Andreas Seeger
Affiliations: | University of Wisconsin, Madison, Madison, WI |
Area:
MathematicsGoogle:
"Andreas Seeger"Children
Sign in to add trainee| David T. Kung | grad student | 2000 | UW Madison |
| Chan W. Yang | grad student | 2002 | UW Madison |
| Norberto Laghi | grad student | 2004 | UW Madison |
| Richard Oberlin | grad student | 2007 | UW Madison |
| Jingwei Guo | grad student | 2011 | UW Madison |
| Jason Murcko | grad student | 2014 | UW Madison |
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Publications
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| Guo S, Roos J, Seeger A, et al. (2020) Maximal functions associated with families of homogeneous curves: $L^p$ bounds for $p\le 2$ Arxiv: Classical Analysis and Odes. 63: 398-412 |
| Pramanik M, Seeger A. (2020) $${\mathbf {L}}^{{\mathbf {p}}}$$Lp -Sobolev Estimates for a Class of Integral Operators with Folding Canonical Relations Journal of Geometric Analysis. 1-41 |
| Anderson T, Hughes K, Roos J, et al. (2020) $$\mathbf {L^p\rightarrow L^q}$$ bounds for spherical maximal operators Mathematische Zeitschrift |
| Kim J, Seeger A. (2019) Riesz means of Fourier series and integrals: Strong summability at the critical index Transactions of the American Mathematical Society. 372: 2959-2999 |
| Guo S, Roos J, Seeger A, et al. (2019) A maximal function for families of Hilbert transforms along homogeneous curves Mathematische Annalen. 1-46 |
| Seeger A, Trebels W. (2019) Embeddings for spaces of Lorentz–Sobolev type Mathematische Annalen. 373: 1017-1056 |
| Cufí J, Nicolau A, Seeger A, et al. (2018) On square functions with independent increments and Sobolev spaces on the line Annali Di Matematica Pura Ed Applicata. 197: 905-940 |
| Garrigós G, Seeger A, Ullrich T. (2018) The Haar System as a Schauder Basis in Spaces of Hardy–Sobolev Type Journal of Fourier Analysis and Applications. 24: 1319-1339 |
| Hadžić M, Seeger A, Smart CK, et al. (2017) Singular integrals and a problem on mixing flows Annales De L'Institut Henri Poincaré C, Analyse Non LinéAire. 35: 921-943 |
| Garrigós G, Seeger A, Ullrich T. (2017) On uniform boundedness of dyadic averaging operators in spaces of Hardy–Sobolev type Analysis Mathematica. 43: 267-278 |