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1、本文討論半線性橢圓型問題解在邊界附近的二次展式,其中Ω是RN(N≥3)中的有界光滑區(qū)域.令K表示正的單調(diào)函數(shù)類: k∈L1(0,δ0)∩C1(0,δ0)(δ0>0).
指出當(dāng)k單調(diào)非減時,l∈[0,1],當(dāng)k單調(diào)非增時,l∈[1,∞).
在本文中假設(shè)條件成立,應(yīng)用攝動方法,構(gòu)造比較函數(shù),得到了
定理1.3當(dāng)f滿足(f1)-(f2),b(x)滿足(b1)-(b2),并且:
(Ⅰ)當(dāng)k∈K3,l∈(0
2、,1),以下條件之一成立時:(i)在無窮遠(yuǎn)處f(s)=Csρ(ρ>1);(ii)f滿足(f3)和(f6);
(Ⅱ)當(dāng)k∈K3,l∈(1,∞),以下條件之一成立時:(i)在無窮遠(yuǎn)處f(s)=Csρ(ρ>1);(ii)f滿足(f3)和(f′6),
則有u(x)=ξ0φ(d(x))(1+T1d(x)+T2H(ˉx)d(x)+o(d(x))),(1.6)
其中φ由(1.2)定義,ξ0由定理1.1給定,并且
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