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30 sonuçtan 1-3 arası sonuçlar
Sayfa 478
Assume that the metric on X is locally bi - Lipschitz with respect to the inner metric
. Let f : X Y be a locally Lipschitz map such that for some C > 0 each blowup fft :) :
x4 ) is C - bi - Lipschitz . Then f : X - Y is locally bi - Lipschitz . f ( x ) Remark 1.3 ...
Assume that the metric on X is locally bi - Lipschitz with respect to the inner metric
. Let f : X Y be a locally Lipschitz map such that for some C > 0 each blowup fft :) :
x4 ) is C - bi - Lipschitz . Then f : X - Y is locally bi - Lipschitz . f ( x ) Remark 1.3 ...
Sayfa 480
Let Cr > 0 ; we say that a locally Lipschitz map f : X Y is ( C , r ) -open at a point
x e X if for all ĉ E Br ( x ) and all i Er – d ( x , ī ) we have BCF ( $ ( T ) ) c f ( B ; ( 7 ) )
. Observe that in this case f is ( C , r – ) -open at each i with F = d ( x , i ) < r .
Let Cr > 0 ; we say that a locally Lipschitz map f : X Y is ( C , r ) -open at a point
x e X if for all ĉ E Br ( x ) and all i Er – d ( x , ī ) we have BCF ( $ ( T ) ) c f ( B ; ( 7 ) )
. Observe that in this case f is ( C , r – ) -open at each i with F = d ( x , i ) < r .
Sayfa 483
If we assume Y to be only locally geodesic , then the same argument works if it is
known that all points yı , y2 € Bor ( y ) are connected in Y by a geodesic . This
finishes the proof of Theorem 1.2 . Under the assumptions of Proposition 4.3 ...
If we assume Y to be only locally geodesic , then the same argument works if it is
known that all points yı , y2 € Bor ( y ) are connected in Y by a geodesic . This
finishes the proof of Theorem 1.2 . Under the assumptions of Proposition 4.3 ...
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İçindekiler
Данилов Л И Об отсутствии собственных значений в спектре | 47 |
A Antipov and A I Generalov The Yoneda algebras of symmetric special | 377 |
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