The n Linear Embedding Theorem

Author:

Tanaka Hitoshi

Publisher

Springer Science and Business Media LLC

Subject

Analysis

Reference19 articles.

1. Cascante, C., Ortega, J.: On the boundedness of discrete Wolff potentials. Ann. Sc. Norm. Super. Pisa Cl. Sci. 5 8(2), 309–331 (2009)

2. Cascante, C., Ortega, J., Verbitsky, I.: Wolff’s inequality for radially nonincreasing kernels and applications to trace inequalities. Potential Anal. 16(4), 347–372 (2002)

3. Cascante, C., Ortega, J., Verbitsky, I.: Nonlinear potentials and two-weight trace inequalities for general dyadic and radial kernels. Indiana Univ. Math. J. 53(3), 845–882 (2004)

4. Cascante, C., Ortega, J., Verbitsky, I.: On L p - L q trace inequalities. J. London Math. Soc. 74(2), 497–511 (2006)

5. Hänninen, T., Hytönen, T., Li, K.: Two-weight L p - L q bounds for positive dyadic operators: unified approach to p≤q and p > q, Preprint (2014). arXiv: 1412.2593 [math.CA]

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