Decomposition of spectrum (functional analysis)

（重定向自Residual spectrum）

The spectrum of a linear operator $T$ that operates on a Banach space $X$ (a fundamental concept of functional analysis) consists of all scalars $\lambda$ such that the operator $T-\lambda$ does not have a bounded inverse on $X$ . The spectrum has a standard decomposition into three parts:

单词	Residual spectrum
释义	Residual spectrum 英语百科 Decomposition of spectrum (functional analysis) （重定向自Residual spectrum） The spectrum of a linear operator $T$ that operates on a Banach space $X$ (a fundamental concept of functional analysis) consists of all scalars $\lambda$ such that the operator $T-\lambda$ does not have a bounded inverse on $X$ . The spectrum has a standard decomposition into three parts:
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