Know your JavaScript data structures - LogRocket Blog

Data structures are often overlooked in JavaScript — or, rather, we don’t think about them much. The problem with ignoring data structures is that for many top companies, you are usually required to have a deep understanding of how to manage your data. A strong grasp of data structures will also help you in your day-to-day job as you approach problems.

In this article, the data structures we will be discussing/implementing are:

- Stack
- Queue
- Linked list
- Hash table
- Trees

## Stack

The first data structure we are discussing is the stack. This is quite similar to the queue, and you may have heard of the **call stack** before, which is what JavaScript uses to handle events.

Visually, the stack looks like this:

So when you have a stack, the last item you pushed on the stack will be the first one removed. This is referred to as last-in, first-out (LIFO). The back button in web browsers is a good example: each page you view is added to the stack, and when you click back, the current page (the last one added) is popped from the stack.

That is enough theory. Let’s get into some code:

class Stack { constructor() { // create our stack, which is an empty object this.stack = {} } // this method will push a value onto the top of our stack push(value) { } // this method is responsible for popping off the last value and returning it pop() { } // this will peek at the last value added to the stack peek() { } }

I’ve commented the above code, so hopefully you are with me up to this point. The first method we will implement is the `push`

method.

So let’s think about what we need this method to do:

- We need to accept a value
- We then need to add that value to the top of our stack
- We also should track the length of our stack so we know our stack’s index

It would be great if you could try this yourself first, but if not, the complete `push`

method implementation is below:

class Stack { constructor() { this._storage = {};this._length = 0;// this is our length }push(value) {// so add the value to the top of our stackthis._storage[this._length] = value;// since we added a value we should also increase the length by 1this._length++; }/// ..... }

I bet it was easier than you thought. I think with a lot of these structures, they sound more complicated than they actually are.

Now let’s get to the `pop`

method. The goal with the `pop`

method is to remove the last value that was added to our stack and then return that value. Try this yourself first if you can, otherwise just continue on to see the solution:

class Stack { constructor() { this._storage = {}; this._length = 0; }pop() {// we first get the last val so we have it to returnconst lastVal = this._storage[--this._length]// now remove the item which is the length - 1delete this._storage[--this._length]// decrement the lengththis._length--;// now return the last valuereturn lastVal }}

Cool! Nearly there. The last thing we need to do is the `peek`

function, which looks at the last item in the stack. This is the easiest function: we simply return the last value. Implementation is:

class Stack { constructor() { this._storage = {}; this._length = 0; } /* * Adds a new value at the end of the stack * @param {*} value the value to push */peek() { const lastVal = this._storage[--this._length] return lastVal }}

So this is pretty similar to the `pop`

method, but this time, we do not remove the last item.

Yes! That is our first data structure covered. Now let’s move on to the queue, which is quite similar to the stack.

## Queue

The queue is the next structure we will discuss — hopefully the stack is still fresh in your brain as the queue is quite similar. The key difference between the stack and the queue is that the queue is first-in, first-out (FIFO).

Visually, we can represent it like this:

So the two big actions are `enqueue`

and `dequeue`

. We add to the back and remove from the front. Let’s get into implementing a queue to get a better understanding.

The core structure of our code will look like this:

class Queue { constructor() { // similar to above we have an object for our data structure // and we also have a variable to keep track of the length this.queue = {} this.length = 0 // this is a new variable which tracks the head this.head = 0 } enqueue(value) { } dequeue() { } peek() { } }

So let’s first implement our `enqueue`

method. Its purpose is to add an item to the back of our queue.

enqueue(value) { // add a key of our length + head to our object with the value param this.queue[this.length + this.head] = value; this.length++ }

This is quite a simple method that adds a value to the end of our queue, but you may be a little confused by `this.queue[this.length + this.head] = value;`

.

Let’s say our queue looked like this `{14 : 'randomVal'}`

. When adding to this, we want our next key to be `15`

, so it would be length(1) + head(14), which gives us `15`

.

The next method to implement is the `dequeue`

method:

dequeue() { // get a reference to our first val so we can return it const firstVal = this.queue[this.head] // now delete this from our queue delete this.queue[this.head] // decrement our lenght this.length--; // finally increment our head to be the next node this.head++; }

Final method to implement is the `peek`

method which is an easy one:

peek() { // simply return the value at our head return this.queue[this.head]; }

That’s it for the queue — let’s move on to the `Linked List`

data structure.

## Linked list

So let’s discuss the formidable linked list. This is more complicated than our structures above, but together, we can figure it out.

The first question you might have is why would we use a linked list? A linked list is mostly used for languages that do not have dynamic sizing arrays. Linked lists organize items sequentially, with each item pointing to the next item.

Each node in a linked list has a `data`

value and a `next`

value. Below, `5`

is the data value, and the `next`

value points to the next node, i.e., the node that has the value `10`

.

Visually, it looks like this:

As a side note, a previous pointer is called a doubly linked list.

In an object, the above `LinkedList`

would look like the following

You can see that the last value `1`

has a `next`

value of `null`

, as this is the end of our `LinkedList`

.

