Nirmal Chandra Rout

most citedFurther results on

A

-numerical radius inequalities

9 citations · 13 across the 2 of their papers we have counts for

collaborators

3 papers

math.FA2025

Further bounds on $q$ -numerical radius of Hilbert space operators

Satyajit Sahoo, Nirmal Chandra Rout

In this article, we developed a series of new inequalities involving the $q$ -numerical radius for operators and $2 \times 2$ operator matrices. These inequalities serve to establish…

math.FA2020★ 9 cited

Further results on $A$ -numerical radius inequalities

Nirmal Chandra Rout, Debasisha Mishra

Let $A$ be a bounded linear positive operator on a complex Hilbert space $H .$ Further, let $B_{A} (H)$ denote the set of all bounded linear operators on…

math.FA2020★ 4 cited

On A-numerical radius inequalities for $2 \times 2$ operator matrices

Nirmal Chandra Rout, Satyajit Sahoo, Debasisha Mishra

Let ( $H, ⟨ ., . ⟩)$ be a complex Hilbert space and $A$ be a positive bounded linear operator on it. Let $w_{A} (T)$ be the $A$ -numerical radius and $∥ T ∥_{A}$ be…

Further bounds on q-numerical radius of Hilbert space operators

Further results on A-numerical radius inequalities

On A-numerical radius inequalities for 2×2 operator matrices

Further bounds on $q$ -numerical radius of Hilbert space operators

Further results on $A$ -numerical radius inequalities

On A-numerical radius inequalities for $2 \times 2$ operator matrices