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A short proof of the self-improving regularity of quasiregular mappings
Xiao ZhongDaniel Faracosubject
Feature (linguistics)Complex dynamicsPure mathematicsApplied MathematicsGeneral MathematicsExistential quantificationMathematical analysisExponentVariety (universal algebra)Mathematicsdescription
. The theoryof quasiregular mappings is a central topic in modern analysis withimportant connections to a variety of topics as elliptic partial differen-tial equations, complex dynamics, differential geometry and calculus ofvariations [13] [10].A remarkable feature of quasiregular mappings is the self-improvingregularity. In 1957 [2], Bojarski proved that for planar quasiregularmappings, there exists an exponent
| year | journal | country | edition | language |
|---|---|---|---|---|
| 2005-06-02 | Proceedings of the American Mathematical Society |