Пример #1
0
        public T DeleteMin()
        {
            int index = FindMinIndex();
            var node  = trees[index];

            trees[index] = null;
            BinomialQueue2 <T> newQueue = new BinomialQueue2 <T>();
            //第k个节点有k-1个子节点,由于节点存放是从大到小的,所以反向遍历
            var child = node.FirstChild;

            for (int i = index - 1; i >= 0; i--)
            {
                newQueue.trees[i]             = child;
                child                         = child.NextSibling;
                newQueue.trees[i].NextSibling = null;
            }
            newQueue.currentSize = index;
            //如果是最后一棵树,那么树被删除根放到另外一个二项队列里了
            //所以现在只有currentSize -1 棵树
            if (index == Count - 1)
            {
                currentSize--;
            }
            Merge(newQueue);
            return(node.Value);
        }
Пример #2
0
        public void Merge(BinomialQueue2 <T> other)
        {
            if (this == other)
            {
                return;
            }
            Node carry    = null;
            int  maxIndex = Math.Max(Count, other.Count);

            for (int i = 0; i < maxIndex; i++)
            {
                Node   newNode = null;
                Node   t1      = this.trees[i];
                Node   t2      = other.trees[i];
                Node[] nodes   = MergeTrees(t1, t2);
                //t1 t2均为Null 或者均有值
                //当前节点可以直接设为上一次增加的节点
                if (nodes[0] == null)
                {
                    newNode = carry;
                    carry   = nodes[1];
                }
                else  //如果有值,必然nodes[1]无值
                      //如果carry不为空,就合并,否则就返回nodes[0]
                {
                    nodes   = MergeTrees(nodes[0], carry);
                    newNode = nodes[0];
                    carry   = nodes[1];
                }
                trees[i] = newNode;
                //顺便清空other
                other.trees[i] = null;
            }
            //加一
            if (carry != null)
            {
                trees[maxIndex]  = carry;
                this.currentSize = maxIndex + 1;
            }
            other.currentSize = 0;
        }