| 1. | The kfg fixed point theorem in w - space and its applications
拓扑空间中的重合点定理及应用 |
| 2. | Several coincidence point theorems and note of multiple solutions for some operator equations are proved in the paper
摘要文章给出了几个重合点定理与多解定理的注记。 |
| 3. | In the present paper , two new approximate selection theorems and some coincidence and almost fixed point theorems are obtained
得到两个新的逼近选择定理和一些重合点定理及一些几乎不动点定理 |
| 4. | 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。 |
| 5. | How the parameters of above two helixes affect their shapes is discussed . furthermore , error analysis and distribution are given . any prescribed precision can be arrived by the approximated helixes
方法二，增加重合点，使理论螺线和逼近螺线在五点处重合，从而反求出控制顶点，使误差带更窄。 |
| 6. | Then , we obtain some new continuous selection theorems in g - convex spaces . through the use of it , some new coincidence theorems are proved in noncompact g - convex spaces or in product g - convex spaces
最后，我们还在g -凸空间内得到了一些新的连续选择定理，并利用该定理证明了非紧g -凸空间内及乘积g -凸空间内的重合点定理。 |
| 7. | 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。 |
| 8. | 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。 |
| 9. | This paper introduces the signif9cance of geoid refining and three methods for refining geoid , and by using the abnormal height of gps / leveling point , sets up several mathematic models of local geoid and makes the experiments and precision analysis
介绍了大地水准面精化的意义和精化大地水准面的3种方法,用gps /水准重合点的高程异常,建立了区域大地水准面的几种数学模型并做了实验和精度分析。 |
| 10. | Abstract : in this paper , we get some new coincidence point theorems and several fixed point theorems for expansive mappings . in addition we get some fixed point theorems for nonexpansive mapping on a convex metric space . the main results are theorem2 and theorem7 , and theorem9
文摘:给出了某些新的重合点定理和几个扩张映射的不动点定理,还得到在凸距离空间中非扩张映射的不动点定理,主要结果是定理2与定理7 、定理9 |
