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20182022
most citedEstimations of zeros of a polynomial using numerical radius inequalities

3 citations · 7 across the 10 of their papers we have counts for

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14 papers · 1 filter

math.FA2022

Davis-Wielandt-Berezin radius inequalities of Reproducing kernel Hilbert space operators

Anirban Sen, Pintu Bhunia, Kallol Paul

Several upper and lower bounds of the Davis-Wielandt-Berezin radius of bounded linear operators defined on a reproducing kernel Hilbert space are given. Further, an inequality invo…

math.FA2022

Development of the Berezin number inequalities

Pintu Bhunia, Anirban Sen, Kallol Paul

We present new bounds for the Berezin number inequalities which improve on the existing bounds. We also obtain bounds for the Berezin norm of operators as well as the sum of two op…

math.FA2021

Improvement of numerical radius inequalities

Pintu Bhunia, Kallol Paul

We develop upper and lower bounds for the numerical radius of off-diagonal operator matrices, which generalize and improve on the existing ones. We also show that if $A…

math.FA20201 cited

Numerical radius inequalities for products and sums of semi-Hilbertian space operators

Pintu Bhunia, Kais Feki, Kallol Paul

New inequalities for the -numerical radius of the products and sums of operators acting on a semi-Hilbert space, i.e. a space generated by a positive semidefinite operator ,…

math.FA2020

smoothness on polyhedral Banach spaces

Subhrajit Dey, Arpita Mal, Kallol Paul

We characterize smoothness of an element on the unit sphere of a finite-dimensional polyhedral Banach space. Then we study smoothness of an operator $T \in \mathbb{L}(\ell_…

math.FA20201 cited

Some remarks on orthogonality of bounded linear operators

Anubhab Ray, Debmalya Sain, Subhrajit Dey +1

We explore the relation between the orthogonality of bounded linear operators in the space of operators and that of elements in the ground space. To be precise, we study if $ T, A…