Hilbert–Schmidt Operator.¶
Voitsekhovskii, M. I. Hilbert–Schmidt Operator. Encyclopedia of Mathematics.
Cited by¶
1 citation across 1 artifact.
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Domain-specific¶
- Liouville Space
- That class, not \(\mathcal B(\mathcal H)\) without qualification, is complete under the Hilbert–Schmidt norm and therefore forms a Hilbert space.
This sourceDefines Hilbert–Schmidt membership and the trace inner product under which the class is a Hilbert space.
- That class, not \(\mathcal B(\mathcal H)\) without qualification, is complete under the Hilbert–Schmidt norm and therefore forms a Hilbert space.
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