Recent content by Valeriia Lukashenko
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Erasmus Internship in Europe for Computational Physics & Astrophysics
Look at Anton Pannekoek Institute (astronomy/astrophysics), Nikhef (they have both computation and astroparticle research) and CWI (computational science, informatics, mathematics)- Valeriia Lukashenko
- Post #3
- Forum: STEM Academic Advising
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Mixing CP asymmetry calculation
I guess you were referring to penguin topologies, but I don't get how to draw properly, so I did this diagram, which has virtual quark for sure (I don't know how to understand if W are virtual). Is it okay? I haven't seen such diagrams so far. then my both decays have different topologies. Do I...- Valeriia Lukashenko
- Post #3
- Forum: Advanced Physics Homework Help
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Mixing CP asymmetry calculation
Homework Statement Consider decay ##\bar{B^0_s}\rightarrow D^+_s \pi^-## and calculate its mixing-induces CP asymmetry. Homework Equations $$\xi_f^{s}=e^{i\theta_{M_{12}}} \frac{A(\bar{B^0_q}\rightarrow f)}{A(B^0_q \rightarrow f)}=\pm e^{-i\phi_s}\frac{...- Valeriia Lukashenko
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- Asymmetry Calculation Cp violation Mixing
- Replies: 3
- Forum: Advanced Physics Homework Help
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Is the Left Angle of the CKM Unitarity Triangle Really Pi Minus Gamma?
Yeah, I guess I was not clear in my question. So, ##\gamma## is defined using "The" unitarity triangle (##V_{ud}V_{ub}^{*}+V_{cd}V_{cb}^{*}+V_{td}V_{tb}^{*}=0##). In the triangle above ##\gamma## appears again. In the picture, it appears in left angle ##\pi - \gamma##. I tried to check if this...- Valeriia Lukashenko
- Post #3
- Forum: Advanced Physics Homework Help
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Is the Left Angle of the CKM Unitarity Triangle Really Pi Minus Gamma?
Homework Statement I want to proof for $$V_{us}V^{*}_{ub}+V_{cs}V^{*}_{cb}+V_{ts}V^{*}_{tb}=0$$ unitarity triangle that left angle is $$\pi-\gamma$$ (see below picture from my lecture notes). Homework Equations [/B] $$\gamma \approx - arg(V_{ub})$$ $$\beta_s \approx arg(V_{ts})+\pi$$...- Valeriia Lukashenko
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- Angles Coursework Cp violation Triangle Unitarity
- Replies: 2
- Forum: Advanced Physics Homework Help
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Interpret constraints on scattering amplitude
Homework Statement For the following theory: ##\mathcal{L}=\frac{1}{2}[(\partial \phi)^2-m^2\phi^2+(\partial\Phi)^2-M^2\Phi^2]+g\phi^2 \Phi^2## Compute s-channel amplitude for process ##\phi\phi \rightarrow \phi\phi##. Interpret result for ##M>2m##. Homework Equations Scattering amplitude...- Valeriia Lukashenko
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- Amplitude Constraints Particle physics Scattering
- Replies: 1
- Forum: Advanced Physics Homework Help