Alexander Volberg
Alexander Volberg
*This is an algorithmically generated author record based on publicly available information.
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Research Subjects
Alexander Volberg has a total of 3 co-authors. Here are the top co-authors by number of shared publications:
Alexander Reznikov
Florida State University
1 shared publication- O. Beznosova
Department of Mathematics, Baylor University, One Bear Place #97328, Waco, Texas 76798-7328
1 shared publication Vladimir Eiderman
Indiana University
1 shared publication
Latest Publications
- 1 October 2018
- Published by Springer Nature in Journal d'Analyse Mathématique
- Vol. 136 (1) , 55-82
Cauchy independent measures and almost-additivity of analytic capacity
- 1 October 2018
- Published by Springer Nature in Journal d'Analyse Mathématique
- Vol. 136 (1) , 55-82
Cauchy independent measures and almost-additivity of analytic capacity
- 21 November 2014
- Published by American Mathematical Society (AMS) in St. Petersburg Mathematical Journal
- Vol. 26 (1) , 27-47
Sharp estimates involving $A_\infty $ and $L\log L$ constants, and their applications to PDEIt is a well-known fact that the union <!-- MATH $\bigcup _{p>1} RH_p$ --> 1} RH_p$"> of the Reverse Hölder classes coincides with the union <!-- MATH $\bigcup _{p>1} A_p = A_\infty$ --> 1} A_p = A_\infty $"> of the Muckenhoupt classes, but the constant of the weight , which is a limit of its constants, is not a natural characterization for the weight in Reverse Hölder classes. In the paper, the condition is introduced as a limiting case of the inequalities as tends to , and a sharp bound is found on the constant of the weight in terms of its constant. Also, the sharp version of the Gehring theorem is proved for the case of , completing the answer to the famous question of Bojarski in dimension one.- 21 November 2014
- Published by American Mathematical Society (AMS) in St. Petersburg Mathematical Journal
- Vol. 26 (1) , 27-47
Sharp estimates involving $A_\infty $ and $L\log L$ constants, and their applications to PDEIt is a well-known fact that the union <!-- MATH $\bigcup _{p>1} RH_p$ --> 1} RH_p$"> of the Reverse Hölder classes coincides with the union <!-- MATH $\bigcup _{p>1} A_p = A_\infty$ --> 1} A_p = A_\infty $"> of the Muckenhoupt classes, but the constant of the weight , which is a limit of its constants, is not a natural characterization for the weight in Reverse Hölder classes. In the paper, the condition is introduced as a limiting case of the inequalities as tends to , and a sharp bound is found on the constant of the weight in terms of its constant. Also, the sharp version of the Gehring theorem is proved for the case of , completing the answer to the famous question of Bojarski in dimension one.