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Information Seminar Paper

Title

SCHMIDT RANK-K NUMERICAL RANGE AND NUMERICAL RADIUS

Pages

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Abstract

 NUMERICAL RANGE OF A HERMITIAN MATRIXX IS DEFINED AS THE SET OF ALL POSSIBLE EXPECTATION VALUES OF THIS OBSERVABLE AMONG A NORMALIZED QUANTUM STATE. IN THIS PAPER, WE STUDY A MODIFICATION OF THIS DEFINITION IN WHICH THE EXPECTATION VALUE IS TAKEN AMONG A CERTAIN SUBSET OF THE SET OF ALL QUANTUM STATES, KNOWN ASK-ENTANGLED PURE STATES. WE ALSO ANALYZE BASIC PROPERTIES OF THE RELATED NUMERICAL RADIUS AND ITS APPLICATIONS IN QUANTUM INFORMATION THEORY.

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    APA: Copy

    Gharavi, Naser Hossein, & Mousavi, Sayyed Ahmad. (2015). SCHMIDT RANK-K NUMERICAL RANGE AND NUMERICAL RADIUS. ANNUAL IRANIAN MATHEMATICS CONFERENCE. SID. https://sid.ir/paper/922004/en

    Vancouver: Copy

    Gharavi Naser Hossein, Mousavi Sayyed Ahmad. SCHMIDT RANK-K NUMERICAL RANGE AND NUMERICAL RADIUS. 2015. Available from: https://sid.ir/paper/922004/en

    IEEE: Copy

    Naser Hossein Gharavi, and Sayyed Ahmad Mousavi, “SCHMIDT RANK-K NUMERICAL RANGE AND NUMERICAL RADIUS,” presented at the ANNUAL IRANIAN MATHEMATICS CONFERENCE. 2015, [Online]. Available: https://sid.ir/paper/922004/en

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