Im Buch
Ergebnisse 1-3 von 13
Seite 294
PROOF . Suppose un - , < 0 , then u has no other generalized zeros . Lemma 2.6 implies ( 1 ) . Since un > 0 , A UN > 0 , Lemma 2.2 implies u , 20 , Au , 20 , for all nN and ( 3.1 ) u . > 0 for all nN + 2 . and Au , > 0 for all n N +1 .
PROOF . Suppose un - , < 0 , then u has no other generalized zeros . Lemma 2.6 implies ( 1 ) . Since un > 0 , A UN > 0 , Lemma 2.2 implies u , 20 , Au , 20 , for all nN and ( 3.1 ) u . > 0 for all nN + 2 . and Au , > 0 for all n N +1 .
Seite 322
We need the following lemmas and theorems which will be available for the proof of our main theorem . k Lemma 2.1 .: Letç be Fimeasurable and n be Fitnmeasurable , if { 5 ,: n 2 1 } satisfies strong mixing condition with ils llg < c and ...
We need the following lemmas and theorems which will be available for the proof of our main theorem . k Lemma 2.1 .: Letç be Fimeasurable and n be Fitnmeasurable , if { 5 ,: n 2 1 } satisfies strong mixing condition with ils llg < c and ...
Seite 336
Un .. , un ( n = 1 ) Proof : Set k = 2 in ( 2.17 ) . Lemma 3.2 . : Suppose ( 3.11 ) and ( 3.12 ) holds , then for each n 2 1,1 Zi ' sch ( * ; ) ! + d for some constants c and d . Proof : For each n 2 1 , 1 sisn ( 3.14 ) -21 ( Sucu u ( u ) ...
Un .. , un ( n = 1 ) Proof : Set k = 2 in ( 2.17 ) . Lemma 3.2 . : Suppose ( 3.11 ) and ( 3.12 ) holds , then for each n 2 1,1 Zi ' sch ( * ; ) ! + d for some constants c and d . Proof : For each n 2 1 , 1 sisn ( 3.14 ) -21 ( Sucu u ( u ) ...
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