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We construct a scalar dark matter model with $U(1)_{L_mu-L_tau}$ symmetry in which the dark matter interacts with the quark flavours, allowing lepton non-universal $b to s ell bar{ell}$ decays. The model can solve $b to s mu mu$ ($R_{K^{(*)}}$) anomaly and accommodate the relic abundance of dark matter simultaneously while satisfying the constraints from other low energy flavour experiments and direct detection experiments of dark matter. The new fields include vector-like heavy quarks $U$ and $D$, $U(1)_{L_mu-L_tau}$ breaking scalar $S$, as well as the dark matter candidate $X_I$ and its heavy partner $X_R$. To explain both $b to s mu mu$ anomaly and the dark matter, {it i)} large mass difference between $X_R$ and $X_I$ is required, {it ii)} electroweak scale dark matter and heavy quarks are favoured, {it iii)} not only electroweak scale but ${cal O}(10)$ TeV dark gauge boson $Z$ and $X_R$ are allowed.
We propose a local $U(1)_{L_mu-L_tau}$ model to explain $b to s mu^+ mu^-$ anomaly observed at the LHCb and Belle experiments. The model also has a natural dark matter candidate $N$. We introduce $SU(2)_L$-doublet colored scalar $widetilde{q}$ to m
With their 2010-2011 data set, the LHC experiments have started their quest to observe the rare decays B0_{s/d} -> mu+ mu-. This study will provide very sensitive probes of New Physics (NP) effects. NP discovery potential lies as well in the study of
This talk discusses possible new physics interpretations of recent experimental results on the B-->K*mu+mu- decay that show a discrepancy with the Standard Model predictions. A model independent analysis that takes into account all the relevant obser
oindent A search for the decays $B^0_{s}rightarrow mu^+ mu^- mu^+ mu^-$ and $B^0 rightarrow mu^+ mu^- mu^+ mu^-$ is performed using data, corresponding to an integrated luminosity of 1.0ensuremath{{,fb}^{-1}}xspace, collected with the LHCb detector i
The flavour changing neutral current decays can be interesting probes for searching for new physics. Angular distributions of $b to s ell^+ ell^-$ transition processes of both $mathrm{B}^0 to mathrm{K}^{*0} mu^ +mu^-$ and $mathrm{B}^+ to mathrm{K}^+