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Let F be a sublinear functional.
Let be a sublinear functional with respect to the third variable.
Let F : S × S × R n ↦ R be a sublinear functional with respect to the third variable.
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Throughout the paper, we assume that ℱ is a sublinear functional.
Where, F: X × X × R n → R is a sublinear functional, α: X × X → R+ {0}, ρ ∈ R and d: X × X → R. Let Φ: X → R and h: X × R n → R be differentiable real valued functions.
This is possible since is a sublinear function.
But considering the same C, f is not higher-order ((F,alpha,gamma,rho,d -convex because C is not a sublinear functional with respect to the third variable.
Let T be a sublinear operator.
Let be a sublinear operator, and let be a real linear proper subspace of.
Let T be a sublinear operator, that is, | T ( f + g ) | ≤ | T f | + | T g |.
Let T Ω be a sublinear operator satisfying (1.1) and bounded on L p ( R n ) for p > 1.
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