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📁 常用经典算法及讲解:贪婪
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f1;	mso-paper-source:0;}div.Section1	{page:Section1;}--></style></head><body lang=ZH-CN style='tab-interval:21.0pt;text-justify-trim:punctuation' bgcolor="#e8ffe8"><div class=Section1><p class=MsoNormal align=left style='text-align:left;text-indent:96.0pt;mso-char-indent-count:6.0;mso-char-indent-size:16.0pt;mso-layout-grid-align:none;text-autospace:none'><span style='font-size:16.0pt;font-family:仿宋_GB2312;color:blue;mso-font-kerning:0pt'>第 </span><span lang=EN-US style='font-size:16.0pt;mso-fareast-font-family:仿宋_GB2312;color:blue;mso-font-kerning:0pt'>1 </span><spanstyle='font-size:16.0pt;font-family:仿宋_GB2312;color:blue;mso-font-kerning:0pt'>章<spanlang=EN-US><span style="mso-spacerun: yes">&nbsp; </span>贪婪算法<o:p></o:p></span></span></p><p class=MsoNormal align=left style='text-align:left;text-indent:96.0pt;mso-char-indent-count:6.0;mso-char-indent-size:16.0pt;mso-layout-grid-align:none;text-autospace:none'><span lang=EN-US style='font-size:16.0pt;font-family:仿宋_GB2312;color:blue;mso-font-kerning:0pt'><![if !supportEmptyParas]>&nbsp;<![endif]><o:p></o:p></span></p><p class=MsoNormal align=left style='text-align:left;text-indent:20.0pt;mso-char-indent-count:2.0;mso-char-indent-size:10.0pt;mso-layout-grid-align:none;text-autospace:none'><span style='font-size:10.0pt;font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>虽然设计一个好的求解算法更像是一门艺术,而不像是技术,但仍然存在一些行之有效的能够用于解决许多问题的算法设计方法,你可以使用这些方法来设计算法,并观察这些算法是如何工作的。一般情况下,为了获得较好的性能,必须对算法进行细致的调整。但是在某些情况下,算法经过调整之后性能仍无法达到要求,这时就必须寻求另外的方法来求解该问题。<spanlang=EN-US><o:p></o:p></span></span></p><p class=MsoNormal align=left style='text-align:left;text-indent:20.0pt;mso-char-indent-count:2.0;mso-char-indent-size:10.0pt;mso-layout-grid-align:none;text-autospace:none'><span style='font-size:10.0pt;font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>本章首先引入最优化的概念,然后介绍一种直观的问题求解方法:贪婪算法。最后,应用该算法给出货箱装船问题、背包问题、拓扑排序问题、二分覆盖问题、最短路径问题、最小代价生成树等问题的求解方案。<spanlang=EN-US><o:p></o:p></span></span></p><p class=MsoNormal align=left style='text-align:left;mso-layout-grid-align:none;text-autospace:none'><span lang=EN-US style='font-size:12.0pt;font-family:Arial;mso-fareast-font-family:仿宋_GB2312;color:blue;mso-font-kerning:0pt'><![if !supportEmptyParas]>&nbsp;<![endif]><o:p></o:p></span></p><p class=MsoNormal align=left style='text-align:left;mso-layout-grid-align:none;text-autospace:none'><span lang=EN-US style='font-size:12.0pt;font-family:Arial;mso-fareast-font-family:仿宋_GB2312;color:blue;mso-font-kerning:0pt'>1.1 </span><spanstyle='font-size:12.0pt;font-family:仿宋_GB2312;color:blue;mso-font-kerning:0pt'>最优化问题<spanlang=EN-US><o:p></o:p></span></span></p><p class=MsoNormal align=left style='text-align:left;mso-layout-grid-align:none;text-autospace:none'><span lang=EN-US style='font-size:10.0pt;font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'><![if !supportEmptyParas]>&nbsp;<![endif]><o:p></o:p></span></p><p class=MsoNormal align=left style='text-align:left;text-indent:20.0pt;mso-char-indent-count:2.0;mso-char-indent-size:10.0pt;mso-layout-grid-align:none;text-autospace:none'><span style='font-size:10.0pt;font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>本章及后续章节中的许多例子都是最优化问题( </span><spanlang=EN-US style='font-size:10.0pt;mso-fareast-font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>optimization problem</span><spanstyle='font-size:10.0pt;font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>),每个最优化问题都包含一组限制条件( </span><span lang=EN-US style='font-size:10.0pt;mso-fareast-font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>c o n s t ra i n t</span><span style='font-size:10.0pt;font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>)和一个优化函数( </span><span lang=EN-US style='font-size:10.0pt;mso-fareast-font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>optimizationfunction</span><span style='font-size:10.0pt;font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>),符合限制条件的问题求解方案称为可行解( </span><span lang=EN-USstyle='font-size:10.0pt;mso-fareast-font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>feasible solution</span><span style='font-size:10.0pt;font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>),使优化函数取得最佳值的可行解称为最优解(</span><spanlang=EN-US style='font-size:10.0pt;mso-fareast-font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>optimal solution</span><spanstyle='font-size:10.0pt;font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>)。<span lang=EN-US><o:p></o:p></span></span></p><p class=MsoNormal align=left style='text-align:left;text-indent:20.1pt;mso-char-indent-count:2.0;mso-char-indent-size:10.05pt;mso-layout-grid-align:none;text-autospace:none'><b><span style='font-size:10.0pt;font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>例</span></b><b><span lang=EN-USstyle='font-size:10.0pt;font-family:Arial;mso-fareast-font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>1-1 [ </span></b><b><span style='font-size:10.0pt;font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>渴婴问题</span></b><b><spanlang=EN-US style='font-size:10.0pt;font-family:Arial;mso-fareast-font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>] </span></b><span lang=EN-USstyle='font-size:10.0pt;font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'><span style="mso-spacerun: yes">&nbsp;</span>有一个非常渴的、聪明的小婴儿,她可能得到的东西包括一杯水、一桶牛奶、多罐不同种类的果汁、许多不同的装在瓶子或罐子中的苏打水,即婴儿可得到</span><i><spanlang=EN-US style='font-size:10.0pt;mso-fareast-font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>n </span></i><span style='font-size:10.0pt;font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>种不同的饮料。根据以前关于这</span><i><spanlang=EN-US style='font-size:10.0pt;mso-fareast-font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>n </span></i><span style='font-size:10.0pt;font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>种饮料的不同体验,此婴儿知道这其中某些饮料更合自己的胃口,因此,婴儿采取如下方法为每一种饮料赋予一个满意度值:饮用</span><spanlang=EN-US style='font-size:10.0pt;mso-fareast-font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>1</span><span style='font-size:10.0pt;font-family:仿宋_GB2312;color:black;mso-font-kerning:0pt'>盎司第</span><i><spanlang=EN-US style='font-size:10.0pt;mso-fareast-font-family:仿宋_GB2312;

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