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In this paper we study Lipschitz solutions of partial diﬀerential relations of the form (1) ∇u(x) ∈ K a.e. in Ω,
where u is a (Lipschitz) mapping of an open set Ω ⊂ Rn into Rm , ∇u(x) is its gradient (i.e. the matrix ∂ui (x)/∂xj , 1 ≤ i ≤ m, 1 ≤ j ≤ n, deﬁned for almost every x ∈ Ω), and K is a subset of the set M m×n of all real m × n matrices. In addition to relation (1), boundary conditions and other conditions on u will also be considered. Relation (1)...
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These two texts in this one cover, entitled ‘An introduction to the standard methods of elementary integration’ (Part I)
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