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《无机及分析化学实验(第二版)》
无机及分析化学实验(第二版)
编号: PT134856
作者:贺俐 陈桂兴
译者:
开本:
ISBN:730703244
出版社:武汉大学出版社
出版日期:2003-01-01
装帧:
书夫曼编号:277606
原价: 13.5
普通会员:12.62  一星会员:12.24
二星会员:11.99  三星会员:11.74

内容简介
  





全书包括无机及分析化学实验基础知识,无机及分析化学实验常用仪器和基本操作,无机及分析化学实验,英文文献实验及附录等。全书给出50多个实验,包括基本操作练习和基础实验,自拟和综合设计实验,以及英文文献实验等。本书是国家教委“面向21世纪教学内容和课程体系改革03-7项目的研究成果之一,是与无机及分析化学教材配套的实验课教材。本书在实验内容的精选与安排上既加强了基本实验的内容,又注重了实验的典型性、系统性、适用性与先进性,并注意到无机化反应、试剂制备与无机分析、有机分析、环境分析、药物分析等多方面的结合。



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目录

目      录  绪    言                                      第1章    误    差                                      1.  1    误差的来源与分类                                      1.  2    绝对误差与相对误差                                      1.  2.  1    绝对误差与绝对误差限                                      1.  2.  2    相对误差与相对误差限                                      1.  3    有效数字与误差的关系                                      1.  3.  1    有效数字                                      1.  3.  2    有效数字与绝对误差和相对误差的关系                                      1.  4*    浮点数及其运算                                      1.  4.  1    数的浮点表示                                      1.  4.  2    浮点数的运算                                      1.  5    误差危害的防止                                      小    结                                      习    题                                      第2章    插值与拟合                                      2.  1    插值问题                                      2.  1.  1    插值问题的基本概念                                      2.  1.  2    插值多项式的存在唯一性                                      2.  1.  3    插值余项                                      2.  2    拉格朗日插值多项式                                      2.  3    差商与牛顿插值多项式                                      2.  3.  1    差商的定义及其性质                                      2.  3.  2    牛顿插值公式                                      2.  4    差分与等距节点插值公式                                      2.  4.  1    差分及其性质                                      2.  4.  2    等距节点的牛顿插值公式                                      2.  5    分段低次插值                                      2.  5.  1    分段线性插值                                      2.  5.  2    分段二次插值                                      2.  5.  3*    分段三次埃尔米特插值                                      2.  5.  4*    三次样条插值                                      2.  6    曲线拟合的最小二乘法                                      小    结                                      习    题                                      第3章    数值积分                                      3.  1    引    言                                      3.  1.  1    插值型求积公式                                      3.  1.  2    求积公式的代数精度                                      3.  2    牛顿-柯特斯求积公式                                      3.  2.  1    牛顿-柯特斯  Newton-Cotes  公式                                      3.  2.  2    几个低阶求积公式                                      3.  3    复化求积公式                                      3.  3.  1    复化求积公式的建立                                      3.  3.  2    复化求积公式的截断误差                                      3.  3.  3    截断误差事后估计与步长的选择                                      3.  3.  4    复化梯形的递推算式                                      3.  4    龙贝格方法                                      3.  4.  1    梯形公式精度舶提高                                      3.  4.  2    辛卜生公式精度的提高                                      3.  4.  3    柯特斯公式精度的提高                                      3.  5*    高斯型求积公式                                      3.  5.  1    高斯  Gauss  型求积公式的定义                                      3.  5.  2    建立高斯型求积公式                                      小    结                                      习    题                                      第4章    解线性方程组的直接法                                      4.  1    向量和矩阵的范数                                      4.  1.  1    向量范数                                      4.  1.  2    矩阵范数                                      4.  2    消去法                                      4.  2.  1    顺序高斯消去法                                      4.  2.  2    列主元素高斯消去法                                      4.  3    三角分解法                                      4.  3.  1    克洛特  Grout  分解法                                      4.  3.  2    杜里特尔  Doolittle  分解法                                      4.  3.  3    平方根法                                      4.  3.  4    改进平方根法                                      4.  3.  5    解实三对角线性方程组的追赶法                                      4.  4    误差分析                                      小    结                                      习    题                                      第5章    解线性方程组的迭代法                                      5.  1    雅可比迭代法                                      5.  2    高斯-赛德尔迭代法                                      5.  3    迭代法的收敛性                                      5.  4    松弛迭代法                                      小    结                                      习    题                                      第6章    非线性方程的数值解法                                      6.  1    引    言                                      6.  2    简单迭代法                                      6.  2.  1    简单迭代法                                      6.  2.  2    局部收敛                                      6.  2.  3    收敛速度的阶                                      6.  2.  4    迭代公式的加速                                      6.  3    牛顿法                                      6.  3.  1    牛顿法的迭代公式                                      6.  3.  2    牛顿法的收敛性                                      6.  4    弦截法                                      6.  4.  1    弦截法                                      6.  4.  2    弦截法的计算步骤                                      6.  4.  3    快速弦截法                                      小    结                                      习    题                                      第7章    常微分方程初值问题的数值解法                                      7.  1    引    言                                      7.  2    尤拉方法                                      7.  2.  1    尤拉公式                                      7.  2.  2    截断误差                                      7.  2.  3    改进尤拉法                                      7.  3    龙格-库塔法                                      7.  3.  1    二阶龙格-库塔公式                                      7.  3.  2    三阶龙格-库塔公式                                      7.  3.  3    步长的自动选择                                      7.  4    收敛性和稳定性                                      7.  4.  1    收敛性                                      7.  4.  2    稳定性                                      小    结                                      习    题                                      第8章    上机实验                                      8.  1    数值稳定性                                      8.  2    用二分法求方程的近似根                                      8.  3    用牛顿迭代法求方程的近似根                                      8.  4    用列主元消去法解线性方程组                                      8.  5    G-S迭代法解线性方程组                                      8.  6    Newton插值                                      8.  7    最小二乘法                                      8.  8    变步长梯形法求数值积分                                      8.  9    Euler折线法解常微分方程                                      8.  10    改进Euler法解常微分方程                                      习题答案


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