So now, how would we implement this?

Let’s create a `LinkedList`

that has the values `1`

, `2`

, and `37`

.

const myLinkedList = { head: { value: 1 next: { value: 2 next: { value: 37 next: null } } } };

So we know how to manually create a `LinkedList`

, but let’s approach writing methods that will implement a `LinkedList`

.

The first thing we should note is that a `LinkedList`

is just a bunch of nested objects!

When constructing a `LinkedList`

, we need a `head`

and also a `tail`

, which will initially point at our head (as the `head`

is first and last).

class LinkedList { constructor(value) { this.head = {value, next: null} this.tail = this.head } }

The first method we will implement is the `insert`

method, which will insert a value to the end of our linked list.

// insert will add to the end of our linked list insert(value) { /* create the node */ const node = {value, next: null} /* set the next property of the tail = to the new node */ this.tail.next = node; /* the new node is now the tail */ this.tail = node; }

The most confusing line above is probably the `this.tail.next = node`

. We are doing this because when we add a new node, we also want the current `tail`

to point at the new `node`

, which will became the new `tail`

. The first time we insert a `node`

, the `next`

pointer of our head will point at the new node — as in our constructor, where we have set `this.tail = this.head`

.

You can also visualize this by heading to this website, which will help you understand how the insertion is happening (press `esc`

to get rid of the annoying popup).

The next method we will implement is deleting a node. The first thing we have to decide is whether our param will be a `value`

or a reference to a `node`

(in an interview, it is good to ask the interviewer this). For our sake, we will say that a `value`

is passed. Removing a node from our list by value is a slow process since we must loop through our entire list to find the value.

We do this like so:

removeNode(val) { /* begin at the head */ let currentNode = this.head /* we need to hold reference to the previous node */ let previousNode /* while we have a node i.e. not passed the tail */ while(currentNode) { /* if we find our value then break out */ if(currentNode.value === val) { break; } /* with no value found currentNode we set this to previousNode */ previousNode = currentNode /* we get the next node and assign it to currentNode */ currentNode = currentNode.next } /* we return undefined as we have found no node with that value */ if (currentNode=== null) { return false; } // if the node is the head then we set our head to the next value // of the head node if (currentNode === this.head) { this.head = this.head.next; return; } /* so we remove our node by setting the node before it to the node in front of it */ previousNode.next = currentNode.next }

The `removeNode`

method gives us some great insight into how the `LinkedList`

works.

So just to explain again, we are first setting our variable `currentNode`

to the `head`

of our `LinkedList`

since that is our first node. We then create a placeholder variable called `previousNode`

, which we will use in our `while`

loop. We begin our `while`

loop with the condition `currentNode`

— it will keep running as long as we have a `currentNode`

.

The first check in our `while`

loop is to check whether we have our value. If we don’t, we then set our `previousNode`

to our `currentNode`

, and our `currentNode`

is set to the next node in the list. We continue this process until we either find our value or run out of nodes.

After the `while`

loop, if we have no `currentNode`

, we return `false`

, which indicates to the user that no node was found. If we do have a `currentNode`

, we check if our `currentNode`

is our head. If it is, we set the `head`

of our `LinkedList`

to be the second node, which will become the `head`

.

Finally, if our `currentNode`

is not our head, we set the `previousNode`

to point at the `node`

just ahead of our `currentNode`

, which will remove our `currentNode`

from the object.

Another method that is quite popular (that an interviewer may also ask you) is the `removeTail`

method. This method does what it says on the tin, which is simply to remove the tail of our `LinkedList`

. As you can imagine, this is much easier than the method above but works similarly.

I would suggest trying this yourself first, then looking at the code below (to make it a little trickier, we won’t use the `tail`

in our constructor):

removeTail() { let currentNode = this.head; let previousNode; while (currentNode) { /* the tail is the only node without a `next` value, so if no next value is present, then this must be our tail */ if (!currentNode.next) { break; } // get a reference to our previous node previousNode = currentNode; // move onto the next node currentNode = currentNode.next; } // to remove the tail, we set the previousNode.next to null previousNode.next = null; }

That is a few of the main methods of the `LinkedList`

. You may come across all kinds of methods, but with the knowledge you have gained from the above, you should be able to manage all of them.

## Hash table

So the second-to-last data structure we are tackling is the mighty hash table. I purposefully placed this after the `LinkedList`

explanation, as they are not a million miles away from each other.

A hash table is a data structure that implements an associative array, which means it maps keys to values. A JavaScript object is a `hash table`

, as it stores key-value pairs.

Visually, this can be represented like so:

Before we start talking about how to implement the hash table, we need to discuss the importance of the *hashing function.* The core concept of the hashing function is that it takes an input of any size and returns a hash code identifier of a fixed size.

hashThis('i want to hash this') => 7

The hashing function can be very complicated or straightforward. Each of your files on GitHub are hashed, which makes the lookup for each file quite fast. The core idea behind a hashing function is that given the same input will return the same output.

With the hashing function covered, it’s time to talk about how we would implement a hash table.

