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M. Beneke, T. Feldmann, and D. Seidel, Systematic approach to exclusive B → V l + l − B\to Vl^{+}l^{-} , V γ V\gamma decays
2001
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G. Hiller and F. Kruger, More model independent analysis of b → s b\to s processes
2004
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F. Kruger and J. Matias, Probing new physics via the transverse amplitudes of B 0 → K ∗ 0 ( → K − π + ) l + l − B^{0}\to K^{*0}(\to K^{-}\pi^{+})l^{+}l^{-} at large recoil
2005
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P. Ball and R. Zwicky, New results on B → π , K , η B\to\pi,K,\eta decay formfactors from light-cone sum rules
2005
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U. Egede, T. Hurth, J. Matias, M. Ramon, and W. Reece, New observables in the decay mode B ¯ d → K ¯ ∗ 0 l + l − \bar{B}_{d}\to\bar{K}^{*0}l^{+}l^{-}
Original
2008
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W. Altmannshofer, P. Ball, A. Bharucha, A. J. Buras, D. M. Straub, and M. Wick, Symmetries and Asymmetries of B → K ∗ μ + μ − B\to K^{*}\mu^{+}\mu^{-} Decays in the Standard Model and Beyond
Original
2009
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M. Bartsch, M. Beylich, G. Buchalla, and D. N. Gao, Precision Flavour Physics with B → K ν ν ¯ B\to K\nu\bar{\nu} and B → K l + l − B\to Kl^{+}l^{-}
Original
2009
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A. Bharucha and W. Reece, Constraining new physics with B → K ∗ μ + μ − B\to K^{*}\mu^{+}\mu^{-} in the early LHC era
Original
2010
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M. Beylich, G. Buchalla, and T. Feldmann, Theory of B → K ( ∗ ) ℓ + ℓ − B\to K^{(*)}\ell^{+}\ell^{-} decays at high q 2 q^{2} : OPE and quark-hadron duality
Original
2011
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W. Altmannshofer, P. Paradisi, and D. M. Straub, Model-Independent Constraints on New Physics in b → s b\to s Transitions
Original
2012
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W. Altmannshofer and D. M. Straub, Cornering New Physics in b → s b\to s Transitions
Original
2012
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S. Descotes-Genon, J. Matias, M. Ramon, and J. Virto, Implications from clean observables for the binned analysis of B − > K ∗ μ + μ − B->K*\mu^{+}\mu^{-} at large recoil
Original
2013
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S. Descotes-Genon, J. Matias, and J. Virto, Understanding the B → K ∗ μ + μ − B\to K^{*}\mu^{+}\mu^{-} Anomaly
Original
2013
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Similar

W. Altmannshofer and D. M. Straub, New Physics in B → K ∗ μ μ B\to K^{*}\mu\mu ?
Original
2013
Cited alongside, same era.
A. Khodjamirian, T. Mannel, and Y. M. Wang, B → K ℓ + ℓ − B\to K\ell^{+}\ell^{-} decay at large hadronic recoil
Original
2013
Cited alongside, same era.
S. Jäger and J. Martin Camalich, On B → V ℓ ℓ B\to V\ell\ell at small dilepton invariant mass, power corrections, and new physics
Original
2013
Cited alongside, same era.
F. Beaujean, C. Bobeth, and D. van Dyk, Comprehensive Bayesian analysis of rare (semi)leptonic and radiative B B decays
Original
2014
Cited alongside, same era.
T. Hurth and F. Mahmoudi, On the LHCb anomaly in B → K ∗ ℓ + ℓ − \to K^{*}\ell^{+}\ell^{-}

Then

A. Bharucha, D. M. Straub, and R. Zwicky, B → V ℓ + ℓ − B\to V\ell^{+}\ell^{-} in the Standard Model from light-cone sum rules
Original
2016
Later among the works it cites.
S. Jäger and J. Martin Camalich, Reassessing the discovery potential of the B → K ∗ ℓ + ℓ − B\to K^{*}\ell^{+}\ell^{-} decays in the large-recoil region: SM challenges and BSM opportunities
Original
2016
Later among the works it cites.
M. Ciuchini, M. Fedele, E. Franco, S. Mishima, A. Paul, L. Silvestrini, and M. Valli, B → K ∗ ℓ + ℓ − B\to K^{*}\ell^{+}\ell^{-} decays at large recoil in the Standard Model: a theoretical reappraisal
Original
2016
Later among the works it cites.
S. Descotes-Genon, L. Hofer, J. Matias, and J. Virto, Global analysis of b → s ℓ ℓ b\to s\ell\ell anomalies
Original
2016
Later among the works it cites.

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2017

Status of the $B\to K^*\mu^+\mu^-$ anomaly after Moriond 2017

Altmannshofer, Wolfgang, Niehoff, Christoph, Stangl, Peter et al.

Understand

Motivated by recent results by the ATLAS and CMS collaborations on the angular distribution of the $B \to K^* \mu^+\mu^-$ decay, we perform a state-of-the-art analysis of rare $B$ meson decays based on the $b \to s \mu \mu$ transition.

Using standard estimates of hadronic uncertainties, we confirm the presence of a sizable discrepancy between data and SM predictions.
We do not find evidence for a $q^2$ or helicity dependence of the discrepancy.
The data can be consistently described by new physics in the form of a four-fermion contact interaction $(\bar s \gamma_\alpha P_L b)(\bar \mu \gamma^\alpha \mu)$.