The existence theorem of the maximal elements for ls - majorized mappings 優(yōu)化映象的極大元存在定理
The method of maximal element in operational research and its application 運(yùn)籌學(xué)的最大元素法及其應(yīng)用
Existence theorems of maximal elements in noncompact h - spaces with applications 空間中的極大元存在定理及其應(yīng)用
Chapter two , proves some new existence theorems of maximal elements and coincidence theorems involving better admissible mappings 在第二章中,證明了某些關(guān)于較好容許映像的新的極大元存在定理和重合點(diǎn)定理。
In chapter 3 , together with ding xie - ping and fang min , we proved some new existence theorems of maximal elements and coincidence theorems involving better admissible mappings under noncompact setting of g - convex spaces 在第三章,同丁協(xié)平,方敏等合作,在非緊設(shè)置下,證明了g -凸空間內(nèi)涉及較好容許映象的極大元存在定理和重合點(diǎn)定理,并給出應(yīng)用。
In mathematics, especially in order theory, a maximal element of a subset S of some partially ordered set is an element of S that is not smaller than any other element in S. A minimal element of a subset S of some partially ordered set is defined dually as an element of S that is not greater than any other element in S.