Pages that link to "Item:Q1271447"

The following pages link to Multiplicateurs de Mikhlin pour une classe particulière de groupes non-unimodulaires. (Mikhlin multipliers for a particular class of non-unimodular groups.) (Q1271447):

Displaying 20 items.

• Analysis of joint spectral multipliers on Lie groups of polynomial growth (Q715142) (← links)
• Spectral multipliers on a class of \(NA\) groups with rank two (Q852602) (← links)
• Functional calculus of Lie groups and wave propagation (Q1126747) (← links)
• Noninvertibility of invariant differential operators on Lie groups of polynomial growth (Q1193063) (← links)
• Spectral multipliers on exponential growth solvable Lie groups (Q1297953) (← links)
• Wiener-Hopf theory and nonunimodular groups (Q1328280) (← links)
• Spectral multipliers on some rank one \(NA\)-groups with roots not all positive (Q1420183) (← links)
• Spectral multipliers for sub-Laplacians on amenable Lie groups with exponential volume growth (Q1434177) (← links)
• Spectral multipliers for sub-Laplacians on solvable extensions of stratified groups (Q1713996) (← links)
• Sobolev algebras on nonunimodular Lie groups (Q1794394) (← links)
• Multipliers for a distinguished Laplacean on solvable extensions of \(H\)-type groups (Q1907003) (← links)
• Multilinear spectral multipliers on Lie groups of polynomial growth (Q2050542) (← links)
• Hartman-Watson distribution and hyperbolic-like heat kernels (Q2071457) (← links)
• A multiplier theorem for sub-Laplacians with drift on Lie groups (Q2280500) (← links)
• Convolution kernels versus spectral multipliers for sub-Laplacians on groups of polynomial growth (Q2314542) (← links)
• One-parameter groups of regular quasimultipliers (Q2497897) (← links)
• Riesz transforms on solvable extensions of stratified groups (Q3389236) (← links)
• A weighted multiplier theorem for Rockland operators (Q3759322) (← links)
• Schauder estimates on Lie groups (Q3972089) (← links)
• Estimations $L^p$ des fonctions du Laplacien sur les variétés cuspidales (Q4819757) (← links)