Book Image

Java Coding Problems - Second Edition

By : Anghel Leonard
Book Image

Java Coding Problems - Second Edition

By: Anghel Leonard

Overview of this book

The super-fast evolution of the JDK between versions 12 and 21 has made the learning curve of modern Java steeper, and increased the time needed to learn it. This book will make your learning journey quicker and increase your willingness to try Java’s new features by explaining the correct practices and decisions related to complexity, performance, readability, and more. Java Coding Problems takes you through Java’s latest features but doesn’t always advocate the use of new solutions — instead, it focuses on revealing the trade-offs involved in deciding what the best solution is for a certain problem. There are more than two hundred brand new and carefully selected problems in this second edition, chosen to highlight and cover the core everyday challenges of a Java programmer. Apart from providing a comprehensive compendium of problem solutions based on real-world examples, this book will also give you the confidence to answer questions relating to matching particular streams and methods to various problems. By the end of this book you will have gained a strong understanding of Java’s new features and have the confidence to develop and choose the right solutions to your problems.
Table of Contents (16 chapters)
1
Text Blocks, Locales, Numbers, and Math
Free Chapter
2
Objects, Immutability, Switch Expressions, and Pattern Matching
14
Other Books You May Enjoy
15
Index

124. Introducing the Fibonacci Heap data structure

A Fibonacci Heap is a flavor of Binomial Heap with excellent performance in amortized time for operations such as insert, extract minimum, and merge. It is an optimal choice for implementing priority queues. A Fibonacci Heap is made of trees, and each tree has a single root and multiple children arranged in a heap-ordered fashion. The root node with the smallest key is always placed at the beginning of the list of trees.

It is called a Fibonacci Heap because each tree of order k has at least Fk+2 nodes, where Fk+2 is the (k+2)th Fibonacci number.

In the following figure, you can see a Fibonacci Heap sample:

Figure 5.39.png

Figure 5.39: Fibonacci Heap sample

The main operations in a Fibonacci Heap are (Big O represents the amortized time): insert (O(1)), decrease key (O(1)), find the minimum (O(1)), extract minimum (O(log n)), deletion (O(log n)), and merge (O(1)). You can find an implementation of these operations in the bundled...