1) uniform annihilators of local cohomology
一致局部同调零化子
1.
It is shown that if there exist uniform annihilators of local cohomology on A , they also exist on A[X] .
证明了:如果环A有一致局部同调零化子,则A上的r元多项式环A[X1,X2,…,Xr]也有一致局部同调零化子。
2) locally uniform monotone points
局部一致单调点
3) local uniform monotonicity
局部一致单调性
1.
We discuss strict monotonicity,local uniform monotonicity and uniform monotonicity of vector-valued Banach sequence spaces equipped with sequential norms and give their sufficient and necessary conditions.
刻画了赋序列范数的矢值Banach序列空间ss(E)的严格单调性、局部一致单调性和一致单调性,给出了它们的充要条件。
4) locally uniformly convex operator
局部一致凸算子
5) Upper (lower) locally uniformly Monotone point
上(下)局部一致单调点
6) regional homogeneity
局部一致性
1.
Results:Compared with male controls,the male depressed patients showed increased ReHo(regional homogeneity)in right superior frontal gyrus,bilateral middle frontal gyrus,left precuneus,right dorsal anterior cingulate gyrus,le.
结果:男抑郁组较男对照组右额上回、双侧额中回、左楔前叶、右前扣带回背侧、左后扣带回、右海马旁回及右尾状核区域局部一致性增高(K值≥10,P<0。
2.
Objective:Using functional magnetic resonance imaging(fMRI)and regional homogeneity(ReHo)analysis,we explored differences of regional brain spontaneous activity in resting state in chronic depression vs healthy participants.
目的:通过功能磁共振和局部一致性的分析方法研究慢性抑郁症患者静息状态下脑活动特征,以探讨慢性抑郁症病理生理学特征和发病机理。
3.
Objective: To examine the relationship between regional homogeneity(ReHo)and separate symptom clusters of depression.
目的:探讨静息态下抑郁症患者脑局部一致性(regional homogeneity,ReHo)与抑郁症状群的关联。
补充资料:零化子
零化子
annMator
零化子【叨n谢面叙盯;aI.卿几.1.pl,R中集合X的左 R中所有使夕X=0的元素y的集合3,(X).这里的R是环或具有零的半群(或一般地,广群).用类似的方法,R中集合的右零化子(right annihihtor)定义为集合 旅(幻=(:。R:Xz=0}.集合 3(X)=3,(X)门3。(X)是X的双边零化子(。刀。一sided annihilator).在结合环(或半群)R中任意集合X的左零化子是左理想,如X是R的左理想,则3,(X)是R的双边理想;在非结合的情形,这些结论通常不成立.
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