Pages that link to "Item:Q2860898"

The following pages link to Change of variables for \(A_{\infty}\) weights by means of quasiconformal mappings: sharp results (Q2860898):

Displaying 8 items.

• Explicit bounds and sharp results for the composition operators preserving the exponential class (Q305637) (← links)
• Boyd indices in generalized grand Lebesgue spaces and applications (Q493332) (← links)
• Higher differentiability for \(n\)-harmonic systems with Sobolev coefficients (Q496719) (← links)
• Continuity estimates for \(p\)-Laplace type operators in Orlicz-Zygmund spaces (Q530639) (← links)
• Bi-Sobolev homeomorphisms and \(B^q_p\) classes (Q1683895) (← links)
• The distance to \(L^\infty\) in the grand Orlicz spaces (Q2443740) (← links)
• Strong \(A_ \infty\) weights, Sobolev inequalities and quasiconformal mappings (Q3977557) (← links)
• Sharp estimates involving $A_\infty $ and $L\log L$ constants, and their applications to PDE (Q5254401) (← links)