度量空间中积分型压缩条件下弱相容映射的不动点理论

不动点理论与近代数学的许多分支有着紧密的联系,特别是在建立各类方程解的存在唯一性问题中起着重要的作用。本文主要讨论了度量空间中积分型压缩条件下弱相容映射的不动点的存在性及唯一性。     

相对论性等离子体中平均洛仑兹因子

文章给出入射激光强度与电子洛仑兹因子的关系,然后根据统计力学的方法,导出相对论等离子体中平均洛仑兹因子与温度参量之间的关系,同时利用数值计算得到其关系曲线和拟合函数.     

Game object model version II: a theoretical framework for educational game development

Complex computer and video games may provide a vehicle, based on appropriate theoretical concepts, to transform the educational landscape. Building on the original game object model (GOM) a new more detailed model is developed to support concepts that educational computer games should: be relevant, explorative, emotive, engaging, and include complex challenges; support authentic learning activities that are designed as narrative social spaces where learners are transformed through exploration of multiple representation, and reflection; be gender-inclusive, include non-confrontational outcomes, and provide appropriate role models; develop democracy, and social capital through dialogue that is supported by means of computer mediated-communication tools; and include challenges, puzzles or quests, which form the core of the learning process, where access to explicit knowledge, conversations, and reflection results in the construction of tacit knowledge. It is argued that the GOM version II can be used not only to support the development of educational computer games but to provide a mechanism to evaluate the use of computer games in the classroom.     

安培力微观本质探讨

对安培力是洛伦兹力的宏观表现的传统说法进行了深入剖析,指明了安培力微观本质是由于洛伦兹力而引起的霍尔电场对磁场中载流导体的晶格正离子施加的电场力的合力.     

Orlicz空间的MLKUR条件

证明了MLKUR的Banach空间是ML(K 1)UR的，给出了赋Luxemburg范数和赋Orlicz范数的Orlicz函数空间MLKUR的判据。     

单位球上小α-Bloch空间与随机幂级数

讨论了单位球上小α—Bloch空间与随机幂级数∑ α≥0 εα α αz^α,得到了随机幂级数∑ α≥0 εα α αz^α属于小α—Bloch空间的一个充分条件．     

弱诱导空间的诱导I（L）拓扑空间

文章研究了弱诱导空间的诱导I（L）拓扑空间,证明了（X,δ）是弱诱导空间（诱导空间）当且仅当（X,ω（δ））是弱诱导空间（诱导空间）;I1（L）（ω（δ）包含ω（IL（δ））以及EI（L）（ω（δ））=ω（EL（δ））,其中I为内弱诱导化函子,E为外弱诱导化函子．此外,给出了I1（L）（ω（δ）≠ω（IL（δ））的具体例子．     

关于一般赋β-范空间中等距与线性的讨论

主要讨论了在一般的赋β-范空间中等距与线性二者之间的关系．并且我们得到映射T：E→F,满足一定条件,则存在等距算子V：D→F,使得T=λV,其中λ∈R．     

Banach空间微分方程解在弱拓扑下的弱连续相依性和弱可微性

在文的基础上,本文研究了Banach空间微分方程初值问题解在弱拓扑下的弱连续相依性和弱可微性。