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Indirect Determination of the Vertex and Angles of the Unitarity Triangle
The values of the elements of the Cabibbo-Kobayashi-Maskawa matrix are constrained by direct and indirect measurements. A fit to experimental data and theory calculations allows the indirect determination of the vertex and angles of the unitarity triangle as: rho = 0.18 +/- 0.07 eta = 0.35 +/- 0.05...
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Lenguaje: | eng |
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2001
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Acceso en línea: | http://cds.cern.ch/record/489827 |
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author | Mele, Salvatore |
author_facet | Mele, Salvatore |
author_sort | Mele, Salvatore |
collection | CERN |
description | The values of the elements of the Cabibbo-Kobayashi-Maskawa matrix are constrained by direct and indirect measurements. A fit to experimental data and theory calculations allows the indirect determination of the vertex and angles of the unitarity triangle as: rho = 0.18 +/- 0.07 eta = 0.35 +/- 0.05 sin 2alpha = 0.14 +0.25 -0.38 sin 2beta = 0.73 +/- 0.07 gamma = 63 +8 -11 degrees. Information is derived on the presence of CP violation in the matrix, on non-perturbative QCD parameters and on the Bs oscillation frequency. |
id | cern-489827 |
institution | Organización Europea para la Investigación Nuclear |
language | eng |
publishDate | 2001 |
record_format | invenio |
spelling | cern-4898272023-03-14T18:17:56Zhttp://cds.cern.ch/record/489827engMele, SalvatoreIndirect Determination of the Vertex and Angles of the Unitarity TriangleParticle Physics - PhenomenologyThe values of the elements of the Cabibbo-Kobayashi-Maskawa matrix are constrained by direct and indirect measurements. A fit to experimental data and theory calculations allows the indirect determination of the vertex and angles of the unitarity triangle as: rho = 0.18 +/- 0.07 eta = 0.35 +/- 0.05 sin 2alpha = 0.14 +0.25 -0.38 sin 2beta = 0.73 +/- 0.07 gamma = 63 +8 -11 degrees. Information is derived on the presence of CP violation in the matrix, on non-perturbative QCD parameters and on the Bs oscillation frequency.The values of the elements of the Cabibbo-Kobayashi-Maskawa matrix are constrained by direct and indirect measurements. A fit to experimental data and theory calculations allows the indirect determination of the vertex and angles of the unitarity triangle as: rho = 0.18 +/- 0.07 eta = 0.35 +/- 0.05 sin 2alpha = 0.14 +0.25 -0.38 sin 2beta = 0.73 +/- 0.07 gamma = 63 +8 -11 degrees. Information is derived on the presence of CP violation in the matrix, on non-perturbative QCD parameters and on the Bs oscillation frequency.hep-ph/0103040oai:cds.cern.ch:4898272001-03-03 |
spellingShingle | Particle Physics - Phenomenology Mele, Salvatore Indirect Determination of the Vertex and Angles of the Unitarity Triangle |
title | Indirect Determination of the Vertex and Angles of the Unitarity Triangle |
title_full | Indirect Determination of the Vertex and Angles of the Unitarity Triangle |
title_fullStr | Indirect Determination of the Vertex and Angles of the Unitarity Triangle |
title_full_unstemmed | Indirect Determination of the Vertex and Angles of the Unitarity Triangle |
title_short | Indirect Determination of the Vertex and Angles of the Unitarity Triangle |
title_sort | indirect determination of the vertex and angles of the unitarity triangle |
topic | Particle Physics - Phenomenology |
url | http://cds.cern.ch/record/489827 |
work_keys_str_mv | AT melesalvatore indirectdeterminationofthevertexandanglesoftheunitaritytriangle |