SLR（1）文法判定方法的扩充

对传统的ＳＬＲ（１）文法的判定方法进行了扩充，使其能适应于更一般的情况。通过一个语法分析的具体例子，提出了如何在一个ＬＲ（０）闭包集合里处理解决传统的判定方法所不能描述的“移进归约”的冲突情况。

LALR(1)语法分析器的自动生成

文章简单介绍了语法分析器自动生成的原理和技术 ,根据语法分析器的生成过程 ,介绍了实用的语法分析器的自动生成器各个部件及其实现的详细过程。

一类对称拟定系统的数值方法

证明了对称拟定系统的Schur补问题等价于一个广义最小二乘问题,并基于一种双对角化过程(GKLB过程)推导出了解系统(l)的一种新的迭代算法——LSQR(A(-1),C)方法,该方法不需要求出A和C的Cholesky因子,数值结果表明,与传统的方法(如SYMMLQ方法)比较,该方法有更快的收敛速度。

SURGICAL TREATMENT OF SCOLIOSIS CAUSED BY NEUROFIBROMATOSIS TYPE 1

Objective To retrospectively analyze the relationship between curve types and clinical results in surgical treatment of scoliosis in patients with neurofibromatosis type 1 (NF-1). Methods Forty-five patients with scoliosis resulting from NF-1 were treated surgically from 1984 to 2002. Mean age at operation was 14.2 years. There were 6 nondystrophic curves and 39 dystrophic curves depended on their radiographic featu- res. According to their apical vertebrae location, the dystrophic curves were divided into three subgroups: thoracic curve (apical vertebra at T8 or above), thoracolumbar curve (apical vertebra below T8 and above L1), and lumber curve (apical vertebra at L1 and below). Posterior spine fusion, combined anterior and posterior spine fusion were administrated based on the type and location of the curves. Mean follow-up was 6.8 years. Clinical and radiological manifestations were investigated and results were assessed. Results Three patients with muscle weakness of low extremities recovered entirely. Two patients with dystrophic lum- bar curve maintained their low back pain the same as preoperatively. The mean coronal and sagittal Cobb’s angle in nondy- strophic curves was 80.3o and 61.7o before operation, 30.7o and 36.9o after operation, and 32.9o and 42.1o at follow-up, respectively. In dystrophic thoracic curves, preoperative Cobb’s angle in coronal and sagittal plane was 96.5o and 79.8o, postoperative 49.3o and 41.7o, follow-up 54.1o and 45.3o, respectively. In thoracolumbar curves, preoperative Cobb’s angle in coronal and sagittal plane was 75.0o and 47.5o, postoperative 31.2o and 22.8o, follow-up 37.5o and 27.8o, respectively. In lumbar curves preoperative Cobb’s angle in coronal plane was 55.3o, postoperative 19.3o, and follow-up 32.1o. Six patients with dystrophic curves had his or her curve deteriorated more than 10 degrees at follow-up. Three of them were in the thoracic subgroup and their kyphosis was larger than 95 degrees, and three in lumbar subgroup. Hardware failure occurred in 3 cases. Six patients had 7 revision procedures totally. Conclusions Posterior spinal fusion is effective for most dystrophic thoracic curves in patients whose kyphosis is less than 95 degrees. Combined anterior and posterior spinal fusion is stronger recommended for patients whose kyphosis is larger than 95 degrees and those whose apical vertebra is located below T8. Patients should be informed that repeated spine fusion might be necessary even after combined anterior and posterior spine fusion.

Multimarker Detection of MAGE-1,MAGE-3 and AFP mRNAs by a Real-time Quantitative PCR Assay:a Possible Predictor of Hematogenous Micrometastasis of Hepatocellular Carcinoma

OBJECTIVE To explore the relationship between multimarker detection of MAGE-1,MAGE-3 and AFP mRNAs in the peripheral blood of patients with hepatocellular carcinoma and micrometastasis using a realtime quantitative-PCR(real-time Q-PCR)assay. METHODS Peripheral blood samples were obtained from control subjects and 86 patients with hepatocellular carcinoma (HCC).Real-time Q-PCR was used to detect MAGE-1,MAGE-3, and AFP mRNAs in the blood cells. RESULTS In 86 tumor specimens,the positivity for MAGE-1, MAGE-3,and AFP genes was respectively 34.9%(30/86),60.5% (52/86)and 69.8%(60/86).All specimens expressed at least one marker.MAGE-1,MAGE-3,and AFP transcripts were detected respectively in 12(14.0%),18(20.1%)and 29(33.7%)of the 86 blood specimens from hepatocellular carcinoma patients,while 45 specimens(52.3%)were positive for at least one marker.In addition,MAGE-1,MAGE-3 and AFP gene transcripts were not detected in any peripheral blood specimens from 25 chronic liver disease patients and 28 normal healthy volunteers.The positive rate correlated with the TNM clinical stages,extrahepatic metastasis and portal vein carcinothrombosis(P<0.05).No correlation was found between tumor size,tumor number, differentiation,serum a-fetoprotein(AFP)and the positive rate. CONCLUSION Our results indicate that a multimarker real- time Q-PCR assay with cancer-specific markers such as MAGE-1 and MAGE-3 in combination with a hepatocyte-specific AFP marker may be a promising diagnostic tool for monitoring hepatocellular carcinoma patients with better sensitivity and specificity.

