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Graham T. Smithnoframeworkinwhichtomakesense of analytic concepts such as convergence and continuity. Nevertheless, on the spaces of most interest to us there is often a norm (which extends the idea of the length of a vector to a somewhat more abstract setting). Since a norm on a vector space gives rise to a metri尽管 发表于 2025-3-22 03:30:14
Graham T. Smithnoframeworkinwhichtomakesense of analytic concepts such as convergence and continuity. Nevertheless, on the spaces of most interest to us there is often a norm (which extends the idea of the length of a vector to a somewhat more abstract setting). Since a norm on a vector space gives rise to a metriCLAIM 发表于 2025-3-22 07:22:38
Graham T. Smith : . — λ. is not invertible} which is called the spectrum of . and which generalizes the set of eigenvalues of a matrix. We conclude the chapter by investigating the properties of those selfadjoint operators whose spectrum lies in [0,∞). Although some of the earlier results in this chapter have anal悄悄移动 发表于 2025-3-22 11:44:01
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Graham T. Smithhe set {λ є ℂ : . — λ. is not invertible} which is called the spectrum of . and which generalizes the set of eigenvalues of a matrix. We conclude the chapter by investigating the properties of those self-adjoint operators whose spectrum lies in [0, ∞). Although some of the earlier results in this chSad570 发表于 2025-3-22 18:17:22
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Graham T. Smithere is often a norm (which extends the idea of the length of a vector to a somewhat more abstract setting). Since a norm on a vector space gives rise to a metri978-1-84800-004-9978-1-84800-005-6Series ISSN 1615-2085 Series E-ISSN 2197-4144