St. Petersburg Mathematical Journal, 10. cilt,579-1070. sayfalarAmerican Mathematical Society, 1999 |
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87 sonuçtan 1-3 arası sonuçlar
Sayfa 657
... proved . Below we shall prove that , for any n , the inclusion H≤ Nʊ ( o , г ) is fulfilled for the form D - net ( o , г ) associated with H due to Lemma 1. However , first we consider the case n = 1 separately . = Lemma 2. If a field ...
... proved . Below we shall prove that , for any n , the inclusion H≤ Nʊ ( o , г ) is fulfilled for the form D - net ( o , г ) associated with H due to Lemma 1. However , first we consider the case n = 1 separately . = Lemma 2. If a field ...
Sayfa 801
... proved as in Theorem 2.1 . As a result , we have ( 3.5 ) || πо + So- A || Aag ( F + N { x < 1/2 } ) ≤ c || 0 || ‚ μ1 · o ̧ ( r ) • ( ii ) Now , assume that σ € A ( г ) . In part ( i ) it was proved that the integral a σ ( q ) ( a ) ( n ...
... proved as in Theorem 2.1 . As a result , we have ( 3.5 ) || πо + So- A || Aag ( F + N { x < 1/2 } ) ≤ c || 0 || ‚ μ1 · o ̧ ( r ) • ( ii ) Now , assume that σ € A ( г ) . In part ( i ) it was proved that the integral a σ ( q ) ( a ) ( n ...
Sayfa 1021
... proved . Returning to the nodes ( 4.1 ) , we consider the polynomial ( 4.5 ) for 1≤ j ≤ k ≤r . Pr - k + j ( x ) = ( § − x ) ' [ §j , · · · ‚ Ek ] . . , Lemma 4.2 . The pole pr - k + j ( §1 , ... , Er ) of the polynomial ( 4.5 ) is ...
... proved . Returning to the nodes ( 4.1 ) , we consider the polynomial ( 4.5 ) for 1≤ j ≤ k ≤r . Pr - k + j ( x ) = ( § − x ) ' [ §j , · · · ‚ Ek ] . . , Lemma 4.2 . The pole pr - k + j ( §1 , ... , Er ) of the polynomial ( 4.5 ) is ...
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