Symmetry Analysis and Exact Solutions of (2+1)-Dimensional Sawada-Kotera Equation

Based on the symbolic computation system Maple, the infinite-dimensional symmetry group of the （2＋1）- dimensional Sawada-Kotera equation is found by the classical Lie group method and the characterization of the group properties is given. The symmetry groups are used to perform the symmetry reduction. Moreover, with Lou＇s direct method that is based on Lax pairs, we obtain the symmetry transformations of the Sawada-Kotera and Konopelchenko Dubrovsky equations, respectively.

Auto-Bcklund Transformation and Analytic Solutions of (2+1)-Dimensional Boussinesq Equation

Using the truncated Painleve expansion, symbolic computation, and direct integration technique, we study analytic solutions of （2＋1）-dimensional Boussinesq equation. An auto-Backlund transformation and a number of exact solutions of this equation have been found. The set of solutions include solitary wave solutions, solitoff solutions, and periodic solutions in terms of elliptic Jacobi functions and Weierstrass ＆ function. Some of them are novel.

Doubly Periodic Propagating Wave for (2+1)-Dimensional Breaking Soliton Equation

Using the variable separation approach, we obtain a general exact solution with arbitrary variable separation functions for the （2＋1）-dimensional breaking soliton system. By introducing Jacobi elliptic functions in the seed solution, two families of doubly periodic propagating wave patterns are derived. We investigate these periodic wave solutions with different modulus m selections, many important and interesting properties are revealed. The interaction of Jabcobi elliptic function waves are graphically considered and found to be nonelastic.

New Complexiton Solutions of （2＋1）-Dimensional Nizhnik-Novikov-Veselov Equations

In this paper, we extend the multiple Riccati equations rational expansion method by introducing a new ansatz. Using this method, many complexiton solutions of the （2＋ 1 ）-dimensional Nizhnik-Novikov-Veselov equations are obtained which include various combination of hyperbolic and trigonometric periodic function solutions, various combination of hyperbolic and rational function solutions, various combination of trigonometric periodic and rational function solutions, etc. The method can be also used to solve other nonlinear partial differential equations.

New Exact Solutions and Localized Structures for (3+1)-Dimensional Burgers System

With an extended mapping approach and a linear variable separation method, new families of variable separation solutions （including solitary wave solutions, periodic wave solutions, and rational function solutions） with arbitrary functions for （3＋1）-dimensionai Burgers system is derived. Based on the derived excitations, we obtain some novel localized coherent structures and study the interactions between solitons.

Expression and significance of NRP-1 in xenografts of lung cancer cell in nude mouse

Objective： To establish angiogenesis model of xenografts of lung cancer cell in nude mouse and investigate the expression of the neuropilin-1 （NRP-1） protein in tumors and its role in progression and angiogenesis of lung cancer. Methods： Human lung adenocarcinoma cells A549 were analyzed for the expression of vascular endothelial growth factor- 165 （VEGF16s） mRNA using RT-PCR in vitro. Two groups of nude mice were subcutaneously inoculated with A549 at different tumor-loading time. Two groups of xenografts were identified by hematoxylin and eosin （HE） staining, their microvessel density （MVD） were analyzed meanwhile. Two groups were analyzed for the expression of NRP-1 protein and their mean absorbency by using immunohistochemistry and automatic image analysis system respectively. Results： A549 expressed VEGF165 mRNA, and xenografts of A549 in nude mice were successfully established and confirmed by HE staining. The atypia of cancer cells and angiogenesis were occurred in two groups. Two groups of MVD were 13.06 ± 1.58, 23.61 ± 3.11 （vessels/mm^2） （P 〈 0.01）. NRP-1 protein was expressed in cytoplasm of vascular endothelium cells and partial tumor cells. Two groups of mean absorbency of NRP-1 were 0.1095 ± 0.0228, 0.1784 ± 0.0151 （P 〈 0.01）. Conclusion： The angiogenesis models of xenografts in nude mice with lung cancer cell A549 expressing VEGF165 mRNA at different tumor-loading times were established successfully. The expression of NRP-1 protein and MVD were increased with the tumor progression. Our results demonstrate that NRP-1 protein in tung cancer is related to angiogenesis.

Algebraic-Geometric Solution to (2+1)-Dimensional Sawada-Kotera Equation

Special solution of the （2＋1）-dimensional Sawada Kotera equation is decomposed into three （0＋1）- dimensional Bargmann flows. They are straightened out on the Jacobi variety of the associated hyperelliptic curve. Explicit algebraic-geometric solution is obtained on the basis of a deeper understanding of the KdV hierarchy.

