Can Graphene/Nanotubes Change Mass?

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The discussion centers on the conjecture that mass may be modulated through relativistic effects on leptons within graphene when structured as nanotubes. It explores the implications of manipulating the effective mass of quasiparticles, which behave as massless, relativistic Dirac fermions in graphene. The conversation highlights that the original electrons do not lose mass; rather, it is the quasiparticles that exhibit altered effective mass properties. This raises questions about potential applications such as propellantless propulsion and artificial gravity, although these remain theoretical at this stage.

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A new conjecture postulates that it may be possible to "create" mass through relativistic effects on leptons inside of graphene, when it is rolled up into a nanotube:

http://www.technologyreview.com/blog/arxiv/25914/?p1=A4

Gee, does that imply that it could be possible to manipulate or modulate the mass of a system comprising graphene/nanotubes?
Can anyone think of a suitable mechanism to accomplish this?

Leaving aside the details of how to accomplish this for a moment, what are the further implications and applications of a system whose mass could be modulated through internal relativistic effects?
Could it be possible to achieve propellantless propulsion? Perhaps even artificial gravity?
 
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This is a mathematical analog of relativity, not an actual relativistic effect. Solid state physics has lots of phenomena that are mathematically analogous to interesting things in other fields of physics (e.g., black holes).
 
It's not the true mass of the electrons or any other particles that is being altered.

What's modified is the effective mass of the quasiparticles of the system. Quasiparticles are reflections of the low-lying degrees of freedom of the system. As the name suggests, these low-lying degrees of freedom can be modeled using a particle picture. These quasiparticles can behave like ordinary non-relativistic electrons (same charge, same spin, different mass) which is what happens in a Fermi liquid. In graphene the quasiparticles behave as massless, relativistic Dirac fermions -- which is one of the reasons what makes this material so interesting. However, these Dirac fermions are not the original electrons.

So the article is simply wrong in saying that it's the electrons which have no mass, and that the compactification of one spatial direction generates a mass term for the electrons. This is not true. It applies to the low-lying degrees of freedom of the system -- the quasiparticles.
 

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