高精度多探头磁场测量系统

兰州重离子研究装置的磁场测量系统已于1983年10月建立. 多探头长臂上装有94个霍尔片. 测磁支架采用长臂、动环和定环组成的以加速器几何中心为原点的极坐系结构. 由小型计算机承担自动控制和数据的获取与处理工作. 对16KG磁场, 本系统的测量重复性好于±5×10^－5, 测量精确度估计为±1×10^－4. 测量速度约为每分钟188个数据.     

用等值宽度法测量fs脉冲宽度

本文提出利用等值宽度测量fs光脉冲持续时间的方法.给出了脉冲形状为sech~2 (t/T)、exp(-2t~2/T~2)和exp(-2|t|/T)的干涉相关曲线上包络与相应二阶强度相关曲线半宽度等值的位置,它们分别是3.984、4.875和4.928.定义了两种相关测量的临界延迟速度.理论分析与实验结果符合得很好.所得结果表明,该测量方法可将常规超短脉冲相关测量的时间分辨率提高几倍至几十倍.     

红外光谱微机数据库

红外光谱的特征性很强,是鉴别物质结构的有力手段。早期的红外光谱计算机检索系统大多以ASTM穿孔卡片为数据源,但这类数据只含主要峰的波长信息,不含强度信息,且需要在较大型计算机上运行,不便于推广应用。近年来已有人研究以谱线编码为数据     

拟线性波动方程耦合组Cauchy问题的整体解存在定理

对于相对场相互作用系统〔‘l口切=F(切,吵,刀p,D必口砂=G(切,劝,刀甲,D妇t二0:(甲,叻)“(蜜:,舀2),(沪‘,功.)二(叮:,斤2)声..t‘苦.t 、产 ︸l 了、其中场变量伽,初为(t,x)任R+xR”的未知函数,F、G、古:、条、粉:、刀:为已知函数,口=a‘一△,D=(J.,a二:,…,a二。),有 定理若存在常数v。>o,使当1入】(v。时,)F{二o(囚’‘,),【Gl=o(囚.”),入==(入。,入:,…,入。,#。,拼,,…,拼,),F、G〔C’(R,,+舍),且八>2(a+1)la,a》z,对于任何正整数50>。/2(a+i)+i及s》〔an/(a+1)〕+s。+1,存在d>o,E>o,使当君:、么〔H,+’(R”)门研.+’,,“+”…     

SOME REMARKS ON HOLOMORPHIC FUNCTIONS AND TAYLOR SERIES IN Cn

Some previous results on convergence of Taylor series in Cn [3] are improved by indicating outside the domain of convergence the points where the series diverges and simplifying some proofs. These results contain the Cauchy-Hadamard theorem in C. Some Cauchy integral formulas of a holomorphic function on a closed ball in Cn are constructed and the Taylor series expansion is deduced.     

牡蛎、缢蛏和菲律宾蛤仔中微量元素的分析研究

采用硝酸-高氯酸法消解样品,应用ICP—AES法测定了牡蛎、缢蛏和菲律宾蛤仔中Ca、Co、Cr、Cu、Fe、Mg、Mn、Ni、Se、Sr、V和Zn共12种微量元素。实验结果表明,3种贝类中均含有大量的Ca、Cu、Fe、Mn、Zn、Mg,还含有Co、Cr、Ni、Se、Sr和V等对人体有益的微量元素,是营养价值较高的海产品,可以作为人体补充微量元素的重要来源。     

可见光铋系光催化剂的研究进展

当前工业发展导致了严重的能源和环境危机,光催化为这一难题提供了有效的解决方案.然而在实际应用中,传统氧化物光催化剂宽的带隙限制了它的可见光吸收,于是窄带隙光催化剂成为了研究的热点.其中铋系光催化剂以其高的可见光光催化活性引起了人们的广泛关注.因此本文介绍了铋系光催化剂的种类、制备、形貌、复合、性能等方面的研究现状,并展望了含铋可见光催化剂发展前景.     

Zero-determinant strategy:An underway revolution in game theory

Repeated games describe situations where players interact with each other in a dynamic pattern and make decisions according to outcomes of previous stage games. Very recently, Press and Dyson have revealed a new class of zero-determinant(ZD) strategies for the repeated games, which can enforce a fixed linear relationship between expected payoffs of two players, indicating that a smart player can control her unwitting co-player’s payoff in a unilateral way [Proc. Acad. Natl. Sci.USA 109, 10409(2012)]. The theory of ZD strategies provides a novel viewpoint to depict interactions among players,and fundamentally changes the research paradigm of game theory. In this brief survey, we first introduce the mathematical framework of ZD strategies, and review the properties and constrains of two specifications of ZD strategies, called pinning strategies and extortion strategies. Then we review some representative research progresses, including robustness analysis,cooperative ZD strategy analysis, and evolutionary stability analysis. Finally, we discuss some significant extensions to ZD strategies, including the multi-player ZD strategies, and ZD strategies under noise. Challenges in related research fields are also listed.