Alexander Volberg
Affiliations: | Michigan State University, East Lansing, MI |
Area:
MathematicsGoogle:
"Alexander Volberg"Children
Sign in to add traineeStefanie Petermichl | grad student | 2000 | Michigan State |
Oliver Dragicevic | grad student | 2003 | Michigan State |
Leonid Slavin | grad student | 2004 | Michigan State |
Nicholas Boros | grad student | 2012 | Michigan State |
Nikolaos Pattakos | grad student | 2012 | Michigan State |
Aleksandr B. Reznikov | grad student | 2014 | Michigan State |
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Publications
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Holmes I, Ivanisvili P, Volberg A. (2019) The Sharp Constant in the Weak (1,1) Inequality for the Square Function: A New Proof Revista Matematica Iberoamericana. 36: 741-770 |
Domelevo K, Ivanisvili P, Petermichl S, et al. (2019) On the failure of lower square function estimates in the non-homogeneous weighted setting Mathematische Annalen. 374: 1923-1952 |
Volberg A, Zorin-Kranich P. (2018) Sparse domination on non-homogeneous spaces with an application to $A_p$ weights Revista Matematica Iberoamericana. 34: 1401-1414 |
Nazarov F, Reznikov A, Vasyunin V, et al. (2018) On weak weighted estimates of the martingale transform and a dyadic shift Analysis & Pde. 11: 2089-2109 |
Ivanisvili P, Volberg A. (2017) Improving Beckner's bound via Hermite functions Analysis & Pde. 10: 929-942 |
Ivanisvili P, Nazarov F, Volberg A. (2017) Hamming cube and martingales Comptes Rendus Mathematique. 355: 1072-1076 |
Nazarov F, Petermichl S, Treil S, et al. (2017) Convex body domination and weighted estimates with matrix weights Advances in Mathematics. 318: 279-306 |
Smith W, Stolyarov DM, Volberg A. (2017) Uniform approximation of Bloch functions and the boundedness of the integration operator on H Advances in Mathematics. 314: 185-202 |
Volberg A. (2016) The proof of the nonhomogeneous T1 theorem via averaging of dyadic shifts St. Petersburg Mathematical Journal. 27: 399-413 |
Treil S, Volberg A. (2016) Entropy conditions in two weight inequalities for singular integral operators Advances in Mathematics. 301: 499-548 |