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Titlebook: Knowing without Thinking; Mind, Action, Cognit Zdravko Radman (Professor of Philosophy) Book 2012 Palgrave Macmillan, a division of Macmill

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楼主: morphology
发表于 2025-3-28 17:12:34 | 显示全部楼层
er [L-S] that .=λcos(.)+. on ℤ has no absolutely continuous spectrum for . > 2, ρ > 1. In fact, Theorem 1.4 from [L-S] provides an alternative proof of Proposition 4 in this paper. Other numerical and heuristic studies appear in [G-F],[B-F]. The particular case 1 < ρ < 2 was studied in [Th]. See [L-
发表于 2025-3-28 20:14:11 | 显示全部楼层
Massimiliano Cappuccio,Michael Wheelerer [L-S] that .=λcos(.)+. on ℤ has no absolutely continuous spectrum for . > 2, ρ > 1. In fact, Theorem 1.4 from [L-S] provides an alternative proof of Proposition 4 in this paper. Other numerical and heuristic studies appear in [G-F],[B-F]. The particular case 1 < ρ < 2 was studied in [Th]. See [L-
发表于 2025-3-29 00:36:04 | 显示全部楼层
Daniel D. Huttoer [L-S] that .=λcos(.)+. on ℤ has no absolutely continuous spectrum for . > 2, ρ > 1. In fact, Theorem 1.4 from [L-S] provides an alternative proof of Proposition 4 in this paper. Other numerical and heuristic studies appear in [G-F],[B-F]. The particular case 1 < ρ < 2 was studied in [Th]. See [L-
发表于 2025-3-29 05:16:13 | 显示全部楼层
Michael Schmitzer [L-S] that .=λcos(.)+. on ℤ has no absolutely continuous spectrum for . > 2, ρ > 1. In fact, Theorem 1.4 from [L-S] provides an alternative proof of Proposition 4 in this paper. Other numerical and heuristic studies appear in [G-F],[B-F]. The particular case 1 < ρ < 2 was studied in [Th]. See [L-
发表于 2025-3-29 08:38:01 | 显示全部楼层
发表于 2025-3-29 12:56:06 | 显示全部楼层
Joseph Margoliser [L-S] that .=λcos(.)+. on ℤ has no absolutely continuous spectrum for . > 2, ρ > 1. In fact, Theorem 1.4 from [L-S] provides an alternative proof of Proposition 4 in this paper. Other numerical and heuristic studies appear in [G-F],[B-F]. The particular case 1 < ρ < 2 was studied in [Th]. See [L-
发表于 2025-3-29 18:47:10 | 显示全部楼层
发表于 2025-3-29 23:30:53 | 显示全部楼层
Susan A. J. Stuarts that go beyond the Brunn–Minkowski theory. One of the major current research directions addressedis the identification of lower-dimensional structures with remarkable properties in rather arbitrary high-dimensional objects. In addition to functional analytic results, connections to Computer Scienc
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