Violation in Mixing
Violation in Mixing
Violation in Mixing
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110 Strategy and Tools for Charmless Two-body � Decays Analysis<br />
Figure 4-8. Left plots: Ã-efficiency identification and �-contam<strong>in</strong>ation for SMS Loose selector as a<br />
function of the momentum for tracks with<strong>in</strong> �ÁÊ� acceptance. Right plots: ¯ ��� for low momenta<br />
(� ����Î� ) and high momenta (� ����Î� ) as a function of Ó× �) for SMS Loose selector.<br />
¯ Very Loose: Ä � �ÄÃ<br />
¯ Loose: Ä Ã �ÖÄ� and Ä Ã � Ä Ô<br />
¯ Tight and Very Tight: Ä Ã �ÖÄ� and Ä Ã �ÄÔ<br />
¯ NotAPion: Ä � �ÖÄÃ and Ä � �ÖÄÔ,<br />
where parameterization of Ö as function of momentum depends on the criteria. The count<strong>in</strong>g analysis used<br />
here as a cross check has been performed us<strong>in</strong>g the Loose selection. In the momentum region of <strong>in</strong>terest<br />
(above ����Î� ) this selection uses only the �ÁÊ� with two different Ö values: Ö � for momenta<br />
� ����Î� and Ö � � for momenta � ����Î� . A track is considered a kaon when it satisfies the<br />
Loose selection, otherwise it is considered to be a pion. To elim<strong>in</strong>ate protons, an additional cut on the<br />
���Ö�Ò�ÓÚ angle � � Ô �� � � is applied, where � Ô is the expected angle for a proton.<br />
In order to measure the branch<strong>in</strong>g fraction of the Ã� and �� decays the efficiency and contam<strong>in</strong>ation of Ãidentification<br />
need to be well known. These quantities are obta<strong>in</strong>ed us<strong>in</strong>g the � £ control sample described<br />
<strong>in</strong> Sec. 4.4.1.<br />
Left plots <strong>in</strong> Fig. 4-8 show the efficiencies ¯ ��� and ¯ ��� for the Loose selector as a function of the<br />
momentum for tracks <strong>in</strong>side the �ÁÊ� acceptance. Table 4-4 reports the <strong>in</strong>tegrated efficiencies assum<strong>in</strong>g a<br />
flat momentum distribution between �� and �� ��� .<br />
MARCELLA BONA