Definitions from Wikipedia (Compact operator on Hilbert space)
▸ noun: In the mathematical discipline of functional analysis, the concept of a compact operator on Hilbert space is an extension of the concept of a matrix acting on a finite-dimensional vector space; in Hilbert space, compact operators are precisely the closure of finite-rank operators (representable by finite-dimensional matrices) in the topology induced by the operator norm.
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▸ noun: In the mathematical discipline of functional analysis, the concept of a compact operator on Hilbert space is an extension of the concept of a matrix acting on a finite-dimensional vector space; in Hilbert space, compact operators are precisely the closure of finite-rank operators (representable by finite-dimensional matrices) in the topology induced by the operator norm.
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▸ Words that often appear near compact operator on hilbert space
▸ Rhymes of compact operator on hilbert space
▸ Invented words related to compact operator on hilbert space