Piotr Hajlasz
Affiliations: | University of Pittsburgh, Pittsburgh, PA, United States |
Area:
Mathematics, Applied MathematicsGoogle:
"Piotr Hajlasz"Children
Sign in to add trainee| Gregory P. Francos | grad student | 2011 | University of Pittsburgh |
| Zhuomin Liu | grad student | 2012 | University of Pittsburgh |
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Publications
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| Hajlasz P, Zimmerman S. (2020) An implicit theorem for Lipschitz mappings into metric spaces Indiana University Mathematics Journal. 69: 205-228 |
| Bonk M, Capogna L, Hajlasz P, et al. (2020) Analysis in Metric Spaces Notices of the American Mathematical Society. 67: 253-256 |
| Hajlasz P, Liu Z. (2017) A Marcinkiewicz integral type characterization of the Sobolev space Publicacions Matematiques. 61: 83-104 |
| Hajlasz P, Zimmerman S. (2017) The Dubovitskii-Sard theorem in Sobolev spaces Indiana University Mathematics Journal. 66: 705-723 |
| Hajlasz P, Schikorra A. (2014) Lipschitz homotopy and density of Lipschitz mappings in Sobolev spaces Annales Academiae Scientiarum Fennicae. Mathematica. 39: 593-604 |
| Hajlasz P, Liu Z. (2010) A compact embedding of a sobolev space is equivalent to an embedding into a better space Proceedings of the American Mathematical Society. 138: 3257-3266 |
| Hajlasz P, Koskela P, Tuominen H. (2008) Measure density and extendability of Sobolev functions Revista Matematica Iberoamericana. 24: 645-669 |
| Hajłasz P, Tyson JT. (2008) Sobolev peano cubes Michigan Mathematical Journal. 56: 687-702 |
| Franchi B, Hajlasz P, Koskela P. (1999) Definitions of Sobolev classes on metric spaces Annales De L'Institut Fourier. 49: 1903-1924 |
| Hajlasz P, Kinnunen J. (1998) Hölder quasicontinuity of Sobolev functions on metric spaces Revista Matematica Iberoamericana. 14: 601-622 |