Tuesday, April 6, 2021

Quantum Zeno Effect and the Schwinger Effect combined? Graphene or Tubulin-Tryptophans

 

 https://tf.nist.gov/general/pdf/858.pdf

 Ah so Graphene has a Schwinger Effect!

https://inspirehep.net/files/49493d743a1a8c090d4e8eb5de689256

 

 We present a simple and intuitive description of both, the Schwinger effect and false vacuum decay through bubble nucleation, as tunneling problems in one-dimensional relativistic quantum mechanics. Both problems can be described by an effective potential that depends on a single variable of dimension length, which measures the separation of the particles in the Schwinger pair, or the radius of a bubble for the vacuum decay. We show that both problems can be described as tunneling in one-dimensional quantum mechanics if one interprets this variable as the position of a relativistic particle with a suitably defined effective mass. The same bounce solution can be used to obtain reliable order of magnitude estimates for the rates of the Schwinger pair production and false vacuum decay.

 https://arxiv.org/pdf/2005.14163.pdf

 The momentum spectrum of positively and negatively charged carriers created in intrinsic graphene submitted to a time-dependent external electric field is evaluated for many external field configurations. Owing to the formal analogy between relativistic quantum mechanics and the description of graphene quasiparticles in terms of the massless Dirac equation, the electron momentum density is evaluated within two-dimensional massless quantum electrodynamics coupled to a strong classical field. This allows the treatment of dynamical effects in electron-hole creation and gives a physical description in terms of the time-dependent Schwinger mechanism. At zero transverse momentum, it is shown that the Fermi bound in the electron-hole momentum spectrum is saturated in a certain momentum window and the pair density depends only on the potential difference between asymptotic potentials before and after the interaction. The pair density for nonzero transverse momenta is evaluated using numerical calculations. The numerical results demonstrate that an important number of pairs can be created by an external field through both tunneling and multiphoton processes. It is argued that these features of the dynamical pair production may facilitate the detection of the Schwinger mechanism using graphene as a condensed matter analog to quantum electrodynamics.

 https://journals.aps.org/prb/abstract/10.1103/PhysRevB.92.035401

 Sonner, Julian. “Holographic Schwinger Effect and the Geometryof Entanglement.” Physical Review Letters 111, no. 21 (November2013).

 

 https://dspace.mit.edu/bitstream/handle/1721.1/84960/Sonner-2013-Holographic%20Schwinger%20effect.pdf?sequence=2&isAllowed=y

 

 

 

 

 

 

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