Exploring Quantum Computers: Understanding Qubits and Entangled Particles

In summary, quantum computers use Qubits with Up Down spin to holds bits |0> and |1> for entangled particles in a Bell state.
  • #1
LaserMind
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Quantum Computers use Qubit with Up Down spin to holds bits |0> and |1> for entangled particles in a Bell state. Is this the only way of doing it?
 
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  • #2
Well, yes and no.
In theory ANY two-level system can be used as a qubit although in reality there are of course many practical problems. When dealing with macroscopic systems (e.g solid state qubits) some of the requirements are

*All relevant energy scales should be much larger than kBT
*The levels used to implement the qubit should as far as possible be decoupled from the environment and have a level splitting that differs from the splitting to the next level (otherwise the probability of leaving the 2-level "subspace" become significant), this means that harmonic potentials can't be used since all levels are equidistant.
This is incidentally why Josephson junctions are used to make superconducting qubits, they are very non-linear devices and can be used to create various anharmonic potentials.

*You also need to be able to the interaction on/off so that you can both manipulate the system when needed AND let it evolve freely; this is usually done using electric/magnetic fields (even when microscopic qubits are used, e.g. electron or atomic spins).

The point here is that you don't need to use "particles" at all. The fact that we talk about up/down spins, use the Palis matrices etc for all types of qubits is simply due to the fact that it is convenient and the math is the same; it does not imply that there are real particles involved, and the "spin" can be a circulating current, the state of a Josephson junction, the number of electrons on an island etc.

Note that some people are even trying to create qubits using micro-mechanical resonators where the two states would simply correspond to different vibrational modes (although so far no one has even been able to get them into the quantum regime, but this is just a matter of time).
 
  • #3
f95toli said:
Well, yes and no.
In theory ANY two-level system can be used as a qubit although in reality there are of course many practical problems. When dealing with macroscopic systems (e.g solid state qubits) some of the requirements are

*All relevant energy scales should be much larger than kBT
*The levels used to implement the qubit should as far as possible be decoupled from the environment and have a level splitting that differs from the splitting to the next level (otherwise the probability of leaving the 2-level "subspace" become significant), this means that harmonic potentials can't be used since all levels are equidistant.
This is incidentally why Josephson junctions are used to make superconducting qubits, they are very non-linear devices and can be used to create various anharmonic potentials.

*You also need to be able to the interaction on/off so that you can both manipulate the system when needed AND let it evolve freely; this is usually done using electric/magnetic fields (even when microscopic qubits are used, e.g. electron or atomic spins).

The point here is that you don't need to use "particles" at all. The fact that we talk about up/down spins, use the Palis matrices etc for all types of qubits is simply due to the fact that it is convenient and the math is the same; it does not imply that there are real particles involved, and the "spin" can be a circulating current, the state of a Josephson junction, the number of electrons on an island etc.

Note that some people are even trying to create qubits using micro-mechanical resonators where the two states would simply correspond to different vibrational modes (although so far no one has even been able to get them into the quantum regime, but this is just a matter of time).

Say a sound wave where Bit 1 = 180 degrees phase and Bit 0 = 0 degrees phase -
hmmmm... that's a revelation to me if its true!
 

1. What is a qubit?

A qubit, short for quantum bit, is the fundamental unit of quantum information in quantum computing. Unlike traditional binary bits, which can only exist in either a 0 or 1 state, a qubit can exist in multiple states simultaneously due to the principles of quantum mechanics.

2. How do qubits differ from classical bits?

Unlike classical bits, which can only exist in one of two states, qubits can exist in a superposition of states. This means that a qubit can represent both a 0 and a 1 at the same time, allowing for much more complex calculations and data processing.

3. What is entanglement?

Entanglement is a phenomenon in which two or more qubits become correlated in such a way that they are intrinsically connected, even if they are physically separated. This allows for the manipulation of one qubit to affect the state of the other, regardless of distance.

4. How are qubits physically implemented?

There are several ways to physically implement qubits, including using the spin of electrons or the polarization of photons. Some common methods include using superconducting circuits, trapped ions, and quantum dots.

5. What is the potential impact of quantum computing?

Quantum computing has the potential to revolutionize fields such as cryptography, drug discovery, and artificial intelligence. It may also greatly increase the speed and efficiency of various computational tasks, leading to significant advancements in technology and scientific research.

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