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Form Factor Counting and HQET Matching for New Physics in Λ_b to Λ_c^*lν

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arxiv 2105.09330 v2 pith:AKMNQI6O submitted 2021-05-19 hep-ph

Form Factor Counting and HQET Matching for New Physics in Λ_b to Λ_c^*lν

classification hep-ph
keywords lambdaformfactorshqetalphabeyondcountinglepton
verification ladder T0 review T1 audit T2 compute T3 formal T4 reserved
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We calculate the $\Lambda_b \to \Lambda_c^*(2595) l \nu$ and $\Lambda_b \to \Lambda_c^*(2625) l \nu$ form factors and decay rates for all possible $b \to c l \bar\nu$ four-Fermi interactions in and beyond the Standard Model (SM), including nonzero charged lepton masses and terms up to order $\mathcal{O}(\alpha_s, 1/m_{c,b})$ in the heavy quark effective theory (HQET). We point out a subtlety involving the overcompleteness of the representation of the spin-parity $1/2^+ \to 3/2^-$ antisymmetric tensor form factors, relevant also to other higher excited-state transitions, and present a general method for the counting of the physical form factors for any hadronic transition matrix element and their matching onto HQET. We perform a preliminary fit of a simple HQET-based parametrization of the $\Lambda_b \to \Lambda_c^*$ form factors at $\mathcal{O}(\alpha_s, 1/m_{c,b})$ to an existing quark model, providing preliminary predictions for the lepton universality ratios $R(\Lambda_c^*)$ beyond the SM. Finally, we examine the possible incompatibility of recent lattice QCD results with expectations from the heavy-quark expansion and available experimental data.

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Cited by 2 Pith papers

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  1. $b \to c$ semileptonic sum rule: orbitally excited hadrons

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    Sum rules for b→cτν transitions to orbitally excited charm hadrons show larger deviations from heavy quark symmetry than ground states, with tensor effects often sizable, but current form factor uncertainties prevent ...

  2. An introduction to Hammer v2: Helicity Amplitude Module for Matrix Element Reweighting

    hep-ph 2026-07 unverdicted novelty 4.0

    Hammer v2 updates the helicity amplitude reweighting library with near-linear scaling for high-dimensional tensor operations in BSM and form-factor spaces plus improved Python bindings.