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- Ehrenpreis_conjecture abstract "In mathematics, the Ehrenpreis conjecture of Leon Ehrenpreis states that for any K greater than 1, any two closed Riemann surfaces of genus at least two have finite-degree covers which are K-quasiconformal: that is, the covers are arbitrarily close in the Teichmüller metric.A proof was announced by Jeremy Kahn and Vladimir Markovic in January 2011, using their proof of the Surface subgroup conjecture and a newly developed "good pants homology" theory. In June 2012, Kahn and Markovic were given the Clay Research Awards for their work on these two problems by the Clay Mathematics Institute at a ceremony in Oxford.".
- Ehrenpreis_conjecture thumbnail Jeremy_Kahn_and_Vladimir_Markovic.jpg?width=300.
- Ehrenpreis_conjecture wikiPageID "36201091".
- Ehrenpreis_conjecture wikiPageRevisionID "580984667".
- Ehrenpreis_conjecture hasPhotoCollection Ehrenpreis_conjecture.
- Ehrenpreis_conjecture subject Category:3-manifolds.
- Ehrenpreis_conjecture subject Category:Conjectures.
- Ehrenpreis_conjecture comment "In mathematics, the Ehrenpreis conjecture of Leon Ehrenpreis states that for any K greater than 1, any two closed Riemann surfaces of genus at least two have finite-degree covers which are K-quasiconformal: that is, the covers are arbitrarily close in the Teichmüller metric.A proof was announced by Jeremy Kahn and Vladimir Markovic in January 2011, using their proof of the Surface subgroup conjecture and a newly developed "good pants homology" theory.".
- Ehrenpreis_conjecture label "Ehrenpreis conjecture".
- Ehrenpreis_conjecture sameAs m.0k0plmc.
- Ehrenpreis_conjecture sameAs Q5348615.
- Ehrenpreis_conjecture sameAs Q5348615.
- Ehrenpreis_conjecture wasDerivedFrom Ehrenpreis_conjecture?oldid=580984667.
- Ehrenpreis_conjecture depiction Jeremy_Kahn_and_Vladimir_Markovic.jpg.
- Ehrenpreis_conjecture isPrimaryTopicOf Ehrenpreis_conjecture.