Nuclear Fusion

🪴 User

The process the Sun keeps generating energy—is it fusion?

🗨️ Assistant

Yes—the Sun generates energy through nuclear fusion.

In its core, extremely high temperature and pressure cause hydrogen nuclei to fuse into helium. A small amount of mass is converted into energy, according to Einstein’s equation:

This energy eventually reaches the surface and is released as sunlight and heat. The main process in the Sun is called the proton–proton chain.

🪴 User

Does it need perpetual, equal amounts of hydrogen and helium to continue? I want to understand how efficient that process is.

🗨️ Assistant

Yes, the Sun’s energy comes from fusion, but it does not need equal amounts of hydrogen and helium.

What Happens?

The Sun’s main process is the proton–proton chain:

Helium is the product, not an equal partner or required fuel for this process. As the Sun fuses hydrogen, helium gradually builds up in its core.

How Efficient Is It?

The four hydrogen nuclei have slightly more mass than the resulting helium nucleus. About 0.7% of the original hydrogen mass is converted into energy:

That sounds small, but is enormous, so it produces a huge amount of energy.

The Sun fuses roughly:

  • 600 million tonnes of hydrogen per second
  • About 4 million tonnes of mass per second becomes energy
  • The remaining mass becomes helium

The Sun’s total energy output is approximately:

Will It Continue Forever?

No. The Sun has enough hydrogen in its core to keep its current fusion process going for roughly another 5 billion years.

Eventually, much of the core hydrogen will be used up and replaced by helium. The Sun will then leave its current stable phase and eventually become a red giant, where helium fusion can later begin under much higher temperatures.

In short:

  • Hydrogen is the fuel.
  • Helium is mainly the product.
  • The fuel does not need to be present in equal amounts.
  • Fusion converts only about 0.7% of hydrogen’s mass into energy.
  • The process is not perpetual, but the Sun has an enormous supply of hydrogen.

🪴 User

Can’t it get more hydrogen from the universe?

🗨️ Assistant

In principle, yes—the Sun can gravitationally attract hydrogen, but in practice it cannot collect enough to significantly extend its life.

Why Not?

The space between stars is extremely empty. The Sun moves through interstellar gas, but the amount it encounters is tiny. Also, the Sun’s solar wind—a stream of particles flowing outward—makes it difficult for surrounding gas to fall inward.

The Sun fuses about:

  • 600 million tonnes of hydrogen per second

By comparison, the amount of interstellar material the Sun might capture is vastly smaller—effectively negligible compared with its fusion consumption.

Could It Collect Hydrogen from Planets?

The Sun technically contains the gravity to pull in material from planets, but planets are in stable orbits. They will not naturally fall into the Sun.

Removing hydrogen from Jupiter, for example, would require an enormous technological operation and would be insignificant on the scale of the Sun’s fuel supply.

Could Hydrogen from the Outer Layers Reach the Core?

Not efficiently. The Sun’s core is surrounded by regions that do not mix freely. The hydrogen in the core gradually becomes helium, while most hydrogen elsewhere in the Sun cannot naturally circulate down into the core.

So the Sun is mostly using the hydrogen already available in its core. It will continue doing so for about another 5 billion years.

In theory, adding hydrogen could extend its life, but naturally acquiring a meaningful amount is not realistic.

🪴 User

If we were to create our own fusion to power, let’s say, a big modern city, how much hydrogen would we need comparatively, and what could be the source of it?

🗨️ Assistant

Yes. A fusion plant could power a large city with a surprisingly small amount of fuel, but it would not normally use ordinary hydrogen.

The most practical near-term fusion fuel is deuterium–tritium (D–T): two heavy forms of hydrogen. D–T is currently considered the easiest fusion reaction for power reactors. [2]

Example: A 1-Gigawatt City

Assume:

  • The city uses 1 GW of electricity continuously
  • The fusion plant converts about 40% of fusion heat into electricity
  • The reactor uses D–T fusion

The reactor would need approximately:

  • 0.6–0.7 kg of total D–T fuel per day
  • About 230–250 kg per year

Because deuterium and tritium combine in roughly equal numbers of nuclei, the mass is approximately:

  • 0.25 kg of deuterium per day
  • 0.38 kg of tritium per day

For a larger 5-GW city, multiply those values by five:

  • Around 3–3.5 kg of fusion fuel per day
  • Roughly 1.2 tonnes per year

These are idealized fuel-consumption figures. A real plant would need extra fuel for startup, inefficiencies, fuel-processing losses, and tritium leakage.

Where Would the Fuel Come From?

1. Deuterium: From Seawater

Deuterium occurs naturally in water. It can be extracted from seawater and other water sources. The supply is extremely large; seawater contains enough deuterium for fusion fuel on a huge scale.

For the 1-GW example, obtaining about 0.25 kg of deuterium might require processing roughly 8,000–10,000 kg of water per day, depending on extraction efficiency.

2. Tritium: Made from Lithium

Tritium is radioactive and exists naturally only in very small quantities. A D–T fusion reactor is therefore designed to produce its own tritium.

The fusion reaction releases high-energy neutrons. A surrounding lithium blanket absorbs those neutrons and produces new tritium:

This tritium is then extracted and fed back into the reactor. [7]

So the important fuel resource is not large natural reserves of tritium; it is deuterium plus lithium, with the reactor continuously breeding tritium.

How Does This Compare with the Sun?

The Sun fuses ordinary hydrogen into helium, converting about 0.7% of the hydrogen mass into energy. D–T fusion converts about 0.4% of its fuel mass into energy, so a D–T power plant needs somewhat more fuel mass for the same heat output.

However, even a large city would need only kilograms of D–T fuel per day, compared with the Sun’s roughly 600 million tonnes of hydrogen per second.

The difficult part of fusion is therefore not obtaining enough fuel. It is creating and maintaining a plasma hot enough for fusion, containing it, handling the intense neutron radiation, and successfully breeding enough tritium.

References

[1] Deuterium–tritium fusion [2] Fuelling [3] Energy Density of Water via Deuterium Fusion Reactions [4] Fusion Fuel Availability: How Much Deuterium, Lithium, and Tritium Exist? [5] Global Approaches to Tritium Breeding for Fusion: Materials Challenges and Pathways [6] Resource Availability and Supply [7] Tritium breeding