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- W2286643543 abstract "In this article, we establish the following result: Let (T, ℱ, μ) be a σ-finite measure space, let Y be a reflexive real Banach space, and let ϕ, ψ: Y → R be two sequentially weakly lower semicontinuous functionals such that for some p > 0. Moreover, assume that ϕ has no global minima, while ϕ + λψ is coercive and has a unique global minimum for each λ > 0. Then, for each γ ∈L ∞(T) ∩ L 1(T)∖{0}, with γ ≥0, and for each r > inf Y ψ, if we put we have" @default.
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- W2286643543 date "2014-07-03" @default.
- W2286643543 modified "2023-09-23" @default.
- W2286643543 title "Integral Functionals on Lp-Spaces: Infima Over Sublevel Sets" @default.
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- W2286643543 doi "https://doi.org/10.1080/01630563.2014.908213" @default.
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