yego.me
💡 Stop wasting time. Read Youtube instead of watch. Download Chrome Extension

How To Make Graphene


2m read
·Nov 10, 2024

Picture this: you are thrown into a dingy room and told, "You can't leave until you have created the thinnest material known to man." Not only that, it must also be the strongest, the best thermal conductor, and as good at conducting electricity as copper. I know, it sounds hopeless. But luckily, you know something about nanotechnology. You know, really really tiny devices and materials that are less than 100 nanometers in size. Of course, I don't have to tell you a nanometer is a billionth of a meter. That's roughly the size of ten atoms.

But how do you create something that tiny? It's time to embrace your inner MacGyver. You're gonna need a pencil, some scotch tape, and a healthy dose of elbow grease. A pencil contains not lead but graphite, which consists of sheets of carbon in a hexagonal lattice. When you write, layers of graphite slide off the tip of the pencil and stick to the paper. Usually, many layers are stacked on top of each other, but once in a while you get a single layer of carbon atoms. And this is called "graphene."

In 2004, Andre Geim and Konstantin Novoselov created graphene using nothing but graphite and scotch tape. They placed a graphite flake onto the tape, folded it in two, and then cleaved the flake in half. They repeated this procedure a number of times and then studied the resulting fragments. To their astonishment, they found some of the pieces were only a single atom thick. This was particularly unexpected because it was thought a single layer of graphite would not be chemically stable, especially at room temperature.

Graphene conducts electrons faster than any other substance at room temperature. This is because of the extraordinarily high quality of the graphene lattice. Scientists are yet to find a single atom out of place in graphene. Since the electrons aren't scattered by defects in the lattice, they go so fast that Einstein's relativity must be used to understand their motion. And this perfect lattice is created by the very strong yet flexible bonds between carbon atoms -- making the substance bendable but harder than diamond.

Graphene is incredibly strong -- if you could balance an elephant on a pencil and support the pencil on graphene, the graphene wouldn't break. Of course, the pencil would. For their discovery, Geim and Novoselov were awarded the Nobel Prize for physics in 2010. And this is only the beginning for graphene. Scientists are hard at work exploiting its unique properties to create thin, transparent, flexible touch screens, smaller, faster, more energy-efficient computers, tough composite materials, and more efficient solar cells.

And now consider this is only one aspect of nanotechnology, so in order to think big, you need first to consider the very small.

More Articles

View All
Ray Dalio on THE DEBT CYCLES
In these cycles, there are short-term cycles that build up to create a long-term cycle. So, uh, for example, we’re used to, uh, what’s commonly called the business cycle or the short-term debt cycle, in which there’s a recession when economic weakness and…
The Lasting Scars of War | No Man Left Behind
[Music] When I joined the regiment, you read about SAS history, and um, I can remember uh reading a story about a guy called uh Jordi Silico. He held the record for walking through the desert in North Africa, and it was 100 miles. It was the longest escap…
Still Human | Nobel Peace Prize Shorts
[Music] Don’t you talk about it. [Music] Ahem, of Kundalini. Yeah, near question item cool. Alexander returneth to cool. Remove a new drama for their which my basket. Could you rather lag in the belief that it would man build over be our mother the way an…
Generating inputs and outputs of a function
So we’re asked to pick any three pairs of corresponding input and output values of the following function and fill the table accordingly, and if necessary, round our answers to the nearest 0.1. Our function is defined as: if I input a t, what I’m going t…
KVL in the frequency domain
As we do AC analysis and we do operations in the frequency domain, we need to bring along Kirchhoff’s laws so that we can make sense of circuits. So in this video, I’m going to basically show that Kirchhoff’s voltage law works in the frequency domain. Wh…
Transforming exponential graphs | Mathematics III | High School Math | Khan Academy
We’re told the graph of y = 2^x is shown below. All right, which of the following is the graph of y = 2^(-x) - 5? So there’s two changes here: instead of 2^x, we have 2^(-x) and then we’re not leaving that alone; we then subtract five. So let’s take them…