Revisiting the one leptoquark solution to the R(D(∗)) anomalies and its phenomenological implications
By Xin-Qiang Li, Ya-Dong Yang, Xin Zhang. 2016
203 citations recorded by the source corpus.
A bstractIt has been shown recently that the anomalies observed in B¯→D*τν¯τ$$ \overline{B}\to {D}^{\left(*\right)}\tau {\overline{\nu}}_{\tau } $$ and B¯→K¯ℓ+ℓ−$$ \overline{B}\to \overline{K}{\ell}^{+}{\ell}^{-} $$ decays could be resolved with just one scalar leptoquark. Fitting to the current data on R(D(∗)) along with acceptable q2 distributions in B¯→D∗τν¯τ$$ \overline{B}\to {D}^{\left(\ast \right)}\tau {\overline{\nu}}_{\tau } $$ decays, four best-fit solutions for the operator coefficients have been found. In this paper, we explore the possibilities of how to discriminate these four solutions. Firstly, we find that two of them are already excluded by the decay Bc−→τ−ν¯τ$$ {B}_c^{-}\to {\tau}^{-}{\overline{\nu}}_{\tau } $$, because the predicted decay widths have already overshot the total width ΓBc . It is then found that the remaining two solutions result in two effective Hamiltonians governing b→cτν¯τ$$ b\to c\tau {\overline{\nu}}_{\tau } $$ transition, which differ by a sign and enhance the absolute value of the coefficient of c¯LγμbLτ¯LγμντL$$ {\overline{c}}_L{\gamma}_{\mu }{b}_L{\overline{\tau}}_L{\gamma}^{\mu }{\nu}_{\tau\ L} $$ operator by about 12%. However, they give nearly the same predictions as in the SM for the D∗ and τ longitudinal polarizations as well as the lepton forward-backward asymmetries in B¯→D∗τν¯τ$$ \overline{B}\to {D}^{\left(\ast \right)}\tau {\overline{\nu}}_{\tau } $$ decays. For the other observables like ℬBc−→τ−ν¯τ,ℬBc−→γτ−ν¯τ,RD∗q2,dℬB¯→D∗τν¯τ/dq2$$ \mathrm{\mathcal{B}}\left({B}_c^{-}\to {\tau}^{-}{\overline{\nu}}_{\tau}\right),\mathrm{\mathcal{B}}\left({B}_c^{-}\to \gamma {\tau}^{-}{\overline{\nu}}_{\tau}\right),{R}_{D\left(\ast \right)}\left({q}^2\right),\ \mathrm{d}\mathrm{\mathcal{B}}\left(\overline{B}\to {D}^{\left(\ast \right)}\tau {\overline{\nu}}_{\tau}\right)/\mathrm{d}{q}^2 $$ and ℬBc−→X3τν¯τ$$ \mathrm{\mathcal{B}}\left({B}_c^{-}\to {X}_3\tau {\overline{\nu}}_{\tau}\right) $$, on the other hand, the two solutions give sizable enhancements relative to the SM predictions. With measurement of Bc−→τ−ν¯τ$$ {B}_c^{-}\to {\tau}^{-}{\overline{\nu}}_{\tau } $$ at LHCb and refined measurements of observables in B¯→D∗τν¯τ$$ \overline{B}\to {D}^{\left(\ast \right)}\tau {\overline{\nu}}_{\tau } $$ at both LHCb and Belle-II, such a specific NP scenario could be further deciphered.
Subfields: Artificial Intelligence, Nuclear and High Energy Physics
View Paper: https://www.semanticscholar.org/paper/adb03d33635b9d2f2475ea7d43bd70af8a566b22
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Citations in the corpus
- Review of lepton universality tests in B decays (2018, background): “etime of the B c meson, dierential distributions in B!D()˝ ˝) are in tension with a simultaneous explanation of RD and RD [149,150] (these constraints could be avoided with right-handed couplings [145]). Moreover, some ultraviolet complete models with an additional neutral spin-0 particle are ruled”
- Constraining new physics in b → cℓν transitions (2018, background): “he exclusive ones and do not combine them in a global t. Finally, we include the constraint from the total width of the B c meson, which can be modied signicantly in scenarios with scalar couplings [81,82]. 6This might also explain the dierence between the values of V cb obtained from unfolded and f”
- Opportunities in Flavour Physics at the HL-LHC and HE-LHC (2018, background): “Note that a charged Higgs also presents an important tension between the current measurement of R(D∗) and the measured lifetime of the Bc meson [1031, 1046, 1063, 1064].”
- R(D(⁎)) in a general two Higgs doublet model (2017, background): “ined by this process [40, 65].4 The branching ratio for B c !˝ is obtained by BR(B c !˝ ) = ˝ Bc m Bc m 2 ˝ f 2 Bc G2 F jV cbj 2 8ˇ 1 m2 ˝ m B2 c 2 1 + D˝ H+ (m 2 Bc ) ; (36) 4 See also Ref.[66]. 13 where ˝ Bc is the lifetime of B c meson and the charged Higgs boson contribution D ˝ H+ is given i”
- Reconsidering the one leptoquark solution: flavor anomalies and neutrino mass (2017, background): “Despite this, measurements of the Bc lifetime have recently been shown to imply serious constraints [94, 103] for models explaining RD(∗) with contributions to the operator C3i S defined in eq.”
- A global likelihood for precision constraints and flavour anomalies (2018, background): “ents Cbc˝˝ S L and Cbc˝˝ S R . The corresponding operators are dened by Obc˝˝ S L = 4G F p 2 V cb(c Rb L)(˝ R ˝L); O bc˝˝ S R = 4G F p 2 V cb(c Lb R)(˝ R ˝L): (9) The constraint from B c!˝[74,75] allows a solution to the R D anomaly only for Cbc˝˝ S L ˇ Cbc˝˝ S R and precludes a solution of the R D ”