isometry transformation
等距變換
isometry property
等距性質
isometry mapping
等距映射
isometry group
等距羣
isometry space
等距空間
isometry relation
等距關係
isometry example
等距例子
isometry theorem
等距定理
isometry function
等距函數
isometry analysis
等距分析
an isometry preserves distances between points.
等距變換保持點之間的距離。
in geometry, an isometry is a transformation that maintains shape.
在幾何中，等距變換是一種保持形狀的變換。
the concept of isometry is crucial in studying rigid motions.
等距變換的概念在研究剛性運動中至關重要。
isometries can be represented using matrices in linear algebra.
等距變換可以通過線性代數中的矩陣表示。
understanding isometries helps in solving problems in physics.
理解等距變換有助於解決物理中的問題。
isometries include translations, rotations, and reflections.
等距變換包括平移、旋轉和反射。
in computer graphics, isometries are used to model realistic movements.
在計算機圖形學中，等距變換用於模擬真實的運動。
the study of isometry is essential in understanding symmetry.
研究等距變換對理解對稱性至關重要。
isometries can be classified into different types based on their properties.
根據屬性，等距變換可以分爲不同類型。
in topology, isometry is a key concept for understanding spaces.
在拓撲學中，等距變換是理解空間的關鍵概念。
isometry transformation
等距變換
isometry property
等距性質
isometry mapping
等距映射
isometry group
等距羣
isometry space
等距空間
isometry relation
等距關係
isometry example
等距例子
isometry theorem
等距定理
isometry function
等距函數
isometry analysis
等距分析
an isometry preserves distances between points.
等距變換保持點之間的距離。
in geometry, an isometry is a transformation that maintains shape.
在幾何中，等距變換是一種保持形狀的變換。
the concept of isometry is crucial in studying rigid motions.
等距變換的概念在研究剛性運動中至關重要。
isometries can be represented using matrices in linear algebra.
等距變換可以通過線性代數中的矩陣表示。
understanding isometries helps in solving problems in physics.
理解等距變換有助於解決物理中的問題。
isometries include translations, rotations, and reflections.
等距變換包括平移、旋轉和反射。
in computer graphics, isometries are used to model realistic movements.
在計算機圖形學中，等距變換用於模擬真實的運動。
the study of isometry is essential in understanding symmetry.
研究等距變換對理解對稱性至關重要。
isometries can be classified into different types based on their properties.
根據屬性，等距變換可以分爲不同類型。
in topology, isometry is a key concept for understanding spaces.
在拓撲學中，等距變換是理解空間的關鍵概念。
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