论文标题
规格属性几乎较弱的地图的不规则设置具有完整的度量平均维度
The irregular set for maps with almost weak specification property has full metric mean dimension
论文作者
论文摘要
令$（x，d）$为一个紧凑的度量空间，$ f：x \ x $是连续转换，几乎弱规范属性，$φ：x \ to \ mathbb {r} $是连续的功能。我们考虑了Birkhoff平均值$φ$不存在的点（称为$φ$的不规则集合），并表明该集合是空的，要么携带完整的Bowen上和下标准平均尺寸。
Let $(X, d)$ be a compact metric space, $f: X \to X$ be a continuous transformation with the almost weak specification property and $φ: X \to \mathbb{R}$ be a continuous function. We consider the set (called the irregular set for $φ$) of points for which the Birkhoff average of $φ$ does not exist and show that this set is either empty or carries full Bowen upper and lower metric mean dimension.
