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- W149289422 abstract "Complementary (upper and lower) bivariational bounds are presented on the inner product 〈g,φ〉 associated with the solution φ of an arbitrary non-linear problem Fφ=0 in a real Hilbert space H. They take the form J(Ψ, Φ)±C(Ψ, Φ), where C(Ψ, Φ) is a positive bivariational approximation to zero and $$J(psi ,Phi ) = - leftlangle {psi ,FPhi } rightrangle + leftlangle {g,Phi } rightrangle$$is a bivariational approximation to 〈g,φ〉. The applicability of the bounds is briefly discussed." @default.
- W149289422 created "2016-06-24" @default.
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- W149289422 date "1976-01-01" @default.
- W149289422 modified "2023-09-27" @default.
- W149289422 title "Bivariational bounds on 〈g,φ〉 for non-linear problems Fφ=O" @default.
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- W149289422 doi "https://doi.org/10.1007/bfb0087323" @default.
- W149289422 hasPublicationYear "1976" @default.
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