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极大元的英文

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"极大元"怎么读用"极大元"造句

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  • maximal element
  • maximal member

例句与用法

  • The existence theorem of the maximal elements for ls - majorized mappings
    优化映象的极大元存在定理
  • Existence theorems of maximal elements in noncompact h - spaces with applications
    空间中的极大元存在定理及其应用
  • Chapter two , proves some new existence theorems of maximal elements and coincidence theorems involving better admissible mappings
    在第二章中,证明了某些关于较好容许映像的新的极大元存在定理和重合点定理。
  • 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,同丁协平,方敏等合作,在非紧设置下,证明了g -凸空间内涉及较好容许映象的极大元存在定理和重合点定理,并给出应用。
  • As applications , some minimax inequalities and saddle point the - orems , fixed point theorems and section theorems , maximal element theorems and the existence theorems of equilibrium for abstract economies are obtained in l - convex spaces
    作为应用,我们得到了新的极大极小不等式、鞍点定理、不动点定理、截口定理和极大元定理,并研究了抽象经济的平衡存在性。
  • Some new existence theorems of maximal elements and coincidence theorems are proved in the g - convex spaces . the organization of this paper as follow : in chapter 1 , some new kkm type theorems are established in the product space of the g - convex spaces
    在g -凸空间内证明了某些新的极大元存在定理和重合点定理并给出了应用。全文组织如下:在第一章,建立了g -凸空间中的kkm型定理及其变形。
  • In the end , when the domain is finite , b is a meet - irreducible element or 6 has an irredundant finite meet - decomposition , a sufficient and necessary condition that the solution set is nonempty is given and the number of distinct minimal solutions is formulated
    最后,当论域为有限集, b为交既约元或有不可约有限交分解时,给出了方程inf _ ( i j ) ( a _ j , x _ j ) = b解集非空的充要条件以及极大元的个数公式。
  • It is shown that if l is a modular lattice with finite length , and with 0 , 1 the least and the largest elements in l respectively , then 1 is the union of some minimal elements in l if and only if 0 is the intersection of some maximal elements in l , if and only if each non - zero element in l is the union of some minimal elements in l . by using these results , we give the necessary and sufficient conditions of an algebra module , module , ring , group and semigroup , respectively , to be semisimple
    最后得出有限生成的ps -系是noetherian ( artinian )系的充要条件是它关于本质子系满足升链(降链)条件。第二章给出了一个模格是半单的若干充要条件。得到:有有限长度的模格l上,最大元1是若干极小元的并当且仅当最小元0是若干极大元的交,当且仅当l中任意非零元可表示为若干极小元的并。
  • At first , we introduce a class of generalized s - r - kkm type mapping in g - convex space , and establish generalized s - r - kkm type nonempty intersection theorem under the noncompact setting of g - convex space . as for application , some new minimax inequalities , saddle point theorem and existence theorem of maximal elements are proved in g - convex spaces ; second , by using the generalized r - kkm mapping and generalized r - kkm theorems in [ 13 ] , some new existence theorem of maximal elements , existence theorem of equilibrium point for the abstract generalized vector equilibrium problem and existence theorem of solutions for equilibrium problem with lower and upper bounds are obtained in topological spaces
    首先,我们在g -凸空间内引入了广义s - r - kkm型映像,并在非紧设置下建立了一类新的广义s - r - kkm型非空交定理,作为应用,证明了g -凸空间内一些新的极大极小不等式、鞍点定理和极大元存在定理;其次,利用文[ 13 ]中引入的广义r - kkm映像和广义r - kkm定理,在拓扑空间上得到了一些新的极大元存在定理、抽象广义矢量平衡问题平衡点的存在定理和有上下界的平衡问题解的存在性定理。
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