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R Data Structures and Algorithms

R Data Structures and Algorithms

By : PKS Prakash, Sri Krishna Rao
4.5 (2)
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R Data Structures and Algorithms

R Data Structures and Algorithms

4.5 (2)
By: PKS Prakash, Sri Krishna Rao

Overview of this book

In this book, we cover not only classical data structures, but also functional data structures. We begin by answering the fundamental question: why data structures? We then move on to cover the relationship between data structures and algorithms, followed by an analysis and evaluation of algorithms. We introduce the fundamentals of data structures, such as lists, stacks, queues, and dictionaries, using real-world examples. We also cover topics such as indexing, sorting, and searching in depth. Later on, you will be exposed to advanced topics such as graph data structures, dynamic programming, and randomized algorithms. You will come to appreciate the intricacies of high performance and scalable programming using R. We also cover special R data structures such as vectors, data frames, and atomic vectors. With this easy-to-read book, you will be able to understand the power of linked lists, double linked lists, and circular linked lists. We will also explore the application of binary search and will go in depth into sorting algorithms such as bubble sort, selection sort, insertion sort, and merge sort.
Table of Contents (11 chapters)
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Exercises


  1. One of the classic problems is the Tower of Hanoi, inspired by Hindu temples, where priests are provided with three poles of 64 gold disks, and each disk is a little smaller than the one beneath it, as shown in the following figure:

    • The task is to transfer all 64 disks from one pole to another with two constraints, that is, only one disk can be moved at a time, and that they cannot place a larger disk on smaller one. Write a dynamic programming-based approach to solve the Tower of Hanoi problem.

  2. Implement a function that gets the edit distance of two input strings, where the edit distance is defined as insertion, deletion, and substitution. The function should determine the minimal number of edit distance required to modify one distance to another.

  3. Given a rope of length n, write a function to determine how to cut the rope into m parts with length l[0], l[1], and so on until l[m] so that the product of each part is maximum. The rope needs to be cut as an integer with a minimum of...

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