Binomial Heap Tutorial | Binomial Heap And Binomial Tree | DSA | Intellipaat
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In this video, we will delve into the concept of binomial heap. we will start by understanding the binomial tree, then the concept of min heap and max heap, and finally we will look into the binomial heap concept, we will shed some light on the operations of binomial heap which is finding minimum and union or merging of binomial heaps.
🔵 Following topics are covered in this session:
0:00 - Introduction
0:36 - Binomial Tree
2:13 - What Is Heap
3:17 - What Is Binomial Heap
5:10 - Binomial Heap And Binary Representation
6:44 - Operations On Binomial Heap
✅What is a binomial heap?
A binomial heap is implemented as a set of binomial trees that satisfy the binomial heap properties: Each binomial tree in a heap obeys the minimum-heap property: the key of a node is greater than or equal to the key of its parent. There can be at most one binomial tree for each order, including zero order.
✅What is the difference between a binomial tree and a binomial heap?
A Binomial Heap is a collection of Binomial trees where each Binomial Tree follows the Min-Heap property and there can be at most one Binomial Tree of any degree. Example of Binomial Heap: The key difference between a Binary Heap and a Binomial Heap is how the heaps are structured.
✅What is a binomial tree of order K?
A binomial tree of order k is a single node whose children are binomial trees of order 0, 1, 2, …, k – 1. exactly 2k nodes. nodes are less than or equal to their descendants.
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