De Broglie about individuality and system

In summary, the book discusses how the concept of physical individual is complementary to the concept of system, and how this is of the same nature as the wave-particle duality. This idea was studied more closely in the past, but it is still relevant today.
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Heidrun
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I've read De Broglie's book "La Physique Nouvelle Et Les Quanta" from 1936, which translates in "The New Physics and Quanta" but I haven't found the english version of the book (not sure it exists). This book looks over what you can learn during approximately the 2 first years of a bachelor in physics. So, close to the end of the book he's talking about this (translated by myself so sorry if some specific terms are not the right ones):

"[...] one could say that the notion of physical individual is complementary, in the sense of Bohr, to the notion of system. The particle only has a well defined individuality when it is isolated. As soon as it interacts with other particles, its individuality is decreased. Perhaps had we not sufficiently noticed in the classical theories that the concept of potential energy of a system involves a weakening of individuality for the components of this system as a result of the pooling, under form of potential energy, of a part of the total energy. In cases envisaged by the new mechanics where particles of the same nature occupy, somehow simultaneously, the same region of space*, the individuality of these particles diminishes until it disappears. Passing gradually from the case of isolated particles without interactions to the case last mentioned, we see the concept of particles' individuality fade gradually as the system's individuality asserts itself. So it appears that the individual and the system are somehow complementary idealizations**. It may be an idea that should be studied more closely."

*: Linked to what he calls "exchange energy" and says about it:
"The particles are generally not localized in wave mechanics, they have a field of possible presence in space: there is an exchange energy when two particles of the same kind have areas of possible presence that impinge on one another, and in this case only."
So like overlap in molecular orbitals.

**: By this he means that this is of the same nature than the wave-particle duality, as he says in the first setence of this excerpt.

So was this idea indeed studied more closely since he wrote that book? Did it lead somewhere? If it did, this is obviously somehow linked to quantum entanglement (but I don't know the theoretical part about it).
 
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Yes. QM has advanced a long way since deB.
These days it's more like a particle has no meaningful "real" identity by itself, and needs an interaction to tell it what it is.
I think a common example is the neutral kaon... whose matter/antimatter state is undetermined until measured: just 'cause you started with a beam of antikaons does not mean that's what you get a bit later.
More commonly - in quantum intereference models, QM is silent on what happens to the particle between emission and detection ... the Feynman approach requires you to work out the probability that it may have been a different particle for part of it's journey.
It's no more linked to quantum entanglement than anything else though.
 
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1. What is De Broglie's theory of individuality and system?

De Broglie's theory states that every physical system, whether it is a single particle or a large system of particles, has a unique and distinct identity. This means that each system has its own set of properties and characteristics that make it different from any other system.

2. How did De Broglie's theory impact the field of quantum mechanics?

De Broglie's theory was a significant contribution to the development of quantum mechanics. It helped to explain the wave-particle duality of matter, where particles can behave like waves and vice versa. This led to the understanding that particles have both a particle-like nature and a wave-like nature.

3. What is the difference between individuality and system in De Broglie's theory?

Individuality refers to the unique properties and characteristics of a single particle, while system refers to a collection of particles and their collective properties. De Broglie's theory explains that each individual particle within a system has its own identity, but together they make up the unique identity of the system as a whole.

4. How does De Broglie's theory relate to the concept of superposition?

In quantum mechanics, superposition refers to the ability of particles to exist in multiple states simultaneously. De Broglie's theory supports this idea by stating that particles can have both a particle-like and a wave-like nature, and can exist in multiple states at the same time.

5. Does De Broglie's theory apply to all types of particles?

De Broglie's theory applies to all particles, regardless of their size or mass. This includes both subatomic particles, such as electrons, as well as larger particles, like atoms and molecules. It also applies to composite systems, such as crystals, which are made up of many particles.

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