高阶特征线性及其与semi-Lagrangian方法的比较

特征线性与semi-Lagrangian方法都是处理流体方程时间离散的两种有效的方法．它们比经典的半隐格式，如Backward-Euler／Adams-Bashforth方法有更好的稳定性．本提出一种基于高阶空间离散的特征线法，通过稳定性，精度和计算复杂性与semi-Lagrangian方法进行比较，分析了高阶特征线法的有效性和适用性，并从数值试验上对分析结果进行验证．     

Self-assembly of Carboxyl Functionalized Polystyrene Nanospheres into Close-packed Monolayers via Chemical Adsorption

The polyacrylic acid functionalized polystyrene nanospheres were synthesized and self-assembled into irregular, densely packed monolayers in non-aqueous media. The polymer nanoparticles were chemically adhered to substrates. The morphologies of the resulting films were investigated. The impact of the volume fraction of alcohol in the mixed solvents on the particle adsorption and fabrication of nanosphere assembled films was examined.     

High-Average-Power Nanosecond Quasi-Phase-Matched Single-Pass Optical Parametric Generator in Periodically Poled Lithium Niobate

A pulsed nanosecond optical parametric generator (OPG) in periodically poled lithium niobate (PPLN) crysal is presented. The pump laser is an acousto-optically Q-switched Nd:YVO4 laser with the maximum average power of 6.58 W. When the repetition rate is 50kHz and the pulse width of the pump source is 80ns, the maximum average total output power of the single-pass PPLN OPG is about 1.9 W, which includes 1.322 W of 1.536μm signal radiation. The length of the PPLN crystal is only 38.7mm (at room temperature) with a grating period of 28.93μm (at room temperature). The 1.502-1.536μm signal radiation and 3.652-3.465μm idler radiation are obtained by adjusting the PPLN crystal temperature from 155℃ to 250℃.     

恒定磁场中物质的能量密度

本讨论了在恒定磁场中移入有限体积的物质后磁场中能量的变化，并导出了恒定磁场中的物质的能量密度表达式。     

氧化钴—氧化锰／吸附树脂对甲酚的催化氧化性能的研究与结构表征

本文通过制备吸附树脂Ｄ３５２０负载的钴，锰双金属氧化物催化剂（Ｃｏ－Ｍｎ－Ｏ／Ｄ３５２０），考察了在强碱性醇溶液中氧化对甲酚制对羟基苯甲醛的催化性能。利用ＸＲＤ，ＸＰＳ，ＩＲ等方法研究了催化剂的表面结构及其与催化性能的关系。     

非线性回归模型参数估计的一个新算法

近年来,非线性回归的研究受到极大的重视.Ratkowsky(1983)总结了非线性回归分析的近代发展,著成专著.韦博成从微分几何的观点对非线性回归分析作了处理.究其原因,一方面因为线性回归分析的研究已臻完善;另一方面因为在实际应用时,非线性情形遇到最多,如由物理,化学,生物,地学等学科的实验所得到的模型几     

利用重要不等式求函数最值应注意的几个问题

利用重要不等式求函数最值应注意的几个问题４３００６１湖北省武昌实验中学张天雄利用重要不等式求函数的最大（或最小）值，同学们常常犯下述五个方面的错误：１忽视了正数这一条件例１求函数的值域．错解．函数的值域是［２，＋∞）．分析不等式成立的条件是ｘ＞０，而...