Richard Rochberg
Affiliations: | Washington University, Saint Louis, St. Louis, MO |
Area:
MathematicsGoogle:
"Richard Rochberg"Children
Sign in to add trainee| Paul H. Koester | grad student | 2007 | Washington University |
| Yonhow L. Lin | grad student | 2009 | Washington University |
| Nicholas A. Sedlock | grad student | 2010 | Washington University |
BETA: Related publications
See more...
Publications
|
You can help our author matching system! If you notice any publications incorrectly attributed to this author, please sign in and mark matches as correct or incorrect. |
| Rochberg R. (2019) Complex hyperbolic geometry and Hilbert spaces with complete Pick kernels Journal of Functional Analysis. 276: 1622-1679 |
| Arcozzi N, Rochberg R, Sawyer ET, et al. (2014) Potential Theory on Trees, Graphs and Ahlfors-regular Metric Spaces Potential Analysis. 41: 317-366 |
| Arcozzi N, Rochberg R, Sawyer E, et al. (2011) Function spaces related to the Dirichlet space Journal of the London Mathematical Society. 83: 1-18 |
| Arcozzi N, Rochberg R, Sawyer E, et al. (2010) Bilinear forms on the Dirichlet space Analysis & Pde. 3: 21-47 |
| Engliš M, Rochberg R. (2009) The Dixmier trace of Hankel operators on the Bergman space Journal of Functional Analysis. 257: 1445-1479 |
| Arcozzi N, Rochberg R, Sawyer E. (2008) Carleson measures for the Drury-Arveson Hardy space and other Besov-Sobolev spaces on complex balls Advances in Mathematics. 218: 1107-1180 |
| Arcozzi N, Rochberg R, Sawyer ET. (2002) Carleson measures for analytic Besov spaces Revista Matematica Iberoamericana. 18: 443-510 |
| Cwikel M, Kalton N, Milman M, et al. (2002) A unified theory of commutator estimates for a class of interpolation methods Advances in Mathematics. 169: 241-312 |
| Cohn W, Ferguson SH, Rochberg R. (2001) Boundedness Of Higher Order Hankel Forms, Factorization In Potential Spaces And Derivations Proceedings of the London Mathematical Society. 82: 110-130 |
| Krantz SG, Li S, Rochberg R. (1997) Analysis of some function spaces associated to Hankel operators Illinois Journal of Mathematics. 41: 398-411 |