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Uniformly Degenerate Elliptic Equations with Varying Characteristic Exponents
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In this paper, we study the regularity of solutions to uniformly degenerate elliptic equations in bounded domains under the condition that the characteristic polynomials have varying characteristic exponents.
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Schauder estimates for elliptic equations degenerating on lower dimensional manifolds
Weak solutions to weighted elliptic equations with a distance-to-a-manifold weight are shown to be C^{0,α} or C^{1,α} up to the characteristic manifold under a homogeneous conormal condition.
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