论文标题
霍弗（Hofer
Hofer's distance between eggbeaters and autonomous Hamiltonian diffeomorphisms on surfaces
论文作者
论文摘要
令$σ$为配备区域表格的属$ g \ geq 1 $的紧凑表面。我们构建了蛋be骨哈密顿式的差异性，这些差异是与自主汉密尔顿人组合的Hofer指标中任意相距甚远的。该结果已经以$ g \ geq 2 $而闻名（我们的论点提供了一种替代性，与以前的出版物相比非常简单），而情况$ g = 1 $是新的。
Let $Σ$ be a compact surface of genus $g \geq 1$ equipped with an area form. We construct eggbeater Hamiltonian diffeomorphisms which lie arbitrarily far in the Hofer metric from the set of autonomous Hamiltonians. This result is already known for $g \geq 2$ (our argument provides an alternative, very simple construction compared to previous publications) while the case $g = 1$ is new.
