目的:探讨营养包(Ying Yang Bao,YYB)服用时长和频率与6~24月龄婴幼儿血红蛋白(Hemoglobin,Hb)水平和贫血率之间的阈值效应关系。方法:研究数据来自于早期儿童营养包干预长期营养健康作用评估项目。采用t检验和卡方检验比较连续变量和...目的:探讨营养包(Ying Yang Bao,YYB)服用时长和频率与6~24月龄婴幼儿血红蛋白(Hemoglobin,Hb)水平和贫血率之间的阈值效应关系。方法:研究数据来自于早期儿童营养包干预长期营养健康作用评估项目。采用t检验和卡方检验比较连续变量和分类变量的组间差异。采用限制性立方样条回归检验YYB服用时长和频率与儿童血红蛋白(Hb)水平和贫血率之间的非线性趋势,探索可能存在的阈值效应关系。结果:YYB服用时长与Hb水平和贫血率的非线性趋势检验P值分别为0.665和0.211,服用频率与Hb水平和贫血率的非线性趋势检验P值分别为0.110和0.157。YYB服用时长达到8.68个月时,Hb水平变化的斜率β=0,贫血发生风险的OR=1;YYB服用频率达5.6袋/周时,Hb水平变化的斜率β=0,服用频率达4.6袋/周时,贫血发生风险的OR=1。结论:YYB服用时长和频率与6~24月龄婴幼儿Hb水平和贫血率之间存在线性关联;改善Hb水平和贫血率的最低有效时长约为8.6个月,最低有效频率约为5~6袋/周。展开更多
In this paper, we introduce and study the notion of HB-closed sets in L-topological space. Then, HB-convergence theory for L-molecular nets and L-ideals is established in terms of HB-closedness. Finally, we give a new...In this paper, we introduce and study the notion of HB-closed sets in L-topological space. Then, HB-convergence theory for L-molecular nets and L-ideals is established in terms of HB-closedness. Finally, we give a new definition of fuzzy H-continuous [1] which is called HB-continuity on the basis of the notion of H-bounded L-subsets in L-topological space. Then we give characterizations and properties by making use of HB-converges theory of L-molecular nets and L-ideals.展开更多
文摘目的:探讨营养包(Ying Yang Bao,YYB)服用时长和频率与6~24月龄婴幼儿血红蛋白(Hemoglobin,Hb)水平和贫血率之间的阈值效应关系。方法:研究数据来自于早期儿童营养包干预长期营养健康作用评估项目。采用t检验和卡方检验比较连续变量和分类变量的组间差异。采用限制性立方样条回归检验YYB服用时长和频率与儿童血红蛋白(Hb)水平和贫血率之间的非线性趋势,探索可能存在的阈值效应关系。结果:YYB服用时长与Hb水平和贫血率的非线性趋势检验P值分别为0.665和0.211,服用频率与Hb水平和贫血率的非线性趋势检验P值分别为0.110和0.157。YYB服用时长达到8.68个月时,Hb水平变化的斜率β=0,贫血发生风险的OR=1;YYB服用频率达5.6袋/周时,Hb水平变化的斜率β=0,服用频率达4.6袋/周时,贫血发生风险的OR=1。结论:YYB服用时长和频率与6~24月龄婴幼儿Hb水平和贫血率之间存在线性关联;改善Hb水平和贫血率的最低有效时长约为8.6个月,最低有效频率约为5~6袋/周。
文摘In this paper, we introduce and study the notion of HB-closed sets in L-topological space. Then, HB-convergence theory for L-molecular nets and L-ideals is established in terms of HB-closedness. Finally, we give a new definition of fuzzy H-continuous [1] which is called HB-continuity on the basis of the notion of H-bounded L-subsets in L-topological space. Then we give characterizations and properties by making use of HB-converges theory of L-molecular nets and L-ideals.
