Analysis on Lie Groups with Polynomial Growth

By N. Dungey, A. ter Elst, Derek W. Robinson. 2003

82 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/44869dd0b6f98b03d90950bc3b35ba938b995fb9

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Computational Theory and Mathematics

1. P. Auscher
2. J. M. Martell
3. Emmanuel Breuillard

In Mathematical Physics

1. J. M. Martell
2. P. Auscher
3. Emmanuel Breuillard
4. S. Hofmann
5. Frédéric Bernicot
6. Jiman Zhao
7. A. Axelsson
8. T. Coulhon

Citations in the corpus

• Geometry of Locally Compact Groups of Polynomial Growth and Shape of Large Balls (2007, methodology): “N / which is central in N: We have z D znr1 where jz1j D jzj=n C1: Since is a neighborhood of the identity in N , the set U of all products of at most dim.mr / simple commutators of length r of elements in is a neighborhood of the identity in C r 1.”
• Weighted norm inequalities, off-diagonal estimates and elliptic operators (2008, background): “The most studied case is when p = 1 and q = ∞ which means that the kernel of Tt has pointwise Gaussian upper bounds (see [Aro, FS, Cou, VSC, Da3, Rob, AMcT, AT, AE, DER ]...).”