1在中医理论形成过程中春秋时期属: A、孕育阶段B、奠基阶段C、分化融合阶段D、临床发展阶段E、 学派涌现,理论突破阶段 2首先确立中医基础理论体系的著作是: A、《黄帝内经》B、《难经》C、《伤寒杂病论》D、《神农本草经》E、《本草纲目》

5.1.3线性空间上的对称双线性函数、二次型函数的定义 定义若f为V上的双线性函数且f(a,B)=f(B,a),则称f为V上的对称双线性函数

Introduction In this class, we again look at the stock return data, but with a very different view point; Previously, we examined the data through the \eyes\of CAPM. We had a noble intension, although it didn't work very well; Now we are going to get our hands \dirty\, and plunge

Arbitrage Pricing Theory Arbitrage-arises if an investor can construct a zero investment portfolio with a sure profit Since no investment is required, an investor can create large positions to secure large levels of profit

Guangdong Instltute of Textile Technolegy Justification Textile materials are the basic materials. It is crucial to establish a basic understanding of the science governing the behavior of these materials. The course is taught in a bilingual system such that the students will have an opportunity to enhance their English ability while learning the key knowledge in textiles

4.4.2关于特征向量与特征子空间的一些性质 命题线性变换的属于不同特征值的特征向量线性无关。 证明设A为VK上的线性变换,,2,是两两不同的特征值,(1≤i≤t)是 属于特征子空间V的特征向量,设k,k2,k,∈K,使得k5+k252+…+k5=0,两 边用A作用(i=1,2,…,-1),于是得到方程组

4.4.1线性变换的特征值与特征向量的定义 定义若存在非零向量ξ∈V,使得对于某个∈K,有A5=5,则称ξ是A的属于特征值λ的特征向量。命题线性空间V中属于确定的特征值λ的特征向量(添加上零向量)构成子空间。证明设51,52是属于的特征向量,Vk,∈K

设A是n维欧氏空间V内的一个线性变换,如果对a,∈V,都有

命题正交矩阵的特征多项式的根的绝对值等于1 证明设入∈C是正交矩阵A的特征多项式的根,则≠0.齐次线性方程组(e-a)X=0 在C内有非零解向量

1.正交变换 设V是n维欧氏空间,A是V内一个线性变换.如果对任意a,B∈V都有