Pages that link to "Item:Q2786606"

The following pages link to Inequalities for operator space numerical radius of \(2 \times 2\) block matrices (Q2786606):

Displaying 20 items.

• Equalities and inequalities for norms of block imaginary circulant operator matrices (Q304986) (← links)
• Inequalities for generalized Euclidean operator radius via Young's inequality (Q313543) (← links)
• Some lower bounds for the numerical radius of Hilbert space operators (Q525310) (← links)
• A new approach to numerical radius of quadratic operators (Q781730) (← links)
• Further refinements of generalized numerical radius inequalities for Hilbert space operators (Q1983492) (← links)
• On \(\mathbb{A}\)-numerical radius equalities and inequalities for certain operator matrices (Q2043271) (← links)
• Seminorm and numerical radius inequalities of operators in semi-Hilbertian spaces (Q2174521) (← links)
• Some upper bounds for the \(\mathbb{A} \)-numerical radius of \(2\times 2\) block matrices (Q2216807) (← links)
• Inequalities for the block projection operators (Q2225255) (← links)
• The weighted numerical radius (Q2247130) (← links)
• \(A\)-numerical radius inequalities for semi-Hilbertian space operators (Q2321354) (← links)
• Hardy–Hilbert type inequality in reproducing kernel Hilbert space: its applications and related results (Q4632249) (← links)
• On 𝔸-numerical radius inequalities for 2 × 2 operator matrices (Q5039742) (← links)
• (Q5143827) (← links)
• Some extended numerical radius inequalities (Q5858701) (← links)
• Some general quadratic numerical radius inequalities for the off-diagonal parts of $2 ⨉ 2$ block operator matrices (Q5865496) (← links)
• The weighted Hilbert-Schmidt numerical radius (Q6168553) (← links)
• Operator inequalities via the triangle inequality (Q6570479) (← links)
• New \(\mathbb{A}\)-numerical radius equalities and inequalities for certain operator matrices and applications (Q6667719) (← links)
• Commutator bounds via singular values with applications to the numerical radius (Q6670494) (← links)