isometry transformation
等距变换
isometry property
等距性质
isometry mapping
等距映射
isometry group
等距群
isometry space
等距空间
isometry relation
等距关系
isometry example
等距例子
isometry theorem
等距定理
isometry function
等距函数
isometry analysis
等距分析
an isometry preserves distances between points.
等距变换保持点之间的距离。
in geometry, an isometry is a transformation that maintains shape.
在几何中，等距变换是一种保持形状的变换。
the concept of isometry is crucial in studying rigid motions.
等距变换的概念在研究刚性运动中至关重要。
isometries can be represented using matrices in linear algebra.
等距变换可以通过线性代数中的矩阵表示。
understanding isometries helps in solving problems in physics.
理解等距变换有助于解决物理中的问题。
isometries include translations, rotations, and reflections.
等距变换包括平移、旋转和反射。
in computer graphics, isometries are used to model realistic movements.
在计算机图形学中，等距变换用于模拟真实的运动。
the study of isometry is essential in understanding symmetry.
研究等距变换对理解对称性至关重要。
isometries can be classified into different types based on their properties.
根据属性，等距变换可以分为不同类型。
in topology, isometry is a key concept for understanding spaces.
在拓扑学中，等距变换是理解空间的关键概念。
isometry transformation
等距变换
isometry property
等距性质
isometry mapping
等距映射
isometry group
等距群
isometry space
等距空间
isometry relation
等距关系
isometry example
等距例子
isometry theorem
等距定理
isometry function
等距函数
isometry analysis
等距分析
an isometry preserves distances between points.
等距变换保持点之间的距离。
in geometry, an isometry is a transformation that maintains shape.
在几何中，等距变换是一种保持形状的变换。
the concept of isometry is crucial in studying rigid motions.
等距变换的概念在研究刚性运动中至关重要。
isometries can be represented using matrices in linear algebra.
等距变换可以通过线性代数中的矩阵表示。
understanding isometries helps in solving problems in physics.
理解等距变换有助于解决物理中的问题。
isometries include translations, rotations, and reflections.
等距变换包括平移、旋转和反射。
in computer graphics, isometries are used to model realistic movements.
在计算机图形学中，等距变换用于模拟真实的运动。
the study of isometry is essential in understanding symmetry.
研究等距变换对理解对称性至关重要。
isometries can be classified into different types based on their properties.
根据属性，等距变换可以分为不同类型。
in topology, isometry is a key concept for understanding spaces.
在拓扑学中，等距变换是理解空间的关键概念。
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