130 likes | 252 Views
This guide provides an overview of essential data structures, including linked lists, doubly linked lists, and binary trees. Learn how to effectively add and subtract elements from linked lists while avoiding common pitfalls such as dangling pointers and losing the head. Discover the benefits of doubly linked lists for bidirectional traversal and reordering. Additionally, explore binary trees for efficient data retrieval and sorting, significantly reducing access time to your data. A must-read for anyone looking to deepen their understanding of complex data structures!
E N D
Common ComplexC Structures C-minar 6 July 2004
To cover today: • Linked list • Doubly linked list • Binary Tree • N-ary Tree
Linked List • What if you need to store • ordered information • where finding the ‘next’ element is necessary • where insertion should be painless • Then, the linked list is for you
Linked List HEAD* • How to do Linked Lists: • Always keep a pointer to the head • Always point ‘tail’ element’s NEXT to NULL ListElem ListElem ListElem . . . NEXT* NEXT* NEXT* NULL
n:ListElem n:NEXT* hNEXT* Linked List: Adding • Adding to a linked list: • Create new n:ListElem • n:ListElem.NEXT = h:NEXT • h:NEXT =n:ListElem b:ListElem b:NEXT*
h:NEXT* n:ListElem n:NEXT* Linked List: Subtracting • Subtracting • h:NEXT = n:ListElem.NEXT • free n:ListElem b:ListElem b:NEXT*
Linked List • What to watch out for: • Dangling pointers (from adding/subtracting in the wrong order) • Not pointing to NULL at the end • Accidentally losing your HEAD*
Doubly-Linked List • What if you need to store • A list that is traversable in more than one way (i.e., backward and forward) • To be able to arbitrarily reorder the list • To be able to have a linked list, yet see behind you.
Doubly-Linked List HEAD* ListElem ListElem ListElem . . . PREV* NEXT* PREV* NEXT* PREV* NEXT* NULL
Binary Tree • What if you need to • rapidly get to values in a table • sort these values to be easily accessed • drastically reduce time required to access data • be able to leap tall buildings in a single bound • Binary tree is what you nee(d)!
node node node LEFT* LEFT* LEFT* RIGHT* RIGHT* RIGHT* Binary Tree ROOT*
node node node node _a* _a* _a* _a* _b* _b* _b* _b* _c* _c* _c* _c* ... ... ... ... _n* _n* _n* _n* N-ary Tree ROOT*
Homework • See website