![Operator theory / Fourier analysis / Functional analysis / Linear algebra / Banach spaces / Approximation property / Banach algebra / Compact operator / Dual space / Operator / Multiplier / Hilbert space Operator theory / Fourier analysis / Functional analysis / Linear algebra / Banach spaces / Approximation property / Banach algebra / Compact operator / Dual space / Operator / Multiplier / Hilbert space](https://www.pdfsearch.io/img/4f3d19444dfdf1579cb65cc02a2e528f.jpg) Date: 2000-06-19 16:07:44Operator theory Fourier analysis Functional analysis Linear algebra Banach spaces Approximation property Banach algebra Compact operator Dual space Operator Multiplier Hilbert space | | Bibliography [1] Y. Abramovich. New classes of spaces on which compact operators satisfy the Daugavet equation. To appear in J. Operator Theory. [2] Y. Abramovich. A generalization of a theorem of J. Holub. Proc. Amer. Add to Reading ListSource URL: page.mi.fu-berlin.deDownload Document from Source Website File Size: 323,15 KBShare Document on Facebook
|