Data Structures And Algorithms Kotlin
Data Structures and Algorithms is a course that focuses on the design, implementation, and analysis of data structures and algorithms. It covers topics such as arrays, linked lists, stacks, queues, trees, heaps, graphs and their applications.
Data Structures And Algorithms Kotlin
Introduction
Data Structures are the key to Algorithms.
Arrays
Arrays in Kotlin are similar to what you may be used to in Java. They’re a collection of elements where each element is of the same type. Arrays can be used for storing data, information or even objects.
Linked Lists
Linked lists are a data structure that can be used to represent a sequence of items. The items are stored in a sequence of memory locations. These memory locations are called nodes and the nodes are connected to each other by references or pointers.
The following diagram shows how a linked list is organized:
![](https://i2.wp.com/www-appdev-jnaabenetwork.s3-website-us-east-1.amazonaws.com/images/c90a76b2d6b346fe8e24a00adf0ff9fb4da4e0f4d122636c788f75aafd031142_linklist_node_reference_diagram_.png?w=100&ssl=1)
Bubblesort
Now that you’ve learned about the different types of comparison-based sorting algorithms, let’s look at one more: bubblesort.
Bubblesort is a sorting algorithm that is a variation of selection sort. However, it differs from selection sort in two major ways:
- The algorithm does not require the user to keep track of how many swaps have been made, and
- Instead of swapping pairs of elements based on their values directly, the algorithm swaps pairs based on their relative locations in memory (their “bubble” locations). This makes it much faster than other comparison sorts because there are fewer operations required per operation performed by the computer.
Selectionsort
Selectionsort is a sorting algorithm that relies on a divide-and-conquer approach. It finds the k smallest values in an array and sorts them first, then finds the k+1 smallest values and sorts them, continuing until there are no more elements to sort. The algorithm uses a comparison-based sorting algorithm for pairs of elements where it swaps them if required to make a sorted order.
The selection sort can be implemented in two ways: comparison based or non-comparison based (also known as stable).
Quicksort
Quicksort is an algorithm that’s used to sort an array. Quicksort is a divide and conquer algorithm. It recursively breaks down the array into smaller sub-arrays and then sorts each sub-array independently of the others, using either insertion sort or mergesort (depending on whether the sub-array has fewer than 16 elements). Quicksort is also in-place, which means it doesn’t require additional space beyond what you already have available. This makes quicksort more efficient than other algorithms that need to use extra memory while they run.
Quicksort can be thought of as stable because it preserves order: if two items have equal values, they’ll still be in the same relative positions after sorting as before.
Insertionsort
Insertionsort is a simple sorting algorithm that works by inserting elements into an array.
- It’s better than bubble sort and selection sort, which are both unstable sorts (i.e., the final order of their output lists can change when the input is modified).
- Insertionsort is in-place: it doesn’t create new arrays, just uses the array it was passed as input. This makes the code more efficient and easier to understand because there aren’t any references to other arrays or variables — everything needed for sorting is contained within one object instance or data structure.
- Insertionsort is stable: once sorted, if you change an existing element in its place during a subsequent pass through your data set (for example, inserting “5” after “3 instead of before it), then those items will remain together at the end of sorting no matter what order they were inserted into their respective places in relation to one another during previous iterations through them.
Heapsort
Heapsort is a comparison sort. It’s also called a heap in computer science and it is the best known sorting algorithm.
Heapsort takes O(n*log(n)) time to sort an array of n elements, where n is the number of elements in the input array. The worst case occurs when all of your data points are equal. In this case, you will have n/2 + 1 comparisons—that’s where the log comes from!
The first element in your list (the head) will be compared with all other heads until it finds its correct position for insertion into its proper sorted order within the rest of its peers at index 0 through n-1 . Heapsort uses recursion so that each level can be processed one by one until there are no more levels left to process which means everything has been organised according to their unique values!
Stacks & Queues
You may have heard of a stack or a queue before. You may even know that they’re used for data structures, but what are they exactly?
A stack is a linear data structure that follows the Last-In-First-Out (LIFO) principle. If you’ve ever played with building blocks as a kid, then you might be familiar with how this works: when you stack your bricks on top of each other, it means that if I were to reach in and grab one brick at random while removing them from the bottom up, I would get one of the ones below it last—meaning it was added to the pile last. This is similar to how stacks work; only instead of being made out of tangible materials like wood or plastic bricks, stacks consist entirely of integers.
Stacks are used primarily in computer science programs because they allow users to store information temporarily while performing other tasks before retrieving those values later on down the line when needed again–which can be extremely helpful when trying to solve complex problems involving multiple variables (or “parameters”). For instance: imagine having five different numbers stored inside an array named “a” through “e” respectively–these numbers could all represent different weights placed onto separate scales; however if these scales weren’t balanced properly beforehand then some areas might weigh more than others! To remedy this problem using traditional methods would involve manually adjusting all five values until both sides were equalized again; however using Stacks allows us instead just one quick operation afterwards where each value gets removed from top down until everything balances out once more.”
Hash Tables
Hash Tables are used to store data in a very efficient manner. They are known for their speed and space efficiency.
Hash Tables store data in the form of key-value pairs where each key is associated with only one value. The keys are used to find the corresponding values, also known as Hash Keys or Lookup Keys. In this chapter we will see how Hash Tables work, why they are so useful, what kind of problems they solve and how we can implement them using Kotlin’s built-in library functionality (Kotlin stdlib).
Data Structures are the key to Algorithms.
Data Structures are the key to Algorithms. Data Structures are the building blocks of Algorithms. If you do not understand Data Structures, then you will not be able to understand Algorithms well. So, it is very important that you should learn and master Data Structures first before learning any other concept like Algorithms or Design Patterns in programming languages such as Kotlin.
Data structures are used for storing and organizing data in computer memory which is used by a program or application. They can also be used for sorting, searching, copying and many other operations on the data stored in them depending upon their use case scenario. A simple example would be a list where each element of the list represents some item from a collection such as books from library catalog or users from database tables etc., but there could also be specialized types like trees (where every node has at most one parent) which may contain information about both its left and right sub-tree nodes hence allowing us to traverse through all its children nodes easily without having to search each individual one manually! This makes traversing through large amounts of data much faster than standard linear iteration methods because we don’t have any restrictions imposed on what type an individual node might hold within itself – thus freeing us up considerably
Conclusion
I hope this post will help you to understand the fundamentals of data structures and algorithms in Kotlin programming language. Every data structure has its own use cases and advantages. You should learn them to become a successful programmer. If this is not enough, you can check out my code repository on GitHub, where I have included examples of all these data structures in Kotlin.