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- W2963212741 abstract "A theorem on the solutions of the problem $$U'(w)={gamma }F(U(w),w), U(w_1)=u_1, U(w_2)=u_2$$ is applied for finding the functional solutions of the system of partial differential equations $$begin{aligned} {nabla }cdot (a(u,w){nabla }u)= & {} 0,quad u=u_1{ hbox {on}quad {{Gamma }}_1},quad u=u_2{ hbox {on}quad {{Gamma }}_2},quad frac{{partial }u}{{partial }n}=0{ hbox {on}quad {{Gamma }}_3} {nabla }cdot (b(u,w){nabla }w)= & {} 0,quad w=w_1{ hbox {on}quad {{Gamma }}_1},quad w=w_2{ hbox {on}quad {{Gamma }}_2},quad frac{{partial }w}{{partial }n}=0{ hbox {on}quad {{Gamma }}_3}. end{aligned}$$ The problem of existence and uniqueness of solutions is considered." @default.
- W2963212741 created "2019-07-30" @default.
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- W2963212741 date "2017-12-12" @default.
- W2963212741 modified "2023-10-06" @default.
- W2963212741 title "An application of a theorem of G. Zwirner to a class of non-linear elliptic systems in divergence form" @default.
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- W2963212741 doi "https://doi.org/10.1007/s40574-017-0150-0" @default.
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