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In this paper,making use of hyperplane method,we improve the proof of the separation theorem;On the other hand,we use a new method of moving neighborhood to simplify the proof for the continuity of a subconvex function defined on a convex in a normed linear space.

在巴拿赫空间理论中,Hahn-Banach泛函延拓定理作为泛函分析三大基本定理之一,分隔性定理是Hahn-Banach定理的重要应用,本文利用"超平面"的方法,改进了一个分隔性定理的证明;另外,本文利用邻域的"平移"方法,给出了定义在赋范线性空间内的凸集上的次凸泛函连续性的简捷证明。

According to the above characteristics of shallow buried target discrimination, the hyperplane SVM, which has achieved the best classification results for many classification problems in different fields by now, has been modified to yield the FHS-SVM, which uses the hypersphere in the kernel space to separate shallow buried target and clutter.

根据浅埋目标鉴别的特点,对在许多领域的分类问题中取得迄今为止最好分类结果的超平面SVM进行了改进,得到利用核特征空间的超球面区分浅埋目标和杂波的FHS-SVM。

Tectonic subsidence play dominant role in their geometric shapes, basin fillings, sequence evolution and sediment distribution in the Wushi Sag. Outline of the sequences are in shape of box-wedge or sheet-wedge and boundaries of sequences are varied from bilateral fault to monoclinal fault overlap, so that the sequences show distinct semigrabens which overlay in different ways. Seven sequences were formed in different stage of tectonic evolution. The sequence of SQ1 formed in initial rift stage and deposited alluvial sequence. Sequences SQ2-SQ4 developed in intense rift stage and sediment lacustrine sequence. Sequences SQ5-SQ7 formed in late period of rift before thermal subsidence and deposit mere and delta sediment. The place adjacent to the synsedimentary fault is the subsidence center and depocenter; meanwhile, controlling fracture migrates in horizontal made subsidence and sedimentary center of the sag changed.

构造沉降是控制层序几何形态,充填叠置方式、演化及沉积体系分布的最重要因素:凹陷由多个半地堑在不同层序发育时期以不同方式叠置联结而成;受断层控制,层序外部形态有箱状-楔形、楔形-席状披覆型,边界终止方式有双断终止型、单断终止超覆型;不同构造演化阶段层序内部充填的沉积体系各具特征,初始断陷阶段的SQ1沉积冲积层序,强烈断陷阶段的SQ2-SQ4充填湖相层序,晚期断陷阶段SQ5-SQ7内部充填浅湖和河流三角洲沉积;同沉积断层陡坡带沉降迅速、可容纳空间快速增长,是凹陷的沉积和沉降中心,断陷期主控断裂活动时间和空间的变化导致了凹陷沉积和沉降中心的迁移。

In this paper, we give explicit constructions and formulations for harmonic maps from R1,1 into classical real semisimple Lie groups by using Darboux transformation. We also discuss pluriharmonic maps from complex manifoldsinto symmetric spaces and Willmore surfaces in Sn. By converting geometric conditions satisfied by these maps into integrable systems, and using the the-ory of integrable systems, we give explicit constructions for pluriharmonic maps from complex manifolds into symmetric spaces and the Willmore surfaces in Sn respectively. Finally, we classify hypersurfaces in Sn+1 with three distinct prin-ciple curvatures and zero Mobius form using the theory of Mobius geometry. The paper consists of four chapters.

本文首先利用Darboux变换的方法给出了从Lorentz平面R~(1,1)到经典实半单Lie群的调和映照的具体构造,并给出其显式表示;其次研究了复流形到对称空间的多重调和映照及球空间S~n中Willmore曲面,将这些映照所满足的几何条件转化为可积系统,然后利用可积系统理论分别给出复流形到对称空间的多重调和映照与S~n中Willmore曲面的构造;最后利用Mōbius几何的理论给出S~(n+1)中具有三个不同主曲率且Mōbius形式为零的超曲面的分类。

Moreover,we study the sample support of homoge-neous O-U superprocess,and prove that the sample of this process canbe supported on a Hilbert subspace of the Schwartz space of tempereddistributions.

