Approximate isosceles $$\omega $$-orthogonality and approximate $$\omega $$-parallelism

Author:

Amyari M.ORCID,Torabian M.,Moradian Khibary M.

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference15 articles.

1. Amyari, M., Moradian Khibary, M.: Approximate $$\omega $$-orthogonality and $$\omega $$-derivation. Math. Inequal. Appl. 24(2), 463–476 (2021)

2. Bhunia, P., Dragomir, S.S., Moslehian, M.S., Paul, K.: Lectures on Numerical Radius Inequalities, Infosys Science Foundation Series, Infosys Science Foundation Series in Mathematical Sciences. Springer, Cham (2022)

3. Bhunia, P., Feki, K., Paul, K.: $$A$$-numerical radius orthogonality and parallelism of semi-Hilbertian space operators and their applications. Bull. Iran. Math. Soc. 47(2), 435–457 (2021)

4. Bottazzi, T., Conde, C., Sain, D.: A study of orthogonality of bounded linear operators. Banach J. Math. Anal. 14(3), 1001–1018 (2020)

5. Chmieliński, J.: On an $$\varepsilon $$-Birkhoff orthogonality, JIPAM. J. Inequal. Pure Appl. Math. 6(3) (2005). Article 79, 7 pp

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