Skip to main content

The Importance of the Connection Between Quantum Physics and Thermodynamics

 

 

We know how quantum particles will behave theoretically when we reach absolute zero. We can explain this with the Bose-Einstein condensation. However, the laws of thermodynamics say that an infinite amount of energy and an infinite amount of time is required to go to absolute zero experimentally.

On top of that, a research team at TU Wien (Vienna) was able to develop a quantum version of the third law of thermodynamics, which, according to their newest research, describes absolute zero.

Although information theory and thermodynamics may seem quite different at first glance, they may be intertwined, according to the research team. In other words, if absolute zero can be reached, this can mean a perfect erasure of quantum data information. The only problem here is that going down to absolute zero does not seem technically possible for now.

According to Landauer's principle in information theory, a suitable minimum energy may be sufficient to erase one bit of information. Taking advantage of this situation, the researchers stated that there is no need for infinite energy or infinite time to go down to absolute zero, but they can do it with sufficient minimum energy and time, but a third factor, is complexity.

Marcus Huber who is one of the researchers"We found that quantum systems that allow the absolute ground state to be reached even at finite energy and in finite time can be described - none of us expected this. But these particular quantum systems have another important property: they are infinitely complex."

Also, according to the team, in order to perfectly erase quantum information in finite energy and in finite time and transfer a qubit to a completely pure ground state in the process, you would need an infinitely complex quantum computer that could theoretically control an infinite number of particles perfectly.

Stating that creating a quantum state compatible with high temperatures is important to prevent quantum states from breaking and becoming unusable for any technical use, the researchers also state that progress will be made thanks to the latest studies in these two areas.

Those who want to learn the details of the study can access the article from the link below.

Stay with physics. :)



Reference

Philip Taranto, Faraj Bakhshinezhad, Andreas Bluhm, Ralph Silva, Nicolai Friis, Maximilian P.E. Lock, Giuseppe Vitagliano, Felix C. Binder, Tiago Debarba, Emanuel Schwarzhans, Fabien Clivaz, Marcus Huber. Landauer Versus Nernst: What is the True Cost of Cooling a Quantum System? PRX Quantum, 2023; 4 (1) DOI: 10.1103/PRXQuantum.4.010332

Comments

Post a Comment

Popular posts from this blog

Bloch Sphere – Geometric Representation of Quantum State

    It is very difficult to visualize quantum states before our eyes. The Bloch sphere represents quantum state functions quite well. The Bloch sphere is named after physicist Felix Bloch. As you can see in the Bloch sphere figure below, it geometrically shows the pure states of two-level quantum mechanical systems. The poles of the Bloch sphere consist of bits |0⟩ and |1⟩. Classically, the point on the sphere indicates either 0 or 1. However, from a quantum mechanics point of view, quantum bits contain possibilities to be found on the entire surface of the sphere. Traditionally, the z-axis represents the |0⟩ qubit, and the z-axis the |1⟩ qubit. When the wave function in superposition is measured, the state function collapses to one of the two poles no matter where it is on the sphere. The probability of collapsing into either pole depends on which pole the vector representing the qubit is closest to. The angle θ that the vector makes with the z-axis determines this probabilit...

Quantum Phase Estimation - Calculating an Eigenvalue

    We continue our series of fundamental and ongoing quantum algorithms. In today's post, we'll look at the eigenvalue calculation that is familiar to anyone in both the basic sciences and engineering. We will consider a slightly different situation, of course, our work is quantum. Let's consider the quantum state of a system! When we make an observation, we obtain real observation values by calculating the eigenvalues and eigenvectors of the state in that system, the mathematical calculation that helps us to have information about the position, momentum, or energy of that system. So, how can we find the eigenvalues of the unitary operators, which act on a system without changing its size, that is, preserve its physical size? To solve this problem, we will examine the Quantum Phase Estimation solution. In order to find the eigenvalues of the unit operator U, we need to find the value of the phase ϕ, which is inside the exponential value. However, it is not that easy. A qua...

A Study of Quantum Properties of Phonons - A New Kind of Quantum Computing Could Be Possible

  To date, we have quantum computers that are superconducting, ion-trapped, neutral atoms, and photons. However, it seems that a new one will be added among these types. Phonons could be popular for this new quantum computer. Before moving on to this stage, a team led by Prof. Andrew Cleland at the Pritzker School of Molecular Engineering at the University of Chicago conducted two experiments to establish a detailed study of phonons. As is known, quantum mechanics argues that quantum elementary particles are indivisible. For example, photons, the smallest particles of light with which we are more studied and familiar, are examples of these elementary particles. However, little attention has been paid to phonons, another quantum particle that transmits sound, in small packets. The team at the University of Chicago was able to figure out how to first capture single phonons and entangle two phonons, using phonons with a pitch that is about a million times higher than what the human ea...