4 citations · 6 across the 6 of their papers we have counts for
8 papers
Further bounds on -numerical radius of Hilbert space operators
Satyajit Sahoo, Nirmal Chandra Rout
In this article, we developed a series of new inequalities involving the -numerical radius for operators and operator matrices. These inequalities serve to establish…
Generalized numerical radius inequalities for certain operator matrices
Satyajit Sahoo, Narayan Behera
In this article, a series of new inequalities involving the -numerical radius for tridiagonal, and anti-tridiagonal operator matrices has been established. These ine…
Schatten -norm and numerical radius inequalities with applications
Pintu Bhunia, Satyajit Sahoo
We develop a new refinement of the Kato's inequality and using this refinement we obtain several upper bounds for the numerical radius of a bounded linear operator as well as the p…
Some extensions of Berezin number inequalities on operators
Mojtaba Bakherad, Monire Hajmohamadi, Rahmatollah Lashkaripour +1
In this paper, we establish some upper bounds for Berezin number inequalities including of operator matrices and their off-diagonal parts. Among other inequalities, it…
On Fatou sets containing Baker omitted value
Subhasis Ghora, Tarakanta Nayak, Satyajit Sahoo
An omitted value of a transcendental meromorphic function is called a Baker omitted value, in short \textit{bov} if there is a disk centered at the bov such that each compo…
On -numerical radius inequalities for operator matrices-II
Satyajit Sahoo
The main goal of this article is to establish several new upper and lower bounds for the -numerical radius of operator matrices, where be the $…
Further inequalities for the -numerical radius of certain operator matrices
Kais Feki, Satyajit Sahoo
Let be a diagonal operator matrix whose each diagonal entry is a bounded positive (semidefinite) linear op…
On A-numerical radius inequalities for operator matrices
Nirmal Chandra Rout, Satyajit Sahoo, Debasisha Mishra
Let ( be a complex Hilbert space and be a positive bounded linear operator on it. Let be the -numerical radius and be…