进而,讨论时齐O-U超过程的轨道支撑,证明了该过程的轨道可支撑于Schwartz分布空间的某个Hilbert子空间(定理1.9)。

At the same time, it puts out the theory of multi-space of technology action, analyses the super circulated procession of technology evolution and its pattern as well as the situs structure of technology orbit space, reveals the law and controlling method of technological evolution.

同时,还提出了地球表层学视野技术活动的多维空间的概念。分析了技术进化的模式、超循环过程和技术系统进化的形式模型及其技术轨道空间拓扑结构,并进一步揭示了技术系统进化的规律和控制方法。

Over a field of arbitrary characteristic, we construct a class of associative superalgebras of Weyl type and a class of Lie superalgebras of Weyl type from ∧(2, 2) and the polynomial algebra of the special deravation subalgebra of it. In addition, we prove that the sufficient and necessary conditions of the simplicity of the associative and the Lie superalgebras.

在任意特征域上,从∧(2,2)和它的特殊导子的子空间的多项式代数出发,构造了一类Weyl型结合超代数和一类Weyl型李超代数,进而给出并证明了它们为单的充要条件。

The type and relationship of HN, and the relationship between the Truth Value Space of GL and HN's operating are discussed, combing examples from Weather Forecast Expert System. The author includes into continues theory system the traditional Zadeh Operator, Probability Operator and Limitary Operator as special cases.

讨论了超结点的类型、关系及泛逻辑的真值空间和超结点间逻辑运算关系,结合天气预报专家系统实例,将传统的Zadeh算子、概率算子和有界算子作为特例包容到连续的理论体系中。

Abstract]This paper studies the animation industry by exploring European animation festivals panoramically from the perspective of aesthetic economy and space economy. It is found that semiotic products with great semiotic meaning are not a kind of transcendental presentation but daily reality in the aesthetic economy and space economy era. The animation industry, which is focused on cultural and creative content producing, is a rising industry in which the animation festival is not only the exhibition of traditional commodities but also a creative arena of meaning produce. The restructuring of place for European animation festivals is followed the basic requirement of aesthetic economy and space economy, since the festivals add new semiotic meaning and cultural elements to the original places.

从审美经济、空间经济的视角,以动漫节为研究对象,对欧洲动漫产业发展所形成的文化与市场景观进行一种全景式的考察后,可以发现:在审美经济的时代,以符号意义为主的符号产品不再是超验的表象,而是日常生活的实在;以文化创意内容为核心的动漫产业已经成为新兴产业;其中,作为符号生产与传统商品集中展示的动漫节,更侧重于深入开发动漫及其衍生产品的审美价值,使动漫节不仅仅流于纯粹的小商品集市,而在于创造更多的符号意义,丰富动漫节的多种内涵;动漫节举办地的地点重构适应了空间经济发展的内在要求,动漫赋予不少城镇以全新的符号内涵,创造了各种形态的地点神话,从而促进空间经济的城市发展。

This plan involves changing the properties of the workspace through a theatrical method of superimposing experiences onto quotidian, utilitarian space.

通过在日常使用空间之上叠加超验性戏剧空间的方式,改变前者的原有属性。

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This one mode pays close attention to network credence foundation of the businessman very much.

这一模式非常关注商人的网络信用基础。

Cell morphology of bacterial ghost of Pasteurella multocida was observed by scanning electron microscopy and inactivation ratio was estimated by CFU analysi.

扫描电镜观察多杀性巴氏杆菌细菌幽灵和菌落形成单位评价遗传灭活率。

There is no differences of cell proliferation vitality between labeled and unlabeled NSCs.

双标记神经干细胞的增殖、分化活力与未标记神经干细胞相比无改变。