Math, asked by namithapj, 5 months ago

canonical decomposition of 1947​

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Answered by Anonymous
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Answer:

Abstract. For the generator A of a strongly continuous group on a Hilbert

space, we modify Liapunov’s method of changing the scalar product to obtain a decomposition A = B + C with B skew-adjoint and C bounded and

selfadjoint (with respect to the new scalar product). This yields a new proof

of the fact that A has bounded H

∞–calculi on vertical strips. Furthermore

we show that, with respect to the new scalar product, A

2

can be obtained

by a closed sectorial form in the sense of Kato

Step-by-step explanation:

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