1) generalized modulus of convexity
广义凸性模
1.
By the study of the relationship between generalized modulus of convexity and the coefficient of weak orthogonality,sufficient condition for Banach space X have uniform normal structure is obtained,which imply the single valued nonexpansive mapping to have fixed point,moreover which also imply the multivalued nonexpansive mapping to have fixed point.
通过对广义凸性模与弱正交系数关系的研究,得到了Banach空间具有一致正规结构的充分条件,从而得到了Banach空间上的单值非扩张映射存在不动点的充分条件,并且证明了上述条件同样使得Banach空间上的集值非扩张映射也存在不动点。
2) Generalized Convexity
广义凸性
1.
Optimality Condition and Duality Results for a Class of Multi-objective Fractional Programming Problems with Generalized Convexity;
广义凸性条件下一类多目标分式规划问题的最优性条件和对偶
2.
Generalized increasing-decreasing functions and generalized convexity of the compound functions;
广义递增-递减函数与复合函数的广义凸性
3.
Weak duality theorem is established under generalized convexity conditions.
在广义凸性条件下,建立了弱对偶性定理。
3) generalized Aconvexity
广义∧-凸性
4) generalized linear model with convex constraint
广义凸约束线性模型
5) Generalized pseudoconvexity
广义伪凸性
6) generalized strongly convex
广义强凸性
补充资料：广义
范围较宽的定义（跟‘狭义’相对）：～的杂文也可以包括小品文在内。
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