推导A-调和方程d*A(x,dω)=0解的局部Arλ(Ω)双权弱逆Hlder不等式,其x∈Ω,a.e,对任意ξ∈Λl(Rn),算子A:Ω×Λl(Rn)→Λl(Rn)满足条件|A(x,)ξ|≤α|ξ|p-1和〈A(x,ξ)ξ〉≥|ξ|p,常数α满足0〈α≤1,固定指数p满足1
A local two-weght Ar^λ(Ω)weak reverse HOlder inequality for differential forms is estabilished, which satisfies the A -harmonic equation d*A(x,dω)=0, where the operator A:Ω×Λl(Rn)→Λl(Rn) ,satisfies the conditions |A(x,)ξ|≤α|ξ|p-1and〈A(x,ξ)ξ〉≥|ξ|pfor almost every x∈Ω andall ξ∈A^1(R^n). Here 0〈α≤1 is a constant and 1〈p≤∞ is a fixed exponent.