Are quantum computers required to be cold to reduce Brownian motion?

In summary, quantum computers require low temperatures, close to absolute zero, to reduce errors caused by thermal motion. In solid state systems, this is due to the coupling of the qubit with thermal phonons. Thermal motion is not necessarily the same as Brownian motion, and in some cases, thermal motion can be a subset of Brownian motion. Cooling is necessary to reduce the amount of energy that can cause unintentional excitations in the system. Overall, the purpose of cooling is to minimize the effects of thermal noise on the quantum computer.
  • #1
iVenky
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I understand that based on what I have read online quantum computers are required to be close to absolute zero because it introduces less error. Is it because brownian motion due to thermal agitation of molecules reduces with temperature?
 
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  • #2
Not Brownian motion, simply thermal motion. In the solid state case, it is the coupling of the qubit with thermal phonons.
 
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  • #3
DrClaude said:
Not Brownian motion, simply thermal motion. In the solid state case, it is the coupling of the qubit with thermal phonons.
Isn't thermal motion similar to Brownian motion?

This is the thermal noise we are talking about, right?
 
  • #4
iVenky said:
Isn't thermal motion similar to Brownian motion?
Brownian motion usually implies the motion of a particle embedded in some medium, see https://en.wikipedia.org/wiki/Brownian_motion
iVenky said:
This is the thermal noise we are talking about, right?
Yes.
 
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  • #5
DrClaude said:
Brownian motion usually implies the motion of a particle embedded in some medium, see https://en.wikipedia.org/wiki/Brownian_motion
Yes.
Ok, thanks but thermal motion is a subset of Brownian motion, right?
 
  • #6
iVenky said:
Ok, thanks but thermal motion is a subset of Brownian motion, right?
No, the other way around. Brownian motion could be seen as one type of thermal motion.
 
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  • #7
iVenky said:
Isn't thermal motion similar to Brownian motion?

This is the thermal noise we are talking about, right?

It depends on the type of quantum computer. For ion trap based quantum computer you need the trapped ion to be "cold" (which btw is somewhat difficult concept when you are talking about single particles) to reduce the number of "motional quanta".
In solid state systems "thermal motion" can indeed be a problem (because it can generate excitations, e.g. quasiparticles), but mostly it is about reducing the number of "hot" photons that can reach your qubit.

Overall, I would say that it is better to think about the need for cooling as as way to reduce the amount of energy that can "leak" into your system (via photons or phonons) and unintentionally cause excitations.
 
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1. What is Brownian motion?

Brownian motion is the random movement of particles in a fluid due to collisions with other particles. It was first observed by scientist Robert Brown in the 19th century.

2. How does Brownian motion affect quantum computers?

Brownian motion can cause small disturbances in the quantum state of a computer, leading to errors in calculations. This is especially problematic for quantum computers, which rely on precise quantum states for their operations.

3. Why do quantum computers need to be cold to reduce Brownian motion?

Lowering the temperature of a quantum computer reduces the energy of the particles in the system, which in turn reduces the strength of Brownian motion. This helps to stabilize the quantum state and minimize errors in calculations.

4. How cold do quantum computers need to be?

Quantum computers need to be cooled to near absolute zero, which is -273.15 degrees Celsius or 0 Kelvin. This is because at higher temperatures, the energy of the particles is too high and Brownian motion cannot be effectively reduced.

5. Are there other methods to reduce Brownian motion in quantum computers?

Yes, in addition to cooling the computer, other techniques such as error correction codes and quantum error correction algorithms can also be used to reduce the effects of Brownian motion and improve the accuracy of quantum computations.

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