Quantum-mechanical stability of fermion-soliton systems
DSpace at IIT Bombay
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Title |
Quantum-mechanical stability of fermion-soliton systems
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Creator |
SAHU, N
YAJNIK, UA |
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Subject |
extended-hadron models
topological defects field-theory zero modes number 1/2 |
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Description |
Topological objects resulting from symmetry breakdown may be either stable or metastable depending on the pattern of symmetry breaking. However, if they acquire zero-energy modes of fermions, and in the process acquire non-integer fermionic charge, the metastable configurations also get stabilized. In the case of Dirac fermions the spectrum of the number operator shifts by 1/2. In the case of Majorana fermions it becomes useful to assign negative values of fermion number to a finite number of states occupying the zero-energy level, constituting a Majorana pond. We determine the parities of these states and prove a superselection rule. Thus decay of objects with half-integer fermion number is not possible in isolation or by scattering with ordinary particles. The result has important bearing on cosmology as well as condensed matter physics. (C) 2004
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Publisher |
ELSEVIER SCIENCE BV
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Date |
2011-07-26T13:01:04Z
2011-12-26T12:54:28Z 2011-12-27T05:42:24Z 2011-07-26T13:01:04Z 2011-12-26T12:54:28Z 2011-12-27T05:42:24Z 2004 |
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Type |
Article
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Identifier |
PHYSICS LETTERS B, 596(1-2), 1-7
0370-2693 http://dx.doi.org/10.1016/j.physletb.2004.04.090 http://dspace.library.iitb.ac.in/xmlui/handle/10054/6910 http://hdl.handle.net/10054/6910 |
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Language |
en
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