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Dimensions of the Kernels of Linear Operators and Their Algebraic Adjoints 被引量:1

Dimensions of the Kernels of Linear Operators and Their Algebraic Adjoints
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摘要 In this paper we study the kernels of a linear operator and its algebraic adjoint by studying their restriction on a subspace, a Banach space, such that the restriction is the difference of the identity and a compact operator under some conditions, and therefore some results on compact operator theory can be applied. As an example we study the M-scale subdivision operators. In this paper we study the kernels of a linear operator and its algebraic adjoint by studying their restriction on a subspace, a Banach space, such that the restriction is the difference of the identity and a compact operator under some conditions, and therefore some results on compact operator theory can be applied. As an example we study the M-scale subdivision operators.
出处 《Acta Mathematica Sinica,English Series》 SCIE CSCD 1998年第4期441-446,共6页 数学学报(英文版)
关键词 Linear space Compact operator Subdivision operator Linear space Compact operator Subdivision operator
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