Type: Article
Publication Date: 1975-01-01
Citations: 9
DOI: https://doi.org/10.5802/aif.574
Let T be a positive linear operator on 𝒞(K) (where K is a compact). It is proved that if inf. {T 1 n ;n>0}<1, the sequence (T n ) converges uniformly to 0, and that if sup. {T 1 n ;n>0}>1 the sequence (T n ) converges uniformly to +∞.
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