Difference between revisions of "NnL analysis 20211119"

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=Discussion=
 
=Discussion=
==nnΛ data (Bishnu)==
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==nnΛ analysis (Bishnu)==
 
* Events around the thresholds of nnΛ and nnΣ  
 
* Events around the thresholds of nnΛ and nnΣ  
 
** Statistical significance when he changed the integral region.
 
** Statistical significance when he changed the integral region.
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** The decay width (&Gamma;/2) and the experimental response function may be treated<br> by square root of square sum. However, the decay width usually is not based on a simple Gaus. <br> Therefore, the simple square root of square sum seems to be not a good assumption. <br> &rarr; c.f.) In the case of Suzuki's analysis, Bright Wigner function was assumed.
 
** The decay width (&Gamma;/2) and the experimental response function may be treated<br> by square root of square sum. However, the decay width usually is not based on a simple Gaus. <br> Therefore, the simple square root of square sum seems to be not a good assumption. <br> &rarr; c.f.) In the case of Suzuki's analysis, Bright Wigner function was assumed.
  
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=Next Meeting=
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* 9:00 a.m. - on Nov 29, 2021, JST<br> (7:00 p.m.- on Nov 28, 2021)
 
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<font size="4"> [[HYP_HRS-HKS|Back to Home (HRS-HKS)]]</font>
 
<font size="4"> [[HYP_HRS-HKS|Back to Home (HRS-HKS)]]</font>

Revision as of 02:42, 20 November 2021

Info

  • 22:00-23:30 on Nov 19, 2021 (JST)
  • Bishnu (Hampton), Toshi (Kyoto)
  • via BlueJeans

Discussion

nnΛ analysis (Bishnu)

  • Events around the thresholds of nnΛ and nnΣ
    • Statistical significance when he changed the integral region.
  • Decay width
    • The decay width (Γ/2) and the experimental response function may be treated
      by square root of square sum. However, the decay width usually is not based on a simple Gaus.
      Therefore, the simple square root of square sum seems to be not a good assumption.
      → c.f.) In the case of Suzuki's analysis, Bright Wigner function was assumed.


Next Meeting

  • 9:00 a.m. - on Nov 29, 2021, JST
    (7:00 p.m.- on Nov 28, 2021)



Back to Home (HRS-HKS)