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Ho Jim
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Decks in this class (15)
Linear Algebra （3Blue1Brown）
向量叠相加三角形的原理,
线性代数基本运算,
线性组合
9
cards
Equations
How to solve the three unknowns e...,
Matric and lineaquation summary,
Row picture and row picture
9
cards
Matrix
Matrice multiplication rules,
Operation rules,
Square matrice can multiply only if
21
cards
矩阵与行列式：例题
A n,
A jordan a n
2
cards
Basic Things You Have To Know
What s the meaning of transpose,
R t rb symmethic,
Symmetric matrix a a transpose a
11
cards
Vector Space & Subspace
What s vector space r,
Specific vector space m f z,
What s subspace
5
cards
Determinant
低阶行列式的对角线计算法：,
逆序数是什么？,
逆序数的性质：奇偶性
44
cards
线性代数中的线性方程组
线性方程组的概念 ： 什么是线性方程组？,
线性方程组的概念 ： 相容、不相容、矩阵,
线性方程组的概念 ： 行等价
69
cards
矩阵代数
1,
矩阵 ： 矩阵乘法,
Ab
33
cards
行列式
行列式性质 ：三角矩阵计算 和 行变换有什么？,
行列式性质 ：判断可逆、转置矩阵的行列式、行列式矩阵乘法是什么？,
行列式的定义是什么？
6
cards
向量空间
向量空间的定义是什么？（满足什么条件可看作向量）,
如何判断集合是不是子空间？,
1
28
cards
特征值和特征向量
特征值和特征向量是什么？实例 ：发现特征向量,
特征空间是什么？,
例题如何求其中一个特征空间的基？
12
cards
正交性
内积、长度、单位化、距离是什么？,
矩阵具有单位正交列的条件？；具有单位正交列的矩阵有什么性质？,
Y x
7
cards
对称矩阵和二次型
什么是对称矩阵？,
对称矩阵的性质是什么？,
谱分解是什么？
7
cards
期末复习
解线性方程组的核心问题是什么？,
解线性方程组的解的三种情况是什么？分别要怎么判断？,
什么是线性组合？
91
cards
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A1.Linear Algebra
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