Molecular Modification of a HSV-1 Protein and Its Associated Gene Transcriptional Regulation

The molecular modifications of Herpes Simplex Virus Type I （HSV-1） proteins represented by acetylation and phosphorylation are essential to its biological functions. The cellular chromatin-remodeling/ assembly is involved in HSV-1 associated gene transcriptional regulation in human cells harboring HSV-1 lytic or latent infections. Further investigation on these biological events would provide a better understanding of the mechanisms of HSV-1 viral gene transcriptional regulation

New Exact Solutions to （2＋1）-Dimensional Variable Coefficients Broer-Kaup Equations

In this paper, using the variable coefficient generalized projected Rieatti equation expansion method, we present explicit solutions of the （2＋1）-dimensional variable coefficients Broer-Kaup （VCBK） equations. These solutions include Weierstrass function solution, solitary wave solutions, soliton-like solutions and trigonometric function solutions. Among these solutions, some are found for the first time. Because of the three or four arbitrary functions, rich localized excitations can be found.

C^1 C^2INTERPOLATION OF SCATTERED DATA POINTS

In this paper an error in[4]is pointed out and a method for constructingsurface interpolating scattered data points is presented.The main feature of the methodin this paper is that the surface so constructed is polynomial,which makes the construction simple and the calculation easy.

Neighborhood Union of Essential Sets and Hamiltonicity of Claw-Free Graphs

Let G be a graph, an independent set Y in G is called an essential independent set (or essential set for simplicity), if there is {y 1,y 2} Y such that dist (y 1,y 2)=2. In this paper, we will use the technique of the vertex insertion on l connected ( l=k or k+1,k≥2 ) claw free graphs to provide a unified proof for G to be hamiltonian or 1 hamiltonian, the sufficient conditions are expressed by the inequality concerning ∑ki=0N(Y i) and n(Y) for each essential set Y={y 0,y 1,...,y k} of G , where Y i={y i,y i-1 ,...,y i-(b-1) }Y for i∈{0,1,...,k} (the subscriptions of y j ’s will be taken modulo k+1 ), b ( 0【b【k+1 ) is an integer, and n(Y)={v∈V(G): dist (v,Y)≤2 }.

Solitary Wave and Doubly Periodic Wave Solutions to Three-Dimensional Nizhnik-Novikov-Veselov Equation

The generalized transformation method is utilized to solve three-dimensional Nizhnik-Novikov-Veselov equation and construct a series of new exact solutions including kink-shaped and bell-shaped soliton solutions, trigonometric function solutions, and Jacobi elliptic doubly periodic solutions. Among them, the Jacobi elliptic periodic wave solutions exactly degenerate to the soliton solutions at a certain limit condition. Compared with the existing tanh methods and Jacobi function method, the method we used here gives more general exact solutions without much extra effort.

随机微分方程高阶分裂步(θ_1,θ_2,θ_3)方法的强收敛性

本文首先提出一类高阶分裂步(θ_1,θ_2,θ_3)方法求解由非交换噪声驱动的非自治随机微分方程.其次在漂移项系数满足多项式增长和单边Lipschitz条件下,证明了当1/2≤θ_2≤1时该方法是1阶强收敛的.此类方法包含很多经典的方法:如随机θ-Milstein方法,向后分裂步Milstein方法等.最后数值实验验证了所得结论.

On a Generalized Extended F-Expansion Method

Making use of a new generalized ansatz, we present a new generalized extended F-expansion method for constructing the exact solutions of nonlinear partial differential equations in a unified way. Applying the generalized method with the aid of Maple, we consider the （2＋1）-dimentional breaking soliton equation. As a result, we successfully obtain some new and more general solutions including Jacobi elliptic function solutions, soliton-like solutions, trigonometric function solutions, and so on. As an illustrative sampler the properties of some soliton solutions for the breaking soliton equation are shown by some figures. Our method can also be applied to other partial differential equations.

BED-CEIA估计HIV-1新近感染率的有效性及其影响因素的评价

在艾滋病流行病学研究中,衡量艾滋病流行趋势最常用的指标是HIV累积感染率和新近感染率.与累积感染率相比,新近感染率对艾滋病流行趋势预测、干预效果评价以及防制策略的制定等能提供更直接的信息.在获取新近感染率的方法中,除了经典的流行病学队列随访方法,目前普遍使用的血清学方法之一是IgG捕获BED酶联免疫法（BED-CEIA）.2001年,美国疾病预防控制中心（CDC）艾滋病免疫和诊断室评估了16种基于不同抗体和原理的HIV-1新近感染检测方法,发现新近感染者与既往感染者相比,各种抗体滴度均较低;其中gp41抗体滴度在新近感染者和既往感染者中的差别最大,两者的滴度区间几乎没有重叠,新近感染者的gp41抗体亲和力低于既往感染者,从而认为gp41抗体能够区分新近感染者和既往感染者,并且酶联免疫实验操作相对简单、效果也较理想,因此该室着手开发基于gp41抗体的HIV-1新近感染检测的酶联免疫方法[1].