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Local boundedness of quasi-minimizers of integral functionals with variable exponent anisotropic growth and applications

机译:各向异性指数增长的积分泛函拟最小化子的局部有界性及应用

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摘要

The local boundedness of local quasi-minimizers of integral functionals with variable exponent anisotropic (x) growth under suitable assumptions is proved. Based on this result, the global boundedness and the Lipschitz continuity of weak solutions of Dirichlet or Neumann boundary value problems for the (x)-Laplace type equations are obtained.
机译:在适当的假设下,证明了具有可变指数各向异性(x)增长的积分泛函的局部拟最小化子的局部有界性。基于此结果,获得了(x)-Laplace型方程Dirichlet或Neumann边值问题的弱解的整体有界性和Lipschitz连续性。

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