Principle of Equivalence for all Strongly Interacting Particles within the S -Matrix Framework
The Feynman principle is formulated within the Smatrix framework. It is postulated that all poles of the S-matrix are Regge poles; it is shown how to distinguish between Regge and elementary particle poles. High-energy forward and backward peaks are associated with Regge poles, and together with the...
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Veröffentlicht in: | Phys. Rev. Letters 1961-01, Vol.7 (10), p.394-397 |
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description | The Feynman principle is formulated within the Smatrix framework. It is postulated that all poles of the S-matrix are Regge poles; it is shown how to distinguish between Regge and elementary particle poles. High-energy forward and backward peaks are associated with Regge poles, and together with the principle of maximal analyticity in the J plane, a natural explanation of why low-mass particles tend to have low internal quantum numbers is provided, (L.N.N.) |
doi_str_mv | 10.1103/PhysRevLett.7.394 |
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Letters</title><description>The Feynman principle is formulated within the Smatrix framework. It is postulated that all poles of the S-matrix are Regge poles; it is shown how to distinguish between Regge and elementary particle poles. High-energy forward and backward peaks are associated with Regge poles, and together with the principle of maximal analyticity in the J plane, a natural explanation of why low-mass particles tend to have low internal quantum numbers is provided, (L.N.N.)</description><subject>ELEMENTARY PARTICLES</subject><subject>ENERGY</subject><subject>FEYNMAN DIAGRAM</subject><subject>FIELD THEORY</subject><subject>INTERACTIONS</subject><subject>MASS</subject><subject>MATRICES</subject><subject>PARTICLE MODELS</subject><subject>PHYSICS</subject><subject>QUANTUM MECHANICS</subject><subject>QUANTUM NUMBER</subject><subject>REGGE POLES</subject><subject>S-MATRIX</subject><subject>SCATTERING</subject><subject>STRONG INTERACTIONS</subject><issn>0031-9007</issn><fulltext>true</fulltext><rsrctype>article</rsrctype><creationdate>1961</creationdate><recordtype>article</recordtype><recordid>eNpNkM1OAjEYRbvQREQfwF3jfrA_M0xnaQgoCUYiurUp33xlqkMH28rP24vBhaub3JycxSHkhrMB50zezZtDfMHtDFMalANZ5Wekx5jkWcVYeUEuY_xgjHExVD3yPg_Og9u0SDtLx1_fbmta9IDUdoGatqWLFDq_ag906hMGA8n5FZ2bkBy0GOnOpcZ5mhqkC5o9mRTcnk6CWeOuC59X5NyaNuL13_bJ22T8OnrMZs8P09H9LANRspRxLKBWpbCmqKyqAOVSgqxLwytpamCw5ILlqrCwrFAW9vgXCEMFoqq5GeayT25P3i4mpyO4hNBA5z1C0rkSpVLiCPETBKGLMaDVm-DWJhw0Z_q3nP5XTpf6WE7-AHMVaFM</recordid><startdate>19610101</startdate><enddate>19610101</enddate><creator>Chew, Geoffrey F.</creator><creator>Frautschi, S. 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Rev. Letters</jtitle></facets><delivery><delcategory>Remote Search Resource</delcategory><fulltext>fulltext</fulltext></delivery><addata><au>Chew, Geoffrey F.</au><au>Frautschi, S. C.</au><aucorp>Univ. of California, Berkeley</aucorp><format>journal</format><genre>article</genre><ristype>JOUR</ristype><atitle>Principle of Equivalence for all Strongly Interacting Particles within the S -Matrix Framework</atitle><jtitle>Phys. Rev. Letters</jtitle><date>1961-01-01</date><risdate>1961</risdate><volume>7</volume><issue>10</issue><spage>394</spage><epage>397</epage><pages>394-397</pages><issn>0031-9007</issn><abstract>The Feynman principle is formulated within the Smatrix framework. It is postulated that all poles of the S-matrix are Regge poles; it is shown how to distinguish between Regge and elementary particle poles. High-energy forward and backward peaks are associated with Regge poles, and together with the principle of maximal analyticity in the J plane, a natural explanation of why low-mass particles tend to have low internal quantum numbers is provided, (L.N.N.)</abstract><doi>10.1103/PhysRevLett.7.394</doi><tpages>4</tpages></addata></record> |
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subjects | ELEMENTARY PARTICLES ENERGY FEYNMAN DIAGRAM FIELD THEORY INTERACTIONS MASS MATRICES PARTICLE MODELS PHYSICS QUANTUM MECHANICS QUANTUM NUMBER REGGE POLES S-MATRIX SCATTERING STRONG INTERACTIONS |
title | Principle of Equivalence for all Strongly Interacting Particles within the S -Matrix Framework |
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