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1 Introduetion The Bergman spaeeA足15 the spaee of analytie funetions on a plane domain D whieh are square integrable with resPeet to the measure dA。(:)=(a 1)(1一l:I“)“己且(之),where dA denotes the normalized Lebesgue area measure on D.The reProdueing kernel in A蕊15 given妙K1a)(:) 1 (1一场:)2 a之,叨任D. If(·,·)。denotes the inner produet in LZ(D,dA。),then (。,K;a))。=人(二) h oA蕊,二。D. The orthogonal projeetion凡of LZ(D,dA。)ontoA且15 given by‘Pa。)(?卜(。,玲,)一… 相似文献
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Let B(H) be the algebra of bounded linear operators acting on a separable Hilbert space H. An operator T in B(H) is said to be strongly irreducible (see [1]), denoted by T (SI), if it is not similar to any reducible operator (see [2]). If the dimension of ?i is finite, B(H) may be regarded as an n × n matrix algebra. In this case, T (SI) if and only if T is similar to a Jordanian block. Jordanian canonical form theorem is one of the most important theorems in matrix theory. The Jordan… 相似文献
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Let W be an injective unilateral weighted shift, and let W(n) be the orthogonal direct sum of n copies of W. In this paper, we prove that, if the commutant of W is strictly cyclic, then W(n) has a unique (SI) decomposition with respect to similarity for every natural number n. 相似文献
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An operator on a Hilbert space is said to have (SI) decomposition if it is similar to the orthogonal direct sum of some (SI) operators. In this paper, we prove that every operator, which is similar to a quasinormal operator, has (SI)decomposition if and only if it is similar to D ( 0≤j相似文献
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