Physical look at vacuum fermionic charge
Using general principles, we present a simple physical derivation of the formula for the induced vacuum charge in 1+1 dimensions, and give some criteria for the dependence of that charge on the details of the background-field configuration. We also clarify some issues concerning the bosonization met...
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Veröffentlicht in: | Phys. Rev. D; (United States) 1987-02, Vol.35 (4), p.1417-1428 |
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container_title | Phys. Rev. D; (United States) |
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creator | POLYCHRONAKOS, A. P |
description | Using general principles, we present a simple physical derivation of the formula for the induced vacuum charge in 1+1 dimensions, and give some criteria for the dependence of that charge on the details of the background-field configuration. We also clarify some issues concerning the bosonization method, the dependence of the charge on the regularization procedure, and the connection with anomalies, and generalize the above discussions to higher dimensions. |
doi_str_mv | 10.1103/PhysRevD.35.1417 |
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D; (United States)</jtitle><addtitle>Phys Rev D Part Fields</addtitle><date>1987-02-15</date><risdate>1987</risdate><volume>35</volume><issue>4</issue><spage>1417</spage><epage>1428</epage><pages>1417-1428</pages><issn>0556-2821</issn><eissn>1089-4918</eissn><coden>PRVDAQ</coden><abstract>Using general principles, we present a simple physical derivation of the formula for the induced vacuum charge in 1+1 dimensions, and give some criteria for the dependence of that charge on the details of the background-field configuration. We also clarify some issues concerning the bosonization method, the dependence of the charge on the regularization procedure, and the connection with anomalies, and generalize the above discussions to higher dimensions.</abstract><cop>Ridge, NY</cop><pub>American Physical Society</pub><pmid>9957800</pmid><doi>10.1103/PhysRevD.35.1417</doi><tpages>12</tpages></addata></record> |
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subjects | 645400 - High Energy Physics- Field Theory CHARGE DENSITY Classical and quantum physics: mechanics and fields DIFFERENTIAL EQUATIONS DIRAC EQUATION EQUATIONS Exact sciences and technology FERMIONS FUNCTIONS HAMILTONIANS LAGRANGIAN FUNCTION LIE GROUPS MASS MATHEMATICAL OPERATORS PARTIAL DIFFERENTIAL EQUATIONS PHASE SHIFT Physics PHYSICS OF ELEMENTARY PARTICLES AND FIELDS QUANTUM OPERATORS QUASI PARTICLES SOLITONS SYMMETRY GROUPS Theory of quantized fields TIME DEPENDENCE U GROUPS U-1 GROUPS VACUUM POLARIZATION WAVE EQUATIONS |
title | Physical look at vacuum fermionic charge |
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