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

Nanotechnology: A New Frontier


3m read
·Nov 4, 2024

Processing might take a few minutes. Refresh later.

The world is shrinking. There's a deep and relatively unexplored world beyond what the human eye can see. The microscopic world is truly alien and truly fascinating. I'm delving further than the microscopic scale; I'm going to explore the potentials of working at a nanoscopic level, working at a level a billion times smaller than the average scale we work at today. This is nanotechnology.

Nanotechnology means any technology on a nanoscale that has applications in the real world. Nanotechnology is the science of building small—and I mean really, really small. It's pretty difficult to imagine how small a nanometer is, but let's just take a moment to try and wrap our heads around it. The tip of a pen is around a million nanometers wide, so nowhere near close. A single sheet of paper is around 75,000 nanometers thick. My human hair is around 50,000 nanometers thick, and I've run out of things to compare.

Let's just take a different approach. If a nanometer was the size of a football, the coronavirus would be the size of an adult male. A donut would be the size of New Zealand, and a chicken would be the size of the Earth. In fact, on a comparative scale, if each person on Earth was the size of a nanometer, every single person on the planet would fit into a single car—a Hot Wheels car. You get the idea: nano is super, super tiny. We're talking subatomic. So that's how big—or rather small—a nanometer is.

But why does it matter? Why look at really small things? Well, they ultimately teach us about the universe that we live in, and we can do really interesting things with them. When we move into the nanoscale, we can work with new domains and physics that don't really apply at any other scale. Nanoscience and nanotechnology can be used to reshape the world around us. Literally everything on Earth is made up of atoms—the food we eat, the clothes we wear, the buildings and houses we live in, our own bodies.

Now think for a moment about how a car works. It's not only about having all the right parts; they also need to be in the right place in order for the car to work properly. This seems obvious, right? Well, in pretty much the same way, how the different atoms in something are arranged determines what pretty much anything around you does. With nanotechnology, it's possible to manipulate and take advantage of this, much like arranging Lego blocks to create a model building or airplane or spaceship.

But there's a catch, and here's where things start to really get interesting. The properties of things also change when they're made smaller. Phenomena based on quantum effects—the strange and sometimes counterintuitive behavior of atoms and subatomic particles—occur naturally when matter is manipulated and organized at the nanoscale. These so-called quantum effects dictate the behavior and properties of particles.

We know that the properties of materials are size-dependent when working at the nanoscale. This means that scientists have the power to adjust and fine-tune material properties, and they've actually been able to do this for some time now. It's possible to change properties such as melting point, fluorescence, electrical conductivity, magnetic permeability, and chemical reactivity, to just name a few.

But where can we actually see the results of this kind of work? Well, everywhere! There are numerous commercial products already on the market that you and I use daily that wouldn't exist in the same way without having been manipulated and modified using nanotechnology. Some examples include clear nanoscale films on glasses and other surfaces to make them water-resistant, scratch-resistant, or anti-reflective. Cars, trucks, airplanes, boats, and spacecraft can be made out of increasingly lightweight materials.

We're shrinking the size of computer chips, in turn helping to enlarge memory capacity. We're making our smartphones even smarter with features like nano generators to charge our phones while we walk. We're enabling the delivery and release of drugs to an exact location within the body with precise timing, making treatments more effective than ever before. There's quite a list, and that's only a few of the possibilities.

More Articles

View All
Economies and diseconomies of scale | APⓇ Microeconomics | Khan Academy
In the last video, we were able to construct here in red this long run average total cost curve based on connecting the minimum points or the bottoms of the u’s of our various short run average total cost curves. Each of those short run average total cost…
How Nothing Founder Carl Pei Built A Multi-Million Dollar Smartphone Brand In Just 2 Years
Today, on the main function, we’re hanging out with Carl, the founder of Nothing. He built a smartphone company that launched two years ago, and in those two years, they’ve gotten to $600 million in annualized revenue. So we’re going to talk about that an…
Common denominators: 1/4 and 5/6 | Math | 4th grade | Khan Academy
You have two fractions: 1⁄4 and 56, and you want to rewrite them so they have the same denominator and have whole number numerators. What numbers could you use for the denominator? So, here’s our fractions: 1⁄4 and 56, and we want to rewrite these fracti…
Navy SEAL Astronauts - Smarter Every Day 243
Hey, it’s me, Destin. Welcome back to Smarter Every Day! Today on Smarter Every Day, we are going to learn about the top, like, top, top, top people that exist. Um, you’ve heard of astronauts and how big of a deal it is to become an astronaut. You’ve hear…
How These Female Cavers Recovered New Human Ancestor Fossils (Exclusive Video) | National Geographic
Six remarkable young scientists squeeze through a 12 m crawl down a shoot 18 cm wide to get these fossils of a new species of early human ancestors, homon edti. It’s really unusual to see all women scientists in these kinds of situations where you are exp…
Gradient and graphs
So here I’d like to talk about what the gradient means in the context of the graph of a function. In the last video, I defined the gradient, um, but let me just take a function here. The one that I have graphed is (x^2 + y^2) (f of xy = (x^2 + y^2)). So,…