
handle: 2158/841499
Gradient boundedness up to the boundary for solutions to Dirichlet and Neumann problems for elliptic systems with Uhlenbeck type structure is established. Nonlinearities of possibly non-polynomial type are allowed, and minimal regularity on the data and on the boundary of the domain is assumed. The case of arbitrary bounded convex domains is also included.
Mathematics - Analysis of PDEs, Nonlinear elliptic systems; Dirichlet problem; Neumann problem; Global boundedness of the gradient; Lipschitz regularity; Lorentz spaces, FOS: Mathematics, 35B45, 35J25, Analysis of PDEs (math.AP)
Mathematics - Analysis of PDEs, Nonlinear elliptic systems; Dirichlet problem; Neumann problem; Global boundedness of the gradient; Lipschitz regularity; Lorentz spaces, FOS: Mathematics, 35B45, 35J25, Analysis of PDEs (math.AP)
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