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- W1993990941 abstract "Let Ω be a bounded Lebesgue measurable domain of R n with a Lipschitz boundary ∂Ω. The following initial-boundary value problem is considered: ∂u/∂t-Lu=f(u-h) in Q, Bu=O on Γ, u=φ οη Γ 0 ; where Q=Ω×(O,T), Γ=∂Ω×(O,T) and Γ 0 =Ω×{0}. L is a uniformly elliptic operator, B a boundary operator defined by Bu=∂u/∂v+bu, in which ∂/∂v denotes the outer ω-normal derivative on Γ, and f represents a discontinuous non linearity" @default.
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- W1993990941 creator A5088003935 @default.
- W1993990941 date "1989-01-01" @default.
- W1993990941 modified "2023-09-27" @default.
- W1993990941 title "The monotone iterative technique for a parabolic boundary value problem with discontinuous nonlinearity" @default.
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