Lipschitz $p$-summing operators

By Jeffrey D. Farmer, William B. Johnson. 2009

108 citations recorded by the source corpus.

Subfields: Applied Mathematics, Mathematical Physics, Statistics and Probability

View Paper: https://www.semanticscholar.org/paper/b555e8b28810ee31dd5cfdfaca0fa765ae11bf56

How researchers see this paper

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

In Applied Mathematics

1. Daniel Pellegrino
2. G. Botelho
3. J. B. Seoane-Sep'ulveda
4. J. Santos
5. P. Rueda

In Mathematical Physics

1. Daniel Pellegrino
2. J. Santos
3. J. B. Seoane-Sep'ulveda
4. G. Botelho
5. P. Rueda

In Statistics and Probability

1. J. Santos
2. J. B. Seoane-Sep'ulveda
3. Daniel Pellegrino
4. G. Botelho
5. P. Rueda

Citations in the corpus

• Some techniques on nonlinear analysis and applications (2010, methodology): “sup v∈V Xm j=1 ηjS(f,zj,v)q 1≤ C sup w∈W Xm j=1 ηjR(zj,w) p , for all z 1,...,zm ∈ Z and m ∈ N. Now, using a clever argument credited to Mendel and Schechtman (used recently, in different contexts, in [28, 52, 53]) we can conclude that (2.3) holds for arbitrary positive real numbers ηj. The idea is t”
• A unified Pietsch domination theorem (2008, background): “sical and well-known Pietsch domination theorem [3, Theorem 2.12]. 3.2. The domination theorem for Lipschitz p-summing mappings. Lipschitz psumming mappings have been introduced by Farmer and Johnson [5] and are exactly the R-S abstract p-summing mappings for X and Y being metric spaces, E = X ×X ×R”