论文标题
Quasiregular曲线：Hölder连续性和更高的集成性
Quasiregular curves: Hölder continuity and higher integrability
论文作者
论文摘要
我们表明，从欧几里得域到欧几里得空间相对于协会$ω$是本地$（1/k）（\ lvertω\ rvert/|ω| _ {\ ell_1}）$ - hölderunconunconuf。我们还表明，Quasiregular曲线享有更高的集成性。
We show that a $K$-quasiregular $ω$-curve from a Euclidean domain to a Euclidean space with respect to a covector $ω$ is locally $(1/K)(\lVert ω\rVert/|ω|_{\ell_1})$-Hölder continuous. We also show that quasiregular curves enjoy higher integrability.
