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- W177032994 abstract "This paper deals with the local regularity of minimizers of functionals of the type $${cal{F}}(u;Omega ) = int_Omega {F(x,u(x),M(Du(x)))dx}$$(1.1)where Ω is an open set in ℝ n , u: Ω → ℝ N , n ≥ 2, N ≥ 2, M(Du(x)) stands for all minors of the Jacobian matrix Du of u and (F(x,u,M):Omega times {Re^ell } to {Re^ + }ell : = left( {matrix{{n + N} cr n cr }} right) - 1) is a smooth function which is convex in M." @default.
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- W177032994 date "1989-01-01" @default.
- W177032994 modified "2023-09-24" @default.
- W177032994 title "Partial Regularity of Cartesian Currents which Minimize Certain Variational Integrals" @default.
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- W177032994 doi "https://doi.org/10.1007/978-1-4615-9831-2_3" @default.
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