On Fine Limits and Curving-Shaped Limits
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This paper studies the boundary behavior of the so-called SIH-functions, i.e., the functions satisfying the scale invariant Harnack inequality on a domain D RN (N 2). Suppose that D contains a curving-cone at a point D and u is a SIH-function on D. Then u has a curving-shaped limit L at , if u has a -fine limit (especially, a p-fine limit in the sense of [6] or an -fine limit in the sense of the Riesz potential theory [4]) L at .
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