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DOI: 10.1103/physrevlett.100.221801
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Determination of the Strong Phase in<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" display="inline"><mml:msup><mml:mi>D</mml:mi><mml:mn>0</mml:mn></mml:msup><mml:mo>→</mml:mo><mml:msup><mml:mi>K</mml:mi><mml:mo>+</mml:mo></mml:msup><mml:msup><mml:mi>π</mml:mi><mml:mo>−</mml:mo></mml:msup></mml:math>Using Quantum-Correlated Measurements

Jonathan L. Rosner,J. P. Alexander,D. G. Cassel,J. E. Duboscq,R. Ehrlich,L. Fields,L. Gibbons,R. Gray,S. W. Gray,D. L. Hartill,B. K. Heltsley,D. Hertz,C. D. Jones,J. Kandaswamy,D. L. Kreinick,В. Е. Кузнецов,H. Mahlke-Krüger,D. Mohapatra,Peter Onyisi,J. R. Patterson,D. Peterson,D. Riley,A. Rýd,A. J. Sadoff,X. Shi,S. Stroiney,W. M. Sun,T. Wilksen,S. B. Athar,Rishi Patel,J. Yelton,P. Rubin,B. I. Eisenstein,I. Karliner,S. Mehrabyan,N. Lowrey,M. Selen,E. J. White,J. Wiss,R. E. Mitchell,M. R. Shepherd,D. Besson,T. K. Pedlar,D. Cronin-Hennessy,K. Y. Gao,J. Hietala,Y. Kubota,T. Klein,B. W. Lang,R. Poling,A. W. Scott,P. Zweber,S. Dobbs,Z. Metreveli,K. K. Seth,A. Tomaradze,J. Libby,A. Powell,G. Wilkinson,K. M. Ecklund,W. A. Love,V. Savinov,A. López,H. Méndez,J. E. Ramirez Vargas,Jun Ge,D. H. Miller,B. Sanghi,Ian Peter Joseph Shipsey,B. Xin,G. S. Adams,M. Anderson,J. P. Cummings,I. Dankó,Dandan Hu,B. Moziak,J. Napolitano,Q. He,J. Insler,H. Muramatsu,C. S. Park,E. H. Thorndike,F. Yang,M. Artuso,S. Blusk,Sadia Khalil,J. Li,R. Mountain,S. Nisar,K. Randrianarivony,N. Sultana,T. Skwarnicki,S. Stone,J. C. Wang,L. M. Zhang,G. Bonvicini,D. Cinabro,M. Dubrovin,A. Lincoln,J. H. Rademacker,D. M. Asner,K. W. Edwards,P. Naik,R. A. Briere,T. Ferguson,G. Tatishvili,H. Vogel,M. E. Watkins

Physics
Analytical Chemistry (journal)
Particle physics
2008
We exploit the quantum coherence between pair-produced D0 and D0bar in psi(3770) decays to study charm mixing, which is characterized by the parameters x and y, and to make a first determination of the relative strong phase \delta between D0 -> K+pi- and D0bar -> K+pi-. Using 281 pb^-1 of e^+e^- collision data collected with the CLEO-c detector at E_cm = 3.77 GeV, as well as branching fraction input and time-integrated measurements of R_M = (x^2+y^2)/2 and R_{WS} = Gamma(D0 -> K+pi-)/Gamma(D0bar -> K+pi-) from other experiments, we find \cos\delta = 1.03 +0.31-0.17 +- 0.06, where the uncertainties are statistical and systematic, respectively. By further including other mixing parameter measurements, we obtain an alternate measurement of \cos\delta = 1.10 +- 0.35 +- 0.07, as well as x\sin\delta = (4.4 +2.7-1.8 +- 2.9) x 10^-3 and \delta = 22 +11-12 +9-11 degrees.
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    Determination of the Strong Phase in<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML" display="inline"><mml:msup><mml:mi>D</mml:mi><mml:mn>0</mml:mn></mml:msup><mml:mo>→</mml:mo><mml:msup><mml:mi>K</mml:mi><mml:mo>+</mml:mo></mml:msup><mml:msup><mml:mi>π</mml:mi><mml:mo>−</mml:mo></mml:msup></mml:math>Using Quantum-Correlated Measurements” is a paper by Jonathan L. Rosner J. P. Alexander D. G. Cassel J. E. Duboscq R. Ehrlich L. Fields L. Gibbons R. Gray S. W. Gray D. L. Hartill B. K. Heltsley D. Hertz C. D. Jones J. Kandaswamy D. L. Kreinick В. Е. Кузнецов H. Mahlke-Krüger D. Mohapatra Peter Onyisi J. R. Patterson D. Peterson D. Riley A. Rýd A. J. Sadoff X. Shi S. Stroiney W. M. Sun T. Wilksen S. B. Athar Rishi Patel J. Yelton P. Rubin B. I. Eisenstein I. Karliner S. Mehrabyan N. Lowrey M. Selen E. J. White J. Wiss R. E. Mitchell M. R. Shepherd D. Besson T. K. Pedlar D. Cronin-Hennessy K. Y. Gao J. Hietala Y. Kubota T. Klein B. W. Lang R. Poling A. W. Scott P. Zweber S. Dobbs Z. Metreveli K. K. Seth A. Tomaradze J. Libby A. Powell G. Wilkinson K. M. Ecklund W. A. Love V. Savinov A. López H. Méndez J. E. Ramirez Vargas Jun Ge D. H. Miller B. Sanghi Ian Peter Joseph Shipsey B. Xin G. S. Adams M. Anderson J. P. Cummings I. Dankó Dandan Hu B. Moziak J. Napolitano Q. He J. Insler H. Muramatsu C. S. Park E. H. Thorndike F. Yang M. Artuso S. Blusk Sadia Khalil J. Li R. Mountain S. Nisar K. Randrianarivony N. Sultana T. Skwarnicki S. Stone J. C. Wang L. M. Zhang G. Bonvicini D. Cinabro M. Dubrovin A. Lincoln J. H. Rademacker D. M. Asner K. W. Edwards P. Naik R. A. Briere T. Ferguson G. Tatishvili H. Vogel M. E. Watkins published in 2008. It has an Open Access status of “green”. You can read and download a PDF Full Text of this paper here.