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- W2025573491 abstract "Let O denote the origin of ℝ n (where n ≥ 2), let B ( X, r ) denote the open ball in ℝ n of centre X and radius r , and define φ n : (0, + ∞) → ℝ by φ n ( t ) = t 2- n if n ≥ 3 and φ 2 ( t ) = log (1/ t ). A sequence ( X k ) in B ( O , 1) is said to converge regularly to O if X k → O and there is a constant k > 1 such that φ n (| X k +1 |) < K φ n (| X k |) for each k ∈ ℕ. If n ≥ 3, this is clearly equivalent to saying that there is a constant k ′ ε (0, 1) such that | X k +1 | > k ′| X k | for each k (cf. [ 18 ], p. 149)." @default.
- W2025573491 created "2016-06-24" @default.
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- W2025573491 date "1990-09-01" @default.
- W2025573491 modified "2023-09-25" @default.
- W2025573491 title "Fine limits of superharmonic functions" @default.
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- W2025573491 doi "https://doi.org/10.1017/s0305004100069243" @default.
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