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Ergebnisse 1-3 von 26
Seite 291
Hence au r > 0 , U » + , > Ux 20 , and by induction ų > 0 , Au , - , > 0,0'u.- ,. Aux UÝ , beu , > O for all n 2 N + 1 . The proof of lim u r = 0 is similar to the above lemma . We also need the following lemma in the sense of backward ...
Hence au r > 0 , U » + , > Ux 20 , and by induction ų > 0 , Au , - , > 0,0'u.- ,. Aux UÝ , beu , > O for all n 2 N + 1 . The proof of lim u r = 0 is similar to the above lemma . We also need the following lemma in the sense of backward ...
Seite 292
( 2.10 ) Hence Uon- , 0 , AU , N - ; - , 0 for N < j s 2N - 1 , with strict inequality 2 N 2 U2 N- > O for all j , N + 23is2 N - I ( 123 ) ( 2.11 ) Au 2N - 1-1 < 0 for all j , N + 1 < i < 2N - 1 ( N2 ) Or u .
( 2.10 ) Hence Uon- , 0 , AU , N - ; - , 0 for N < j s 2N - 1 , with strict inequality 2 N 2 U2 N- > O for all j , N + 23is2 N - I ( 123 ) ( 2.11 ) Au 2N - 1-1 < 0 for all j , N + 1 < i < 2N - 1 ( N2 ) Or u .
Seite 294
20 , Av . - iso , hence u , 30 , Au- , 20 , , for all n , isnSN , ( 3.3 ) ( 3.4 ) and v.:->vi > 0 , or Ave = - Au , < 0 , hence uo < u , < o V. > 0 for all n , isn < N - 2 ( NZ 3 ) and Av , - , < 0 for all n , isn < N - 1 ( N 2 ) .
20 , Av . - iso , hence u , 30 , Au- , 20 , , for all n , isnSN , ( 3.3 ) ( 3.4 ) and v.:->vi > 0 , or Ave = - Au , < 0 , hence uo < u , < o V. > 0 for all n , isn < N - 2 ( NZ 3 ) and Av , - , < 0 for all n , isn < N - 1 ( N 2 ) .
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