Taylor’s theorem for functionals on BMO with application to BMO local minimizers
In this note two results are established for energy functionals that are given by the integral of W(x,∇u(x)) over Ω⊂Rn with ∇u∈BMO(Ω;RN×n), the space of functions of Bounded Mean Oscillation of John & Nirenberg. A version of Taylor's theorem is first shown to be valid provided the integrand W has polynomial growth.
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