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A Lower Bound for the Differences of Powers of Linear Operators
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作者 J.MALINEN o.nevanlinna +1 位作者 V.TURUNEN Z.YUAN 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2007年第4期745-748,共4页
Let T be a bounded linear operator in a Banach space, with σ(T)={1}. In 1983, Esterle-Berkani' s conjecture was proposed for the decay of differences (I - T) T^n as follows: Eitheror lim inf (n→∞(n+1)||... Let T be a bounded linear operator in a Banach space, with σ(T)={1}. In 1983, Esterle-Berkani' s conjecture was proposed for the decay of differences (I - T) T^n as follows: Eitheror lim inf (n→∞(n+1)||(I-T)T^n||≥1/e or T = I. We prove this claim and discuss some of its consequences. 展开更多
关键词 Esterle-Berkani's conjecture Quasi-nilpotent linear operator Differences of powers DECAY
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