Maximal Inequalities for Martingales and Their Differential Subordinates
Author:
Publisher
Springer Science and Business Media LLC
Subject
Statistics, Probability and Uncertainty,General Mathematics,Statistics and Probability
Link
http://link.springer.com/content/pdf/10.1007/s10959-012-0458-8
Reference23 articles.
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2. Bañuelos, R., Méndez-Hernandez, P.J.: Space–time Brownian motion and the Beurling-Ahlfors transform. Indiana Univ. Math. J. 52(4), 981–990 (2003)
3. Bañuelos, R., Wang, G.: Sharp inequalities for martingales with applications to the Beurling-Ahlfors and Riesz transforms. Duke Math. J. 80(3), 575–600 (1995)
4. Bañuelos, R., Wang, G.: Davis’s inequality for orthogonal martingales under differential subordination. Michigan Math. J. 47, 109–124 (2000)
5. Bichteler, K.: Stochastic integration and $$L^p$$ -theory of semimartingales. Ann. Probab. 9, 49–89 (1980)
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1. A weighted maximal inequality for differentially subordinate martingales;Proceedings of the American Mathematical Society;2018-01-12
2. Weighted maximal inequality for differentially subordinate martingales;Electronic Communications in Probability;2016-01-01
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4. A sharp maximal inequality for continuous martingales and their differential subordinates;Czechoslovak Mathematical Journal;2013-12
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