On the Flavor Problem in Strongly Coupled Theories - THEP Mainz

following bulk mass parameters 1
cQ1
cu1
cd1
= −0.632 , cQ2 = −0.581 , cQ3 = −0.459 ,
= −0.667 , cu2 = −0.543 , cu3 = +0.108 ,
= −0.617 , cd2 = −0.625 , cd3 = −0.581 ,
and Yukawa matrices
⎛
1.798 − 0.629 i − 0.981 + 0.343 i
⎞
−0.555 − 0.780 i
Y u = ⎝ 0.326 + 0.023 i − 1.468 − 1.898 i −0.409 − 1.351 i ⎠ ,
0.494 − 1.834 i 0.300 − 0.416 i −1.128 + 2.220 i
⎛
0.330 − 0.330 i 0.273 + 2.626 i
⎞
0.669 + 0.255 i
Y d = ⎝ −0.647 + 0.124 i − 0.021 − 2.913 i −0.221 − 0.045 i ⎠ .
1.223 − 1.134 i − 0.019 − 0.030 i 0.318 − 2.092 i
The second parameter point is given by
and
cQ1
⎛
cu1
Y u = ⎝
⎛
Y d = ⎝
cd1
= −0.651 , cQ2 = −0.586 , cQ3 = −0.469 ,
= −0.666 , cu2 = −0.521 , cu3 = +0.501 ,
= −0.644 , cd2 = −0.618 , cd3 = −0.563 ,
−0.495 − 0.151 i 0.471 − 0.208 i 1.850 − 2.155 i
0.032 − 1.198 i − 2.280 + 0.216 i 1.285 + 0.756 i
0.571 + 0.842 i − 1.031 + 0.223 i 2.131 − 0.343 i
−1.003 − 0.146 i − 1.677 + 1.677 i 1.249 + 1.812 i
0.165 − 0.762 i − 2.736 − 0.514 i 0.338 − 0.039 i
0.971 + 1.203 i 0.454 + 0.532 i 0.202 + 1.370 i
Finally, our third parameter point features
and
⎛
Y u = ⎝
⎛
Y d = ⎝
cQ1
cu1
cd1
= −0.652 , cQ2 = −0.563 , cQ3 = −0.486 ,
= −0.655 , cu2 = −0.497 , cu3 = +0.999 ,
= −0.639 , cd2 = −0.612 , cd3 = −0.578 ,
0.100 + 1.586 i − 0.024 + 0.772 i 0.956 + 1.828 i
0.228 + 0.835 i − 0.018 + 0.145 i −0.969 + 1.064 i
−0.101 − 0.060 i − 0.116 − 0.238 i −0.223 + 2.312 i
0.232 + 2.313 i 0.597 − 1.654 i −0.219 + 1.182 i
0.661 − 2.200 i − 0.765 − 0.815 i −1.270 + 1.060 i
−1.021 + 1.220 i − 0.066 + 0.097 i 2.497 + 1.067 i
1 Here and below, results are given to at least three significant digits.
⎞
⎠ ,
⎞
⎠ .
⎞
⎠ ,
⎞
⎠ .
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