猪瘟病毒HCLV株E_2核苷酸序列与结构分析

用 Ｒ Ｔ Ｐ Ｃ Ｒ技术从 Ｃ Ｓ Ｆ Ｖ Ｈ Ｃ Ｌ Ｖ 株 Ｆ４８２ 代感染兔脾的细胞总 Ｒ Ｎ Ａ 中分段扩增出了 Ｃ Ｓ Ｆ Ｖ Ｅ２ 基因特异的３ 个部分重叠的 Ｄ Ｎ Ａ 片段（大小分别为 ４９９ ｂｐ、５７２ ｂｐ 和 ２４５ ｂｐ）,并将之分别克隆到ｐ Ｇ Ｅ Ｍ Ｔ 载体上 经核苷酸序列测定和片段重叠完成了包含 Ｅ２ 全长基因的 １ １４４ ｂｐ 序列的测定,其 Ｇ Ｃ含量为４９．０％ ：核苷酸序列与国外报道的各株病毒的 Ｅ２ 基因同源性分别为８３．５％ ～９７．５％ ;其推导的氨基酸序列的同源性也分别为８９．３％～９６．２％ ,变异主要分布在 Ｅ２ 蛋白的 Ｎ 半部分     

lp和C0的一个特性

本文给出了具有无条件基的Ｂａｎａｃｈ空间同构于ｌｐ的充要条件,同时给出了具有次对称基的Ｂａｎａｃｈ空间同构于ｌｐ或Ｃ０的充要条件。     

桔全爪螨几丁质合成酶基因克隆与序列

以桔全爪螨Panonychus citri(MeGregor)为研究对象,利用RT-PCR和SMART RACE技术克隆获得其几丁质合成酶基因的全长cDNA序列(命名为PcCHS,GenBank登录号为KM242063),并利用生物信息学方法对序列进行分析。结果表明:桔全爪螨几丁质合成酶PcCHS基因的cDNA全长为4 925bp,其中5’非翻译区(5’-UTR)为155bp,3’非翻译区(3’-UTR)为345bp,开放阅读框(ORF)包含4 425bp,编码1 474个氨基酸,预测其蛋白质分子质量约为168.43kD,理论等电点为6.83。其包含EDR和QRRRW这2个几丁质合成酶基因的标签序列。ExPASy在线分析表明,PcCHS具有15个跨膜螺旋、4个糖基化位点。推导的氨基酸序列同源性分析结果表明:桔全爪螨与二斑叶螨相似度为89%,其次为西方盲走螨,相似度为55%。分子系统进化的结果也表明桔全爪螨与二斑叶螨和西方盲走螨的进化关系最近。     

离散交换群上Toeplitz算子代数的一个正合列

在引进几乎不变子集的基础上定义一般的离散交换群上的广义Toeplitz算子,研究该算子的一些性质,得到了几乎不变子集的一个刻画以及由该广义Toeplitz算子生成的C*-代数的一个正合序列。     

A decomposition result for a class of polling models

Boxma and Groenendijk have shown that the workload in polling models decomposes into two independent variables. This paper demonstrates a different type of decomposition that has an explicit multi-dimensional form. This decomposition does not apply to all polling models, but does, for example, apply to models with constant switch-over times and either exhaustive or gated service disciplines. For such models, we show that the population of customers present in the system (represented by a vector indicating the number of customers at each queue) at key time points breaks into two independent subpopulations: (1) the population of customers present in the related model with zero switch-over times; (2) another population, which is particularly easy to analyze. This result has a number of theoretical and applied implications.     

Computation of the quasi-stationary distributions inM(n)/GI/1/K andGI/M(n)/1/K queues

In this paper, we provide numerical means to compute the quasi-stationary (QS) distributions inM/GI/1/K queues with state-dependent arrivals andGI/M/1/K queues with state-dependent services. These queues are described as finite quasi-birth-death processes by approximating the general distributions in terms of phase-type distributions. Then, we reduce the problem of obtaining the QS distribution to determining the Perron-Frobenius eigenvalue of some Hessenberg matrix. Based on these arguments, we develop a numerical algorithm to compute the QS distributions. The doubly-limiting conditional distribution is also obtained by following this approach. Since the results obtained are free of phase-type representations, they are applicable for general distributions. Finally, numerical examples are given to demonstrate the power of our method.     

Waiting time problems for a sequence of discrete random variables

Let X ₁, X ₂,... be a sequence of nonnegative integer valued random variables.For each nonnegative integer i, we are given a positive integer k _i . For every i = 0, 1, 2,..., E _i denotes the event that a run of i of length k _i occurs in the sequence X ₁, X ₂,.... For the sequence X ₁, X ₂,..., the generalized pgf's of the distributions of the waiting times until the r-th occurrence among the events % MathType!MTEF!2!1!+-% feaafeart1ev1aaatCvAUfeBSjuyZL2yd9gzLbvyNv2CaerbuLwBLn% hiov2DGi1BTfMBaeXafv3ySLgzGmvETj2BSbqefm0B1jxALjhiov2D% aebbfv3ySLgzGueE0jxyaibaiiYdd9qrFfea0dXdf9vqai-hEir8Ve% ea0de9qq-hbrpepeea0db9q8as0-LqLs-Jirpepeea0-as0Fb9pgea% 0lrP0xe9Fve9Fve9qapdbaqaaeGacaGaaiaabeqaamaabaabcaGcba% WaaiWabeaacaWGfbWaaSbaaSqaaiaadMgaaeqaaaGccaGL7bGaayzF% aaWaa0baaSqaaiaadMgacqGH9aqpcaaIWaaabaGaeyOhIukaaaaa!43D8!\[\left\{ {E_i } \right\}_{i = 0}^\infty\]are obtained. Though our situations are general, the results are very simple. For the special cases that X's are i.i.d. and {0, 1}-valued, the corresponding results are consistent with previously published results.This research was partially supported by the ISM Cooperative Research Program (90-ISM-CRP-11) of the Institute of Statistical Mathematics.     

非线性时滞差分方程非平凡正解的一个性质(英文)

考虑一类非线性时滞差分方程 ,用直接计算的方法 ,证明了它的所有非平凡正解都是发散的     

PrO-C*-代数的顺从性和核性

研究了Pro—C^*-代数的顺从性和核性．主要证明了(1)顺从Pro—C^*代数的闭理想是顺从的；(2)核Pro—C^*代数类对归纳极限封闭；(3)交换σ-C^*-代数和核C^*-代数都是核，σ-C^*-代数并且核σ-C^*-代数类对于商运算、张量积运算和可数逆向极限封闭．进一步得到核，σ-C^*-代数的扩张保持核性的条件。     

赋Orlicz范数的Musielak-Orlicz序列空间的Gateaux可微点与Frechet可微点

该文给出赋0rlicz范数的Musielak-Orlicz序列空间中Gateaux可微点(光滑点)与Frechet可微点(强光滑点)的判定准则．在此基础上推出了该空间具有光滑性或强光滑性的充分必要条件．