热敏电阻伏安特性自动测试系统

利用PC机通过RS－232C标准串行接口同智能万用表组成自动测试系统，通过并行打印接口控制外围接口电路，实现电压程序控制及通道自动转换，并实现了对热敏电阻伏安特性曲线的自动测试和自动数据处理。该系统能同时对10只热敏元件进行测试，各个通道具有单元单独击穿自动保护电路，程序VISUAL C＋＋6．0语言编写。     

Early Cambrian phosphatized blastula- and gastrula-stage animal fossils from southern Shaanxi

Marine invertebrate animal embryos and their early developmental products are of great significance to the study of taxonomy and phylogeny of early animals. A great number of phosphatized globular fossils were collected fromthe early Cambrian Kuanchuanpu Member (upper Dengying Formation), southern Shaanxi, and a nearly complete develo-pmental sequence—from a fertilized egg, via blastodisc formation, blastula development, blastodisc enlargement toward gastrulae, to tissue differentiation—can be discerned in this collection. This discovery provides unmatchable material for studies on the origin, taxonomy, radiation, and ontogeny of early metazoans.     

火灾自动探测的复合偏置滤波算法

提出了火灾探测的单信号偏置滤波算法和处理多传感器或复合传感器信号的复合偏置滤波算法,它可以应用单个火灾信号或综合两种信号特征计算信号超过预定门限的持续时间,有效地克服了干扰信号的影响,提高了火灾探测灵敏度和抗干扰性能．     

原油沥青质吸附与沉积对储层岩石润湿性和渗透率的影响

原油沥青质吸附引起的油藏岩石润湿性改变和沥青质沉积对储层孔喉的堵塞是造成储层损害、导致油井产能下降的重要机理之一。首先 ,采用改进的自吸速率法和分光光度法 ,研究了原油沥青质吸附所引起的砂岩岩样润湿指数的变化 ;然后 ,利用岩心流动实验方法 ,定量评价了稠油沥青质沉积对储层岩石渗透率的影响。实验结果表明 ,岩心润湿指数随沥青质吸附量的增加而减小 ,从而导致油相的相对渗透率降低。地层水的离子组成是影响水湿性的主要因素之一。地层水所含无机阳离子的化合价价数越高 ,它与沥青质的协同作用所引起的润湿指数下降的程度越大。储层岩心油相渗透率下降的程度与沥青质沉积量和储层岩心的原始渗透率有关 ,沉积量越大或原始渗透率越低 ,则油相渗透率下降幅度越大。因此 ,对于原油中富含沥青质的油藏 ,特别是稠油油藏 ,尽可能抑制沥青质的吸附和沉积是保护储层的一项重要措施。     

The Balang Fauna―A new early Cambrian Fauna from Kaili City, Guizhou Province

In April 2004, Wu Yishan, a teacher from Kaili No. 4 Middle School, took his students to Wenglingtang to conduct popular science activities. They found fossils of trilobites and eocrinoids in gray and gray-greenish silty shale, and calcareous, silty mudrock in the upper part of the lower Cambrian Balang Formation. In May 2004, we were invited to investigate the new discovery.     

Early Cambrian protoconodonts and conodont-like fossils from China: Taxonomic revisions and stratigraphic implications

Tooth likephosphaticprotoconodontsand“con odont likefossils”arecharacteristiccomponentsoftheEarlyCambriansmallshellyfossils (SSF )withaworldwidedistribution .Theyarerepresentedexclu sivelybyisolatedscleritesandareoften presentinaceticacid etchedresiduesfromLowerCambriancar bonates .SincethefirstreportofProtohertzinaMis sarzhevsky 1973fromthebasalCambrianoftheYangtzePlatformin 1977[1] ,andalongwithenthusi asticresearchactivitiesonthesmallshellyfossilsandcandidatesectionsforaglobalPrecamb…     

The new resonances Zcs(3985)and Zcs(4003)(almost)fill two tetraquark nonets of broken SU(3)f

Hadrons made by diquark-antidiquark pairs(tetraquarks)are held together by QCD forces in an overall color singlet.As stated in the original proposals and simila...     

Duncan F. Gregory,William Walton and the development of British algebra: ‘algebraical geometry’, ‘geometrical algebra’, abstraction

This paper provides a detailed account of the period of the complex history of British algebra and geometry between the publication of George Peacock's Treatise on Algebra in 1830 and William Rowan Hamilton's paper on quaternions of 1843. During these years, Duncan Farquharson Gregory and William Walton published several contributions on ‘algebraical geometry’ and ‘geometrical algebra’ in the Cambridge Mathematical Journal. These contributions enabled them not only to generalize Peacock's symbolical algebra on the basis of geometrical considerations, but also to initiate the attempts to question the status of Euclidean space as the arbiter of valid geometrical interpretations. At the same time, Gregory and Walton were bound by the limits of symbolical algebra that they themselves made explicit; their work was not and could not be the ‘abstract algebra’ and ‘abstract geometry’ of figures such as Hamilton and Cayley. The central argument of the paper is that an understanding of the contributions to ‘algebraical geometry’ and ‘geometrical algebra’ of the second generation of ‘scientific’ symbolical algebraists is essential for a satisfactory explanation of the radical transition from symbolical to abstract algebra that took place in British mathematics in the 1830s–1840s.