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Information Journal Paper

Title

EXTENDED SPECTRUM AND EXTENDED EIGENSPACES OF QUASINORMAL OPERATORS

Pages

  266-281

Abstract

 We say that a complex number l is an extended eigenvalue of a bounded linear operator TT on a Hilbert space HH if there exists a nonzero bounded linear operator XX acting on HH, called the extended eigenvector associated to l, and satisfying the equation TX=lXT. In this article, we describe the sets of EXTENDED EIGENVALUES and extended eigenvectors for the QUASINORMAL OPERATORS.

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  • Cite

    APA: Copy

    CASSIER, GILLES, & ALKANJO, HASAN. (2017). EXTENDED SPECTRUM AND EXTENDED EIGENSPACES OF QUASINORMAL OPERATORS. BANACH JOURNAL OF MATHEMATICAL ANALYSIS, 11(2), 266-281. SID. https://sid.ir/paper/317086/en

    Vancouver: Copy

    CASSIER GILLES, ALKANJO HASAN. EXTENDED SPECTRUM AND EXTENDED EIGENSPACES OF QUASINORMAL OPERATORS. BANACH JOURNAL OF MATHEMATICAL ANALYSIS[Internet]. 2017;11(2):266-281. Available from: https://sid.ir/paper/317086/en

    IEEE: Copy

    GILLES CASSIER, and HASAN ALKANJO, “EXTENDED SPECTRUM AND EXTENDED EIGENSPACES OF QUASINORMAL OPERATORS,” BANACH JOURNAL OF MATHEMATICAL ANALYSIS, vol. 11, no. 2, pp. 266–281, 2017, [Online]. Available: https://sid.ir/paper/317086/en

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