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说明：  数据结构实验报告链表的操作，包括创建空链表、插入、删除节点等(Experimental Report list data structure operations, including creating an empty list, insert, delete nodes, etc.)

自己用c语言写的一个模块化多电平最近电平调制排序的c程序，希望对大家有帮助(Own use c language written in a modular multi-level modulation level recently sort of c program, we hope to help)

说明：  《妙趣横生的算法》第三部分原书附带代码程序，绝对属实(&quot Algorithm for fun,&quot the third part of the original program with the code, the absolute truth)

工作时单元功能实现的部分资料 主要涉及字符串处理、排序算法，字符串查询、kmp、改进二分法、Unicode编码、uniq(functional modules work to achieve some of the information involved mainly string handling, sorting algorithm, string inquiries, kmp improve dichotomy, Unicode encoding, uniq)

一个KDtree的程序，包含建树过程和消耗的时间。(A KDtree procedures, including the contribution to the process and time consuming.)

说明：  数据结构课上作业实现了一个多项式乘法的功能有注解(Job class data structure implements a polynomial function of multiplication comments)

数字根算法，用最简单的代码计算数字根。如果把一个大数的各位数字相加得到一个和，再把这个和的各位数字相加又得一个和，再继续作数字和，直到最后的数字和是个位数为止，这最后的数称为最初那个数的“数字根”。(Digital root algorithm, with the most simple code to calculate the digital root. If you figure in a large numbers is the sum of a, then this and you figure the sum is again a, and then continue for digital and until the final figure and the single digits, the last number called initially that the number of "digital root".)

Hanoi塔问题非递归算法实现，几个具体的实现算法(Tower of Hanoi non-recursive algorithm, the realization of a number of specific algorithms)

c语言完成的数据结构几个小算法游戏包括迷宫求解等(C language of complete data structure several small algorithm game includes maze solution, etc )

约瑟夫环（约瑟夫问题）是一个数学的应用问题：已知n个人（以编号1，2，3...n分别表示）围坐在一张圆桌周围。从编号为k的人开始报数，数到m的那个人出列；他的下一个人又从1开始报数，数到m的那个人又出列；依此规律重复下去，直到圆桌周围的人全部出列。通常解决这类问题时我们把编号从0~n-1，最后结果+1即为原问题的解。 (Josephus (Josephus problem) is the application of a mathematical problem: Given n individuals (with numbers 1,2,3 ... n respectively) sitting around a round table. From the number of people gettin k, number of the m man out of the line he s the next person and a number of gettin number to m the man was out of the line and so the law is repeated until the round table were all out of the column. We numbered 0 ~ n-1, the final result is the original problem solution+1 usually solve these problems.)