顺序表实现队列-栈

本文介绍了一种使用C语言实现栈和队列的数据结构方法。包括栈的基本操作如创建、打印、入栈、出栈等,以及队列的创建、入队、出队和打印等功能。通过具体代码示例展示了如何进行数据的存储与管理。

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#include<stdio.h>
#include<stdlib.h>
//定义栈
typedef int data_t;
typedef struct stack{
data_t *data;
int max;
int top;
}sstack_t;
//创建
sstack_t *creat_stack(int max)
{
sstack_t *stack = malloc(sizeof(sstack_t));
if(NULL == stack)
  return NULL;
    stack->data = malloc(max * sizeof(data_t));
    if(NULL == stack->data)
    {
    free(stack);
    return NULL;
    }
    stack->top = -1;
    stack->max = max;
    printf("create success!\n");
return stack;
}
//打印
void print_stack(sstack_t *stack)
{
int i;
printf(":top:\n");
for(i = stack->top;i >= 0;i --){
printf(" %d \n",stack->data[i]);
}
printf(":end:\ntop = %d\n",stack->top);
}
//入栈
int push_stack(sstack_t *stack,const data_t *data)
{
   if(NULL == data || NULL == stack)
      return -1;
   if(stack->top + 1 >= stack->max)
      return -2;
   stack->data[++stack->top] = *data;
   return 0;
}
//出栈
int pop_stack(sstack_t *stack,data_t *databuf)
{
   if(NULL == stack || NULL == databuf)
     return -1;
   if(stack->top == -1)
     return -2;
   *databuf = stack->data[stack->top--];
   return 0;
}
//获取头部
int get_top_stack(sstack_t *stack,data_t *databuf)
{
*databuf  = stack->data[stack->top];
return 0;
}
//是否为空
int empty_stack(sstack_t *stack)
{
if(NULL == stack)
  return -1;
    return stack->top == -1;
}
//是否满
int full_stack(sstack_t *stack)
{
   if(NULL == stack)
       return -1; 
   return stack->top == stack->max - 1;
}
//清空栈
int clean_stack(sstack_t *sp)
{
sp->top = -1;
return 0;
}
int main()
{
data_t buf = 10;
    sstack_t *sp = creat_stack(8);
    for(buf = 0; buf < 10; buf++)
       push_stack(sp,&buf);
    print_stack(sp);
    get_top_stack(sp,&buf);
    printf("stack_top: %d\n",buf);
    buf = full_stack(sp);
    printf("full: %d\n",buf);
for(buf = 0; buf < 10; buf++)
    {
       pop_stack(sp,&buf);
    }
    print_stack(sp);
return 0;

}


//顺序表实现队列

#include<stdio.h>
#include<stdlib.h>
#include<strings.h>

//定义队列

typedef int data_t;
typedef struct node{
    data_t *data;
int front;
int rear;
int max;
}queue_t;
//创建队列
queue_t *creat_queue(int max)
{
    queue_t *sp = malloc(sizeof(queue_t));
memset(sp,0,sizeof(queue_t));
sp->max = max;
sp->front = 0;
sp->rear = 0;
    sp->data = malloc(max*sizeof(data_t));
return sp;
}
//入队列
int input_queue(queue_t *sp,data_t *data)
{
   int front = sp->front;
   int rear = sp->rear;
   int max = sp->max;
   data_t *temp = sp->data;
   if((rear+1) % max == front) 
  return -1;
   temp[rear] = *data;
   rear = (rear+1) % max;//注意出问题的地方
   sp->rear =rear;
   return 0;
}
//出队列
int output_queue(queue_t *sp,data_t *databuf)
{
   int front  = sp->front;
   int rear = sp->rear;
   int max = sp->max;
   data_t *temp = sp->data;
   if(rear == front)
  return -1;
   *databuf = temp[front];
   front = (front + 1) % max;
   sp->front = front;
   return 0;
}
//打印
void print_queue(queue_t *sp)
{
    int front = sp->front;
int rear = sp->rear;
int max = sp->max;
data_t *temp = sp->data;
while(front != rear)
{
  printf(" %d ",temp[front]);
  front = (front + 1) % max;
}
printf("\n");
return;
}
//队列长度
int length_queue(queue_t *sp)
{
    int front = sp->front;
int rear = sp->rear;
int len = (rear - front + sp->max) % sp->max;
return len;
}
int main(int argc, const char *argv[])

    queue_t *sp = creat_queue(10);


int data = 20;
for(data = 1; data < 11; data++)
 input_queue(sp,&data);
print_queue(sp);
int temp;
for(data = 1; data <12; data++)
{
  int result = output_queue(sp,&temp);
  if(result == 0)
    printf("pop: %d\n",temp);
}
printf("\n");
print_queue(sp);
return 0;
}

/* * 基于双向链表实现双端队列结构 */ package dsa; public class Deque_DLNode implements Deque { protected DLNode header;//指向头节点(哨兵) protected DLNode trailer;//指向尾节点(哨兵) protected int size;//队列中元素的数目 //构造函数 public Deque_DLNode() { header = new DLNode(); trailer = new DLNode(); header.setNext(trailer); trailer.setPrev(header); size = 0; } //返回队列中元素数目 public int getSize() { return size; } //判断队列是否为空 public boolean isEmpty() { return (0 == size) ? true : false; } //取首元素(但不删除) public Object first() throws ExceptionQueueEmpty { if (isEmpty()) throw new ExceptionQueueEmpty("意外:双端队列为空"); return header.getNext().getElem(); } //取末元素(但不删除) public Object last() throws ExceptionQueueEmpty { if (isEmpty()) throw new ExceptionQueueEmpty("意外:双端队列为空"); return trailer.getPrev().getElem(); } //在队列前端插入新节点 public void insertFirst(Object obj) { DLNode second = header.getNext(); DLNode first = new DLNode(obj, header, second); second.setPrev(first); header.setNext(first); size++; } //在队列后端插入新节点 public void insertLast(Object obj) { DLNode second = trailer.getPrev(); DLNode first = new DLNode(obj, second, trailer); second.setNext(first); trailer.setPrev(first); size++; } //删除首节点 public Object removeFirst() throws ExceptionQueueEmpty { if (isEmpty()) throw new ExceptionQueueEmpty("意外:双端队列为空"); DLNode first = header.getNext(); DLNode second = first.getNext(); Object obj = first.getElem(); header.setNext(second); second.setPrev(header); size--; return(obj); } //删除末节点 public Object removeLast() throws ExceptionQueueEmpty { if (isEmpty()) throw new ExceptionQueueEmpty("意外:双端队列为空"); DLNode first = trailer.getPrev(); DLNode second = first.getPrev(); Object obj = first.getElem(); trailer.setPrev(second); second.setNext(trailer); size--; return(obj); } //遍历 public void Traversal() { DLNode p = header.getNext(); while (p != trailer) { System.out.print(p.getElem()+" "); p = p.getNex
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