1) complete non primeless multiplicative module
完全有素的乘法模
1.
It is shown that if R is a commutative ring with 1 and M is a complete non primeless multiplicative module, then (1)the mapping φ:PPM of spec(R) onto spec(M) is a bijection; (2) the toplogical spaces (Spec(R),T) and (Spec(R M), T M) are homeomorphic; (3)(R M, λ) is a reticulation for a commutative ring R.
若 R是带单位元的交换环 ,M是完全有素的乘法模 ,则 :(1 )映射 φ:P PM是从Spec(R)到 Spec(M)的双射 ;(2 ) Zariski拓扑空间 (Spec(R) ,T)和 Stone拓扑空间 (Spec(R*M) ,T*M)同胚 ;(3 ) (R*M,λ)构成 R的一个网。
2) completely prime module
完全素模
3) Possessing everything essential; entire.
完整的具有全部要素的;完整的
4) totally bounded
完全有界的
5) completely unimodular
完全幺模的
6) completeness of modes
模的完全性
补充资料：训练有素
1.指平时有训练﹐功底扎实。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条