A brief question on quantum thermodinamics.

In summary, the conversation discusses the relationship between quantum energy and classical thermodynamics in the context of an electron absorbing and emitting a photon. It is explained that thermodynamic laws are statistical laws that do not apply to single atoms, and that the re-emitted photon does not necessarily have the same energy as the original photon. It is also noted that energy is never truly lost, but can be transferred to other systems or forms.
  • #1
Alex Cros
28
1
Hi, I am new to this forum so I don't really know if this question already exists..

My question is: When an electron absorbs a foton and climbs to the next energy gap and then returns again, as the energy is quantum energy, how is possible that the foton reemited by the electron has the same energy as the original foton, without any energy lost as the classical thermodinamics would suggest? Is there any energy lost during this transformation?

// I am 17 years old, be gentle :D

Thanks!
 
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  • #2
I think there are two answers to this.

1: classical thermodynamics depends on many (as is ##10^{23}##) particles interacting. Thermodynamic laws are statistical laws that apply in those situations, so in the realm of QM where you are dealing with a single atom, the statistical rules don't apply.

2: The reemitted photon does not need to have the same energy. In an atom with lots of energy levels that are close together the incoming photon could excite multiple electrons and then two lower energy photons could be reemitted. In atoms that are part of a solid, the energy could get transferred into vibrations in the solid and a lower energy photon could be reemitted.
 
  • #3
No energy is lost because the energy given up by the electron as it falls to a lower energy state must be equal to the amount of energy required to excite it into that state to begin with. Now, before the electron can drop into a lower energy state and emit a photon, it is possible that something else interacts with it and takes the energy instead. For example, the atom with the excited electron can collide with another atom and the electron can give up this energy to the other atom without emitting a photon.
 
  • #4
Drakkith said:
No energy is lost because the energy given up by the electron as it falls to a lower energy state must be equal to the amount of energy required to excite it into that state to begin with. Now, before the electron can drop into a lower energy state and emit a photon, it is possible that something else interacts with it and takes the energy instead. For example, the atom with the excited electron can collide with another atom and the electron can give up this energy to the other atom without emitting a photon.

I've been wondering for a while, is there any experiment which has observed interference after a free, or losely coupled, atom has absorbed and emitted a photon?

Or are we left with only more complex effects to confirm this this type of mechanism?
 
Last edited:
  • #5
What is a "free or loosely coupled" atom in this context?
 
  • #6
Drakkith said:
What is a "free or loosely coupled" atom in this context?

An atom which is sufficiently decoupled from a complex system.
 
  • #7
Drakkith said:
No energy is lost because the energy given up by the electron as it falls to a lower energy state must be equal to the amount of energy required to excite it into that state to begin with. Now, before the electron can drop into a lower energy state and emit a photon, it is possible that something else interacts with it and takes the energy instead. For example, the atom with the excited electron can collide with another atom and the electron can give up this energy to the other atom without emitting a photon.

And would that energy transformation be done without any energy lost in the process of transformation?

Thanks for all the answers so far!
 
  • #8
Alex Cros said:
And would that energy transformation be done without any energy lost in the process of transformation?

Thanks for all the answers so far!

What you are reading are already examples of energy being "lost". The expression "lost" refer to energy changing form into something unusable or different from the original (e.g. kinetic energy becomes thermal energy). No energy is ever lost strictly speaking, because energy is conserved.
 
  • #9
Alex Cros said:
And would that energy transformation be done without any energy lost in the process of transformation?

"Lost" energy is energy that has been transferred into a system that is too complicated to keep track of the energy. As ddd123 points out, it is not really lost. When you talk about energy being "lost" in something like an inelastic collision, the energy is just being distributed to the (more than ##10^{23}##) atoms involved in the collision. Once numbers like that are involved, it is preferable to deal with statistical measures of energy like temperature. That is when the thermodynamic law apply.

Every transfer of energy transfers all of the energy without losing any energy.
 

Related to A brief question on quantum thermodinamics.

1. What is quantum thermodynamics?

Quantum thermodynamics is a branch of physics that combines the principles of quantum mechanics and thermodynamics to study the behavior of small systems at the microscopic level.

2. How does quantum thermodynamics differ from classical thermodynamics?

In classical thermodynamics, systems are described using macroscopic variables such as temperature, pressure, and volume. In quantum thermodynamics, the behavior of individual particles is taken into account, making it more suitable for studying small systems.

3. What are the applications of quantum thermodynamics?

Quantum thermodynamics has various applications in fields such as quantum computing, quantum information theory, and nanotechnology. It also helps in understanding the thermodynamic properties of quantum systems, which are crucial in fields like quantum biology and quantum chemistry.

4. Can quantum thermodynamics explain the paradoxes of classical thermodynamics?

Quantum thermodynamics does not necessarily provide solutions to the paradoxes of classical thermodynamics, but it does offer a more comprehensive understanding of the behavior of small systems. It also helps in bridging the gap between classical and quantum descriptions of thermodynamic processes.

5. How does the second law of thermodynamics apply to quantum systems?

In quantum thermodynamics, the second law of thermodynamics still applies, but it is modified to account for the quantum nature of systems. For example, the concept of entropy is extended to include quantum information, leading to the principle of maximum entropy production.

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