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The rare decays $h^0\rightarrow Zγ,V Z$ in the NB-LSSM

Xing-Xing Dong, Cai Guo, Wen Lu, Shu-Min Zhao, Tai-Fu Feng

TL;DR

NB-LSSM extends MSSM by adding three singlet Higgs fields and RH neutrinos, which modify Higgs masses and couplings through mixing and gauge kinetic mixing. The paper analyzes rare Higgs decays $h^0\rightarrow Z\gamma$ and $h^0\rightarrow VZ$ (with $V\in(\phi, J/\psi, \Upsilon(1S), \rho^0, \omega)$) as probes of the loop-induced $h^0Z\gamma$ coupling and potential NP effects parameterized by $\kappa$, $\lambda$, $\lambda_2$ and related soft terms. It derives the effective $h^0Z\gamma$ vertex and the $h^0\rightarrow VZ$ amplitudes (including indirect NP contributions via $h^0Z\gamma$) and performs a numerical scan under current experimental constraints, finding deviations of order $10\%$–$15\%$ from the SM in these channels for plausible NB-LSSM parameter choices. The results highlight the sensitivity of rare Higgs decays to NP in extended gauge/Higgs sectors and provide guidance for future searches at HL-LHC and beyond.

Abstract

This study investigates the Higgs rare decays $h^0\rightarrow Zγ,V Z$ within the next to minimum B-L supersymmetric model(NB-LSSM), where $V$ represents a vector meson $(φ,J/ψ,Υ(1S),ρ^0,ω)$. Compared to the minimal supersymmetric standard model(MSSM), the NB-LSSM introduces three singlet Higgs superfields, which mix with the Higgs doublets and affect the lightest Higgs boson mass and the Higgs couplings. The loop-induced contributions resulting from the effective $h^0Zγ$ coupling can produce new physics(NP) contributions, thereby affecting the theoretical predictions of rare decays significantly through the new parameters such as $κ$, $λ$, $λ_2\cdot\cdot\cdot$. The results of this work can provide a reference for probing NP beyond standard model(SM).

The rare decays $h^0\rightarrow Zγ,V Z$ in the NB-LSSM

TL;DR

NB-LSSM extends MSSM by adding three singlet Higgs fields and RH neutrinos, which modify Higgs masses and couplings through mixing and gauge kinetic mixing. The paper analyzes rare Higgs decays and (with ) as probes of the loop-induced coupling and potential NP effects parameterized by , , and related soft terms. It derives the effective vertex and the amplitudes (including indirect NP contributions via ) and performs a numerical scan under current experimental constraints, finding deviations of order from the SM in these channels for plausible NB-LSSM parameter choices. The results highlight the sensitivity of rare Higgs decays to NP in extended gauge/Higgs sectors and provide guidance for future searches at HL-LHC and beyond.

Abstract

This study investigates the Higgs rare decays within the next to minimum B-L supersymmetric model(NB-LSSM), where represents a vector meson . Compared to the minimal supersymmetric standard model(MSSM), the NB-LSSM introduces three singlet Higgs superfields, which mix with the Higgs doublets and affect the lightest Higgs boson mass and the Higgs couplings. The loop-induced contributions resulting from the effective coupling can produce new physics(NP) contributions, thereby affecting the theoretical predictions of rare decays significantly through the new parameters such as , , . The results of this work can provide a reference for probing NP beyond standard model(SM).

Paper Structure

This paper contains 7 sections, 23 equations, 7 figures, 2 tables.

Figures (7)

  • Figure 1: The one-loop diagrams for decay $h^{0}\rightarrow Z\gamma$ in the NB-LSSM.
  • Figure 2: The major diagrams for decay $h^{0}\rightarrow ZV$ in the NB-LSSM.
  • Figure 3: The scatter points for parameters $\lambda,\kappa,\lambda_2,v_S$ and signal strength $\mu_{Z\gamma,ZV}^{gg}$.
  • Figure 4: The signal strengths of the Higgs rare decays change with parameters $\tan\beta$ and $\tan\beta'$, where the red lines meet the $3\sigma$ experimental limit of SM-like Higgs boson mass. The red lines in following figures satisfy the same constraints as here.
  • Figure 5: The signal strengths of the Higgs rare decays change with parameters $\frac{\lambda*v_S}{\sqrt{2}}$ and $\kappa$.
  • ...and 2 more figures