工程师和科学家的数学方法1——复杂分析、行列式和矩阵

本书的作者在大学讲授应用数学有30多年，在教学中发现，已有的一些教材并不完全适用，于是作者根据实际情况，逐步用自已的方式教学，最后编写了本书。虽然书中的内容并不是全新的，但表述的方式要比已有教材好，使大学生容易阅读，因此，     

Pollen records of Holocene vegetation and climate changes in the Longzhong Basin of the Chinese Loess Plateau

Pollen records with an average time resolution of 20—200 years from Holocene loess sections at Dingxi, Qin'An, and other localities of Gansu Province reveal a detailed history of vegetation and climate changes in the western Loess Plateau. For most time of the Holocene, the landscape was dominated by grasslands or forest steppes. However, during the middle Holocene (7.5—5.8 ka BP), relatively dense forests developed, and the endemic vegetation flourished, suggesting a much warmer and more humid climate condition than the present. Superimposed upon this general pattern are several dry intervals marked by the episodic expansion of grasslands or forest steppe. Xeric vegetation expanded after 3.8 ka BP, indicating a trend towards dry conditions.     

基于任务驱动的C语言教学设计

任务驱动教学法是一种建立在建构主义教学理论基础上的教学法。本文在探讨任务驱动教学法的基础上,给出了基于任务驱动的C语言课程的教学设计与评价策略。     

浮选柱的研究现状应用与前景

该文介绍了国内外浮选柱的发展现状及不同类型浮选柱的结构特点以及应用。结果表明,浮选柱工艺指标先进、动力消耗小、节能明显、维护方便,是细粒煤浮选脱硫降灰有效而经济的工艺设备,具有广阔的应用前景。     

西藏芒康县盐井化探异常分布规律及找矿标志

盐井属于藏东昌都地区芒康县,地处于著名的三江成矿区;藏东地质构造复杂,成矿条件优越,具备形成铜、金、铅、锌、银矿的地质背景,是中国重要的多金属成矿带。根据1∶20万区域化探异常特征优选了芒康县盐井开展1∶5万地球化学测量,Au、Cu、Ag、Pb元素套叠好,异常强度大,属于典型的矿致异常,找矿前景十分广阔,是该区重要找矿靶区。     

钻井布局方案最优化方法

本文研究钻井布局最优方案,提高已有井的使用率。通过建立非线性规划模型分别在欧式距离(l∞模距离)和纵横距离(l2模距离)下求解具体布局方案。     

小波与分形混合图像压缩编码

传统的分形图像编码方法,由于编码时间长,严重影响其广泛应用。提高分形图像压缩的编码速度是目前分形图像编码研究的重点。文章结合小波多尺度分析的特点,提出了基于方差的小波和分形混合编码算法。实验结果表明:本文的算法在重构图像的峰值信噪比(PSNR)略有下降的情况下,编码时间减少了98.67%和压缩比提高了4倍。     

Numerical simulation on the evolution of sediment waves caused by turbidity currents

Interest in the forming mechanism of sediment waves increases recently because of its significance on submarine engineering, sedimentary dynamics and hydrocarbon reservoir prediction in deep water. In this paper, the time-averaged continuity equations and Reynolds-averaged Navier-Stokes equations are applied in the numerical simulation of fluid dynamics. The modeling results are used to illuminate the effects of topography on turbidity current and explore the origin of submarine sediment waves. The research results show that (1) deposition occurs firstly at the lower ramp due to the deceleration of fluid, increase of density, loss of flow capacity and longer duration of flow passage; (2) density increase at the upslope due to the local jam results in velocity decrease and pressure increase; (3) sediment waves begin to be formed and migrated toward upstream in an area far away from the source with in- crease of the turbidity events; (4) deposition becomes more slowly with decrease of grain sizes, but the shape and sequences of these deposits are controlled by topography, not grain size.     

Scanning for sisnatures of geosraphically restricted selection based on population genomics analysis

Natural selection, as the driving force of human evolution, has direct impact on population differentiation. However, it is still unclear to what extent the genetic differentiation has been caused by natural selection. To explore this question, we performed a genome-wide scan with single nucleotide polymorphism （SNP） data from the International HapMap Project. Single locus FsTanalysis was applied to assess the frequency difference among populations in autosomes. Based on the empirical distribution of FsT, we identified 12669 SNPs correlating to population differentiation and 1853 candidate genes subjected to geographic restricted natural selection. Further interpretation of gene ontogeny revealed 121 categories of biological process with the enrichments of candidate genes. Our results suggest that natural selection may play an important role in human population differentiation. In addition, our analysis provides new clues as well as research methods for our understanding of population differentiation and natural selection.     

Wavelet Numerical Solutions for Weakly Singular Fredholm Integral Equations of the Second Kind

Daubechies interval wavelet is used to solve numerically weakly singular Fredholm integral equations of the second kind. Utilizing the orthogonality of the wavelet basis,the integral equation is reduced into a linear system of equations. The vanishing moments of the wavelet make the wavelet coefficient matrices sparse,while the continuity of the derivative functions of basis overcomes naturally the singular problem of the integral solution. The uniform convergence of the approximate solution by the wavelet method is proved and the error bound is given. Finally,numerical example is presented to show the application of the wavelet method.