本題要求在一個數組中實現兩個堆棧。 函數介面定義:
Stack CreateStack( int MaxSize );bool Push( Stack S, ElementType X, int Tag );ElementType Pop( Stack S, int Tag );
其中Tag是堆棧編號,取1或2;MaxSize堆棧數組的規模;Stack結構定義如下:
typedef int Position;struct SNode { ElementType *Data; Position Top1, Top2; int MaxSize;};typedef struct SNode *Stack;
注意:如果堆棧已滿,Push函數必須輸出“Stack Full”並且返回false;如果某堆棧是空的,則Pop函數必須輸出“Stack Tag Empty”(其中Tag是該堆棧的編號),並且返回ERROR。 裁判測試程式範例:
#include <stdio.h>#include <stdlib.h>#define ERROR 1e8typedef int ElementType;typedef enum { push, pop, end } Operation;typedef enum { false, true } bool;typedef int Position;struct SNode { ElementType *Data; Position Top1, Top2; int MaxSize;};typedef struct SNode *Stack;Stack CreateStack( int MaxSize );bool Push( Stack S, ElementType X, int Tag );ElementType Pop( Stack S, int Tag );Operation GetOp(); /* details omitted */void PrintStack( Stack S, int Tag ); /* details omitted */int main(){ int N, Tag, X; Stack S; int done = 0; scanf("%d", &N); S = CreateStack(N); while ( !done ) { switch( GetOp() ) { case push: scanf("%d %d", &Tag, &X); if (!Push(S, X, Tag)) printf("Stack %d is Full!\n", Tag); break; case pop: scanf("%d", &Tag); X = Pop(S, Tag); if ( X==ERROR ) printf("Stack %d is Empty!\n", Tag); break; case end: PrintStack(S, 1); PrintStack(S, 2); done = 1; break; } } return 0;}/* 你的代碼將被嵌在這裡 */ 輸入範例:
5Push 1 1Pop 2Push 2 11Push 1 2Push 2 12Pop 1Push 2 13Push 2 14Push 1 3Pop 2End
輸出範例:
Stack 2 EmptyStack 2 is Empty!Stack FullStack 1 is Full!Pop from Stack 1: 1Pop from Stack 2: 13 12 11
程式碼:
Stack CreateStack( int MaxSize ){Stack sq=(struct SNode*)malloc(sizeof(struct SNode));sq->Data=(ElementType *)malloc(sizeof(ElementType)*MaxSize);sq->MaxSize=MaxSize;sq->Top1=-1;sq->Top2=MaxSize;return sq;}bool Push( Stack S, ElementType X, int Tag ){if(S->Top1+1==S->Top2){printf("Stack Full\n");return false;}if(Tag==1){S->Top1++;S->Data[S->Top1]=X;}else{S->Top2--;S->Data[S->Top2]=X;}return true;}ElementType Pop( Stack S, int Tag ){if(Tag==1){if(S->Top1==-1){printf("Stack 1 Empty\n");return ERROR;}else{return S->Data[S->Top1--];//先返回S->Data[S->Top1] 然後 S->Top1自減 }}else{if(S->Top2==S->MaxSize){printf("Stack 2 Empty\n");return ERROR;}else{return S->Data[S->Top2++];//先返回S->Data[S->Top2] 然後 S->Top2自加 }}}