^{k})$ is a bounded function which may vanish at infinity. The proofs are based on Leray-Schauder degree methods." @default.
- W1954124031 created "2016-06-24" @default.
- W1954124031 creator A5041102055 @default.
- W1954124031 date "2014-11-12" @default.
- W1954124031 modified "2023-09-27" @default.
- W1954124031 title "Linear elliptic system with nonlinear boundary conditions without Landesman-Lazer conditions" @default.
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