- Plot
$m(D^0)$ - Plot
$m(D^\star)$ - Plot the mass difference of the two
- Plot Transverse momentum of
$D^0$ and of the soft$\pi$ and$K$ mesons - Histograms with errorbars (sqrt)
- 2D Histogram for
$p_x - p_z$
- Copy TTree to a new file
- Add random charges to soft
$\pi$ with uniform distribution\ - Generate data with RapidSim for
$D^{\star}\rightarrow {D^0 \rightarrow \pi^-\pi^+}\pi$ - Use
$0.25$ as production asymmetry, i.e., production of$D^0$ and$\bar{D}^0$ , the probability then should be$N_\pm = \frac{1 \pm A}{2}$ . - Save this to a new intermediate TTree in a ROOT file
- Use
$0.50$ as$CP$ asymmetry, i.e., asymmetry between$D^0 \to K^- K^+$ and$\bar{D}^0 \to K^- K^+$ . This should remove either positively charged or negatively charged$\pi$ events. The probability for the$D^0$ is$\frac{1-A_{CP}}{1 + A_{CP}}$
- Assign detection asymmetry to the charged pion. Same function as the
$CP$ asymmetry. - Same asymmetries with different
$A_{CP}$ but for the$D^0\rightarrow \pi^-\pi^+$ TTree.
- Generate data with RapidSim for
$\eta$ and$\phi$ for all particles. - Compare
$p, p_T, \eta, \phi$ of the$D^\star$ and soft$\pi$ for the two decays$D^0\to K^-K^+$ and$D^0\to \pi^-\pi^+$ - Add error bars to the comparison plots.
-
$p_x-p_z$ histogram for soft$\pi$
- Add 0 production asymmetry, and the same detection asymmetry for both
$D^0\to K^-K^+$ and$D^0\to \pi^-\pi^+$ with momentum dependence - Add different
$CP$ asymmetry to the two sets with a large value - Calculate total asymmetry and uncertainty
- Try to add negative
$CP$ asymmetry (Not necessary) - Solve multithreading problem (Not necessary)
- Calculate integrated detection asymmetry
- Calculate total asymmetry with the correct formula and uncertainty due to the integrated detection asymmetry
- Create LaTeX report for this week
- Add more bins to the detection asymmetry histogram
- Minor stuff on LaTeX report
- Save final TTrees in new files
- Create normalized 3d distributions according to the Decay formalism pdf
- Equalize
$KK$ and$\pi\pi$ distributions - Increase statistics for Weighting function using RapidSim
- Fix NaN weight problem
- Fix other weight problems
- Plot some kinematics
- Begin writing the CDS Report.
- Add introduction and motivation
- Add
$\Delta A_{CP}$ formalism and the weighting function
- 1 and -1 detection asymmetry for up and down on
$p_x-p_z$ plane (optional) - 5th week LaTeX report
- Compare
$\Delta A_{\text{total}}$ and$\Delta A_{CP}$ before and after applying the weights - Put everything in the CDS Report
- First introduce CP, calculate weights, then introduce the detection asymmetry and then apply the weights on the detection asymmetry sample.
- Check weighting function regarding
$\phi$ - Write
$6^{th}$ week report - Calculate
$\Delta A$ with uncertainty - Generate new high statistics samples for analysis for
$D^0\to K^-K^+$ and$D^0\to \pi^-\pi^+$ decay modes - Check asymmetries for new high statistics samples and compare with low statistics
- Begin writing the CDS Report.
- Add introduction and motivation.
- Feynman diagrams
- Add
$\Delta A_{CP}$ formalism and the weighting function - Add analysis section
- Add RapidSim section
- Add
$\Delta A$ calculation and compare with the expected value
- Calculate weighting function without detection asymmetry
- Calculate
$\Delta A_{total}$
- Write report for this week with plots and results.
- Caluclate
$A_{total}$ for$KK$ and$\pi\pi$ and$\Delta A_{total}$ - Calculate Weights
$p_T, \eta \phi$ from$D^0$ and add the weight to$D^\star$ - Calculate the
$\Delta A_{total}$ - Calculate weights
$p_T, \eta, \phi$ from$D^\star$ and add the weights to$D^\star$ - Calculate the
$\Delta A_{total}$ - Make plots for detection asymmetry
- Add detection asymmetry plots on the report.
- Add Particle Gun analysis and results.
- Fix what we discussed with Federico