St. Petersburg Mathematical Journal, 10. cilt,579-1070. sayfalarAmerican Mathematical Society, 1999 |
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97 sonuçtan 1-3 arası sonuçlar
Sayfa 629
= assume that κ > 0. Fixing a hierarchy of scales ɛ < 0 , where R ( k ) ~ 0 , we suppose that the assertion is not true , i.e. , în → 0 as n → ∞ , where rn is the convexity radius of the metric dn . As in the proof of Lemma 2.3 , we ...
= assume that κ > 0. Fixing a hierarchy of scales ɛ < 0 , where R ( k ) ~ 0 , we suppose that the assertion is not true , i.e. , în → 0 as n → ∞ , where rn is the convexity radius of the metric dn . As in the proof of Lemma 2.3 , we ...
Sayfa 643
... Assume that x X is an accumulation point of the set Ng . Since the essential vertices of the 2 - polyhedron X are isolated , we may assume that Xm → x as m → ∞ for a sequence of points me that are not essential vertices . Moreover ...
... Assume that x X is an accumulation point of the set Ng . Since the essential vertices of the 2 - polyhedron X are isolated , we may assume that Xm → x as m → ∞ for a sequence of points me that are not essential vertices . Moreover ...
Sayfa 659
... assume that the four entries ai , ± k are nonzero . Moreover ( see Lemma 6 ) , we may assume that , for any j ± i , at least one of the four entries aj , k is equal to zero . = Now we need the matrix b b ( 0 ) = ad ( 0 ) a - 1 with an ...
... assume that the four entries ai , ± k are nonzero . Moreover ( see Lemma 6 ) , we may assume that , for any j ± i , at least one of the four entries aj , k is equal to zero . = Now we need the matrix b b ( 0 ) = ad ( 0 ) a - 1 with an ...
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