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- Galois扩张Galois extension
- 余代数Galois扩张coalgebra Galois extension
- 我们可以认为扩张域就是基域上的线性空间,当这个域扩张是Galois扩张时,每个Galois作用可以看作上述线性空间的线性变换。It is well known that an extension field is a linear space over basic field, when the extension field is a Galois extension, every Galois action can be seen a linear transformation.
- Masuoka和Doi[MD]给出了广义cleft余模代数和具有一个正规基的广义H-Galois扩张的概念,他们研究了二者的等价及对偶情形,但没有涉及到Hopfcrossed积或余积。The concepts of the generalization cleft comodule algebra and thegeneralization H?Galois extension with a nouial basis were due to Masuokaand Doi [MD], they studied the equivalence of them and the dual case. Butthey didn?
- 我们坚决反对扩张主义。We stood firmly against expansionism.
- Galois盖Galois covering
- Galois群Galois group
- 扩张的血管distended veins
- Galois环Galois ring
- Galois联络Galois connection
- 阿贝尔扩张域Abelian extension field
- Galois作用galois action
- 用来治疗心绞痛的血管扩张神经剂。a vasodilator that is sometimes used to treat angina pectoris.
- Galois连络Galois collection
- 遗传性出血性毛细管扩张hereditary hemorrhagic telangiectasia
- Galois连接Galois connection
- 本原扩张primitive extension
- Galois方程Galois function
- 鼻扩张器nasal dilator
- 方程Galois群function s Galois group