It is not difficult to solve this problem, open two-layer loop to traverse can be achieved, but will time out
If I wanted the time complexity of O (n), I would consider using a hash table to store the traversed element, and if I found the currently traversed element in the hash table, that means the intersection is here.
This takes advantage of the hash table lookup time is O (1)
However, this algorithm does not meet the requirement of O (1) for space complexity.
The code looks like this:
1 classsolution (object):2 defGetintersectionnode (self, Heada, headb):3 """4 : Type Head1, Head1:listnode5 : Rtype:listnode6 """7 #If there's a list that's empty, there's no crossover.8 ifHeada isNoneorHeadb isNone:9 returnNoneTen #calculate the length of the two linked list OneCA =Heada ACB =headb -TA, tb = 1, 1 - whileCa.next is notNone: theTa + = 1 -CA =Ca.next - whileCb.next is notNone: -TB + = 1 +CB =Cb.next - #if the last element is not the same, it means no cross . + ifCa.val! =Cb.val: A returnNone at #if the length of the two linked list is not the same, the linked list pointer will be moved back -CA =Heada -CB =headb - whileTB >TA: -TB-= 1 -CB =Cb.next in whileTa >TB: -Ta-= 1 toCA =Ca.next + #starting from the beginning of a short list with the same countdown length , a comparison - whileCa is notNone andCb is notNone: the ifCa.val = =Cb.val: * returnCA $CA =Ca.nextPanax NotoginsengCB = Cb.next
After a time of thinking, if you want to meet the space complexity is O (1) then can not open up new space, smart pointer to move back and forth the way
1 if any one of the linked lists is empty the description does not intersect
2 If the list crosses the last element must be the same, if not the same description does not cross
3 If there is a crossover, calculate the length of the two linked list,
The thought is adjusted to the same length, and then a bitwise comparison such a traversal can
Specifically: Each linked list has a traversal pointer,
Short list of pointers in the head
The long linked list pointer moves back several bits, until two lists from the tail count to the length of the Traverse pointer are the same
The next step is to iterate over each bit to compare whether it is equal
So without opening up new space time is traversing O (n) over and over
1 classsolution (object):2 defGetintersectionnode (self, Heada, headb):3 """4 : Type Head1, Head1:listnode5 : Rtype:listnode6 """7 #set up a hash table to store each element that was first traversed8 #if the current element description is crossed before it is found9DIC = {}TenCA =Heada OneCB =headb A whileCa is notNoneorCb is notNone: - ifCa is notNone: - Try: the Dic[ca.val] - returnCA - except: -Dic[ca.val] =True +CA =Ca.next - ifCb is notNone: + Try: A Dic[cb.val] at returnCB - except: -Dic[cb.val] =True -CB =Cb.next - returnNone
Leetcode intersect linked list Python implementation