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- W2803975089 abstract "A typical second-order linear elliptic mixed (Robin) boundary value problem (boundary value problem), which arises in many modern applications, is to solve $$begin{aligned} varepsilon Delta u_varepsilon ({varvec{x}})+{varvec{b}}({varvec{x}})cdot nabla u_varepsilon ({varvec{x}})=&, f({varvec{x}})text{ for } {varvec{x}}in Omega end{aligned}$$$$begin{aligned} beta ({varvec{x}})u_varepsilon ({varvec{x}})+alpha ({varvec{x}})frac{partial u_varepsilon ({varvec{x}})}{partial n({varvec{x}})} =&, g({varvec{x}}) text{ for } {varvec{x}}in partial Omega , end{aligned}$$where (Omega ) is a domain in the Euclidean space (mathbb R^{d}), whose boundary (partial Omega ) is sufficiently smooth." @default.
- W2803975089 created "2018-06-01" @default.
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- W2803975089 date "2018-01-01" @default.
- W2803975089 modified "2023-09-27" @default.
- W2803975089 title "Second-Order Elliptic Boundary Value Problems with a Small Leading Part" @default.
- W2803975089 doi "https://doi.org/10.1007/978-3-319-76895-3_1" @default.
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