既有混凝土码头的时变氯离子扩散过程

为了研究不同暴露环境(大气区、潮差区和浪溅区)对氯离子在混凝土中传输的影响,以及氯离子扩散过程的时变特性,对北部湾某码头的混凝土现场耐久性进行了检测,得到了不同深度混凝土试样的自由氯离子浓度.结果表明,在同一侵蚀深度,浪溅区的氯离子浓度最大,潮差区的次之,大气区的最小,拟合得到的表面氯离子浓度和表观氯离子扩散系数亦表现出了相同特性;浪溅区是影响临海钢筋混凝土结构耐久性的最不利暴露环境;氯离子扩散系数随侵蚀时间递减,时间参数为服从正态分布的随机变量,大气区、潮差区和浪溅区时间参数的均值分别为0.19,0.36和0.43;在钢筋混凝土结构的耐久性分析中应考虑氯离子扩散系数的时变特性.     

移动交界面流固耦合传热的数值稳定性分析

研究了交界面移动情况下流固耦合稳态传热的数值稳定性问题.考虑Dirichlet-Robin组合边界条件,用速度表征交界面的移动情况,流体域和固体域分别采用有限体积法和有限单元法进行离散及数值求解,利用Goudonov-Ryabenkii理论正则模态分析方法重点研究了交界面移动时数值方法的稳定性,最终获得了一条由耦合系数和移动速度组成的最优曲线,并且证明了当耦合系数和移动速度在这条曲线上取值时,离散的求解域能够达到最快的收敛速度及绝对的稳定性特征.为设计人员进行数值仿真时选取合理的参数提供了参考.     

具有齐次核的Hilbert型积分不等式的构造特征及应用

利用实分析技巧,研究具有齐次核的Hilbert型积分不等式的构造特征及取最佳常数因子的充要条件,得到了最佳常数因子的解析表达式.     

血浆sST2联合NT-proBNP对急诊心衰患者生存状况的预测价值

目的探讨血浆sST2联合NT-proBNP对急诊心衰患者生存状况的预测价值.方法选择急诊心衰患者130例,分为心功能Ⅱ级组、心功能Ⅲ~Ⅳ级组,对照组选择健康的体检者60例.对3组NT-proBNP及血浆sST2水平进行观察对比,对心功能不同分级患者NT-proBNP及血浆sST2水平进行比较,比较NT-proBNP,sST2,NTproBNP联合血浆sST2对心衰患者死亡状况的预测价值.结果随心功能分级递增,NT-proBNP水平逐渐升高,sST2曲线下面积(0.776)及NT-proBNP对死亡判定的ROC曲线与NT-proBNP曲线下面积(0.775)相比较没有明显差异,但二者联合曲线下面积为0.813,与NT-proBNP及sST2曲线下面积相比较差异显著.sST2联合NTproBNP进行心衰患者死亡状况预测时的敏感度为99.0%,特异度为93.2%.结论作为急诊心衰患者诊断、预后和风险评估的主要标志物,sST2联合NT-proBNP对患者生存状况进行评估可以很好地预测患者的生存状况,提高准确度和敏感度,值得在临床上推广应用.     

On the origins and foundations of Laplacian determinism

In this paper I examine the foundations of Laplace’s famous statement of determinism in 1814, and argue that rather than derived from his mechanics, this statement is based on general philosophical principles, namely the principle of sufficient reason and the law of continuity. It is usually supposed that Laplace’s statement is based on the fact that each system in classical mechanics has an equation of motion which has a unique solution. But Laplace never proved this result, and in fact he could not have proven it, since it depends on a theorem about uniqueness of solutions to differential equations that was only developed later on. I show that the idea that is at the basis of Laplace’s determinism was in fact widespread in enlightenment France, and is ultimately based on a re-interpretation of Leibnizian metaphysics, specifically the principle of sufficient reason and the law of continuity. Since the law of continuity also lies at the basis of the application of differential calculus in physics, one can say that Laplace’s determinism and the idea that systems in physics can be described by differential equations with unique solutions have a common foundation.     

Exhauster广义凸函数及其在非光滑规划中的应用

利用次微分Exhauster定义一类新的广义凸函数,包括上Exhauster凸和下Exhauster凸,并利用函数的这种广义凸性,对无约束非光滑极小值和极大值问题,证明了在上Exhauster凸和下Exhauster凸性条件下最优性必要条件的充分性.     

Curie’s principle and causal graphs

Curie’s Principle says that any symmetry property of a cause must be found in its effect. In this article, I consider Curie’s Principle from the point of view of graphical causal models, and demonstrate that, under one definition of a symmetry transformation, the causal modeling framework does not require anything like Curie’s Principle to be true. On another definition of a symmetry transformation, the graphical causal modeling formalism does imply a version of Curie’s Principle. These results yield a better understanding of the logical landscape with respect to the relationship between Curie’s Principle and graphical causal modeling.     

一类鲁棒凸优化的Mond-Weir型逼近对偶性

通过引入一类含有不确定信息的凸约束优化问题, 先借助鲁棒优化方法, 建立该不确定凸约束优化问题的Mond Weir型鲁棒逼近对偶问题, 再借助一类广义鲁棒逼近KKT条件, 刻画该不确定凸约束优化问题与其Mond Weir型鲁棒逼近对偶问题之间的逼近对偶性关系.     

带积分边界条件的分数阶微分方程正解的存在性

基于锥上的不动点指数理论,通过构造锥和Green函数的性质,给出如下带有双参数的非线性边值问题:■在不同增长性条件下正解的存在性、多解性和不存在性,其中:2α3;0μ2和λ0是两个参数.     

Banach空间中寻求(α,β)-适度混合集值映像吸引点的一般迭代格式

引入（α，β）-适度混合集值映像与条件I^*的概念，提出了用于寻求（α，β）-适度混合集值映像吸引点的一般迭代法.在一致凸Banach空间中，利用条件I^*与半紧性质，建立了所提（α，β）-适度混合集值映像的迭代格式的强收敛性.结论改进与修正了之前文献中已发布的相应结果.