The three operations we will discuss are `insert`

, `get`

, and, finally, `remove`

.

The core code to implement a hash table is as follows:

class HashTable { constructor(size) { // define the size of our hash table, which will be used in our hashing function this.size = size; this.storage = []; } insert(key, value) { } get() {} remove() {} // this is how we will hash our keys myHashingFunction(str, n) { let sum = 0; for (let i = 0; i < str.length; i++) { sum += str.charCodeAt(i) * 3; } return sum % n; } }

Now let’s tackle our first method, which is `insert`

. The code to `insert`

into a hash table is as follows (to keep things simple, this method will handle collisions but not duplicates):

insert(key, value) { // will give us an index in the array const index = this.myHashingFunction(key, this.size); // handle collision - hash function returns the same // index for a different key - in complicated hash functions it is very unlkely // that a collision would occur if (!this.storage[index]) { this.storage[index] = []; } // push our new key value pair this.storage[index].push([key, value]); }

So if we were to call the insert method like so:

const myHT = new HashTable(5); myHT.insert("a", 1); myHT.insert("b", 2);

What do you think our hash table would look like?

You can see our key-value pair has been inserted into our table at index `1`

and `4`

.

Now how would we remove from a hash table?

remove(key) { // first we get the index of our key // remember, the hashing function will always return the same index for the same // key const index = this.myHashingFunction(key, this.size); // remember we could have more than one array at an index (unlikely) let arrayAtIndex = this.storage[index]; if (arrayAtIndex) { // let's loop over all the arrays at that index for (let i = 0; i < arrayAtIndex.length; i++) { // get the pair (a, 1) let pair = arrayAtIndex[i]; // check if the key matches the key param if (pair[0] === key) { // delete the arrayatindex delete arrayAtIndex[i]; // job done, so break out of the loop break; } } } }

Regarding the above, you may be thinking, “Is this not linear time? I thought hash tables are meant to be constant?” You would be correct in thinking that, but since this situation is quite rare with complicated hashing functions, we still consider hash tables to be constant.

The final method we will implement is the `get`

method. This is the same as the `remove`

method, but this time, we return the `pair`

rather than delete it.

get(key) { const index = this.myHashingFunction(key, this.size); let arrayAtIndex = this.storage[index]; if (arrayAtIndex) { for (let i = 0; i < arrayAtIndex.length; i++) { const pair = arrayAtIndex[i]; if (pair[0] === key) { // return the value return pair[1]; } } } }

I don’t think there is a need to go through this, as it acts the same as the `remove`

method.

This is a great introduction to the hash table, and as you can tell, it is not as complicated as it initially seems. This is a data structure that is used all over the place, so it is a great one to understand!

## Binary search tree

Sadly (or maybe thankfully), this is the last data structure that we will tackle — the notorious binary search tree.

When we think of a binary search tree, the three things we should think of are:

**Root:**This is the very top node of a tree structure and does not have a parent**Parent:**It is a child of a node but also the parent of a node**Child:**This node is the child of a node and does not necessarily have a child

In a binary search tree, each node either has zero, one, or two children. The child on the left is called the left child, and the child on the right is the right child. In a binary search tree, the child on the left must be smaller than the child on the right.

Visually, you can picture a binary search tree like so:

The core class for a tree would look like:

class Tree { constructor(value) { this.root = null } add(value) { // we'll implement this below } }

We’ll also create a `Node`

class to represent each of our nodes.

class Node { constructor(value, left = null, right = null) { this.value = value; this.left = left; this.right = right; } }

OK, let’s implement the `add`

method. I have commented the code very well, but if you find it confusing, just remember that all we are doing is going from our root and checking the `left`

and `right`

of each node.

add(value) { // if we do not have a root, then we create one if (this.root === null) { this.root = new Node(value); return; } let current = this.root; // keep looping while (true) { // go left if our current value is greater // than the value passed in if (current.value > value) { // if there is a left child then run the // loop again if (current.left) { current = current.left; } else { current.left = new Node(value); return; } } // the value is smaller, so we go right else { // go right // if there is a left child then run the // loop again if (current.right) { current = current.right; } else { current.right = new Node(value); return; } } } }

Let’s test our new `add`

method like so:

const t = new Tree(); t.add(2); t.add(5); t.add(3);

Our tree now looks like:

So to get an even better understanding, let’s implement a method that checks if our tree contains a value.

contains(value) { // get the root let current = this.root; // while we have a node while (current) { // check if our current node has the value if (value === current.value) { return true; // leave the function } // we decide on the next current node by comparing our value // against current.value - if its less go left else right current = value < current.value ? current.left : current.right; } return false; }

`Add`

and `Contains`

are the two core methods of the binary search tree. An understanding of both these methods give you better perspective on how you would tackle problems at your day-to-day job.

## Conclusion

Wow, this was a long one. We have covered a lot in this article, and going into an interview with this knowledge will put you in a great position. I really hope you learned something (I know I have) and that you will feel more comfortable approaching technical interviews (especially the nasty white-boarding ones).

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