Pages that link to "Item:Q1977384"

The following pages link to Matrix Young inequalities for the Hilbert-Schmidt norm (Q1977384):

Displaying 25 items.

• A generalization of Young-type inequalities (Q4604538) (← links)
• On the matrix harmonic mean (Q4614891) (← links)
• Inequalities for Contraction Matrices (Q4631915) (← links)
• More accurate classes of Jensen-type inequalities for convex and operator convex functions (Q4634650) (← links)
• (Q5049810) (← links)
• A series of refinements on the Young and reverse Young inequalities through a recursive algorithm (Q5052669) (← links)
• A new generalized refinements of Young’s inequality (Q5063433) (← links)
• A new generalized refinement of the weighted arithmetic-geometric mean inequality (Q5139891) (← links)
• A new generalized refinements of Young's inequality and applications (Q5158216) (← links)
• A reverse of Young inequality (Q5223497) (← links)
• A new generalization of Young type inequality and applications (Q5870935) (← links)
• Some refined Young type inequalities using different weights (Q5876738) (← links)
• (Q5890086) (← links)
• Tracial and majorisation Heinz mean-type inequalities for matrices (Q5964579) (← links)
• (Q6062038) (← links)
• Some new improvements of Young's inequalities (Q6100850) (← links)
• (Q6106881) (← links)
• Refinements of the generalized numerical radius of Heinz-type inequalities (Q6125756) (← links)
• A generalized refinement of Young's inequality (Q6200303) (← links)
• A new generalization of two refined Young inequalities and applications (Q6491217) (← links)
• Further generalized refinement of Young's inequalities for \(\tau\)-mesurable operators (Q6491243) (← links)
• Study of Young inequalities for matrices (Q6498092) (← links)
• Further improvements for Young's inequalities on the arithmetic, geometric, and harmonic mean (Q6569668) (← links)
• Enhanced Young-type inequalities utilizing Kantorovich approach for semidefinite matrices (Q6595246) (← links)
• New inequalities for positive convex functions (Q6615259) (← links)