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来自「浙江大学计算机学院数据结构课程的教学课件」· HTM 代码 · 共 52 行

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<b><font face="Arial, Helvetica, sans-serif" size="4" color="#FF0000">In undirected graph</font><font face="Arial, Helvetica, sans-serif" size="4" color="#000000">  (n vertices,  e edges):

 <i>n</i> head nodes, <i> 2e </i> list nodes
<font color="#FF0000"> node [ i ] </font>--- the starting point of the list for vertex i, 0 <= i < n
                      and node [ n ] is  set to<i> n + 2e + 1</i>

The vertices adjacent from vertex i are stored in
                      node[i],…, node[i+1] -1, 0 <= i < n.

the <font color="#FF0000"> sequential representation</font> for G4:</font></b></pre>
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      <pre><img src="image/text6-b5.gif" width="192" height="107"></pre>
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      <pre><b><font face="Arial, Helvetica, sans-serif" size="4" color="#000000">[0]    <font color="#FF0000">9 </font>  [5]    <font color="#FF0000">18 </font> [10]    2  [15]   1  [20]   5
[1]  <font color="#FF0000">11 </font>  [6]    <font color="#FF0000">20 </font> [11]    0  [16]   2  [21]   7
[2]  <font color="#FF0000">13</font>   [7]   <font color="#FF0000"> 22 </font> [12]    3  [17]   5  [22]   6
[3] <font color="#FF0000"> 15 </font>  [8]    <font color="#FF0000">23</font>  [13]    0  [18]   4
[4]  <font color="#FF0000">17</font>   [9 ]   <font color="#FF0000">  <font color="#000000">1</font></font><font color="#000000"><i><font size="3"> </font></i></font><i><font size="3" color="#CC0099"> </font></i>[14]    3  [19]   6</font></b></pre>
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<pre align="left"><b><font face="Arial, Helvetica, sans-serif" size="4" color="#000000"><font color="#FF0000">the degree of any vertex</font>  
      = the number of nodes in the its  adjacency list

the <font color="#FF0000">total number</font> of edges in G ----   <img src="image/oen0.gif" width="103" height="23"></font></b></pre>
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