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Charged Higgs Boson Production

Updated 6 December 2025
  • Charged Higgs boson production refers to generating electrically charged scalar particles in extended Higgs sectors, offering unique signatures beyond the Standard Model.
  • The production methodologies incorporate diverse channels, including top-associated production, vector-boson fusion, and exotic processes, with rigorous NLO and NNLO QCD corrections.
  • Observable decay modes like H⁺ → τν and H⁺ → tb connect theoretical predictions with experimental strategies, enabling sensitive probes of scalar sector extensions.

A charged Higgs boson (H±H^\pm) is a hallmark of non-minimal scalar sectors in theories beyond the Standard Model, arising in frameworks such as two-Higgs-doublet models (2HDMs), triplet Higgs models, and certain supersymmetric and extended gauge models. Unlike the neutral Higgs, H±H^\pm carries electric charge and is absent in the Standard Model. Its production at high-energy colliders provides sensitive probes of the scalar sector's structure, Yukawa interactions, and extended gauge phenomena. The production mechanisms, cross sections, and observable signatures are highly model-dependent, spanning vector-boson fusion, fermionic associate production, loop-induced processes, and exotic signatures in non-minimal Higgs or gauge sectors.

1. Principal Production Mechanisms

Charged Higgs production channels include:

  • Top-Associated Production (gb→tH−gb\to tH^-, gg→tH−bˉgg\to tH^- \bar b): In type-II 2HDM and MSSM, this is the dominant process for mH±>mtm_{H^\pm}>m_t. In the five-flavor scheme (5FS), bg→tH−bg\to tH^- is leading; the four-flavor scheme (4FS) uses gg,qqˉ→tH−bˉgg, q\bar q \to t H^- \bar b and treats the bb quark as massive (Ubiali, 2017, Degrande et al., 2015). Inclusive cross sections at s=13\sqrt{s}=13 TeV and mH±=200m_{H^\pm}=200 GeV are H±H^\pm0 at NLO for H±H^\pm1, decreasing to H±H^\pm2 for H±H^\pm3 TeV.
  • Top Decay (H±H^\pm4) in H±H^\pm5: For H±H^\pm6, a charged Higgs is produced in top decays. The rate is governed by the branching ratio H±H^\pm7, which depends on model parameters, especially H±H^\pm8 (Guedes et al., 2013, Guedes et al., 2012).
  • Single-Top with Charged Higgs (H±H^\pm9): This provides a complementary probe with distinct kinematics and backgrounds, yielding rates gb→tH−gb\to tH^-030% of gb→tH−gb\to tH^-1-mediated production for gb→tH−gb\to tH^-2 (Guedes et al., 2013, Guedes et al., 2012).
  • Vector-Boson Fusion (VBF): In models with Higgs triplets or extended gauge structures, tree-level gb→tH−gb\to tH^-3 (gb→tH−gb\to tH^-4) vertices allow gb→tH−gb\to tH^-5 via VBF, with clean experimental signatures of forward jets and a central gb→tH−gb\to tH^-6 (Zaro et al., 2010, Bandyopadhyay, 2017). NNLO QCD corrections yield gb→tH−gb\to tH^-7-factors gb→tH−gb\to tH^-8–gb→tH−gb\to tH^-9 and theoretical uncertainties as low as gg→tH−bˉgg\to tH^- \bar b0 (scale) and gg→tH−bˉgg\to tH^- \bar b1–gg→tH−bˉgg\to tH^- \bar b2 (PDF).
  • Associated Production with Gauge Bosons (gg→tH−bˉgg\to tH^- \bar b3): Loop and tree-level processes contribute in various models. E.g., central exclusive gg→tH−bˉgg\to tH^- \bar b4 has cross sections gg→tH−bˉgg\to tH^- \bar b5–gg→tH−bˉgg\to tH^- \bar b6 fb in favorable 2HDM scenarios (Enberg et al., 2011). At gg→tH−bˉgg\to tH^- \bar b7 or muon colliders, gg→tH−bˉgg\to tH^- \bar b8 may be produced in association with gg→tH−bˉgg\to tH^- \bar b9 or mH±>mtm_{H^\pm}>m_t0 (1711.02615, Phan et al., 18 Nov 2025, Hashemi, 2012), with cross section enhancements in benchmarks with large mH±>mtm_{H^\pm}>m_t1 splitting or strong trilinear couplings.
  • Fermion-Fusion Channels (mH±>mtm_{H^\pm}>m_t2): In type-III (and possibly type-III-like) 2HDM, mH±>mtm_{H^\pm}>m_t3-fusion with lepton-specific Yukawa textures allows sizable cross sections, up to tens of pb for mH±>mtm_{H^\pm}>m_t4 GeV (Hernandez-Sanchez et al., 2020).
  • Exotic Channels in Extended Models: In 3-3-1 gauge extensions, enhanced production via mH±>mtm_{H^\pm}>m_t5-pole or non-SM gauge couplings is attainable, distinguishing these models from 2HDMs or MSSM (Alves et al., 2011, Martinez et al., 2012).

2. Calculational Framework and Higher-Order Corrections

  • NLO and NNLO QCD Effects: Total and differential rates for mH±>mtm_{H^\pm}>m_t6 and mH±>mtm_{H^\pm}>m_t7 are known to NLO and NNLO in QCD in both the 4FS/5FS and in the structure-function VBF approach (Zaro et al., 2010, Ubiali, 2017, Degrande et al., 2015, Kovarik, 2014). Predicted mH±>mtm_{H^\pm}>m_t8-factors are order mH±>mtm_{H^\pm}>m_t9–bg→tH−bg\to tH^-0 for bg→tH−bg\to tH^-1 production, with scale uncertainties reduced from bg→tH−bg\to tH^-230% (LO) to bg→tH−bg\to tH^-3–bg→tH−bg\to tH^-4 (NLO).
  • Parton-Shower Matching and Monte Carlo Tools: Both MC@NLO and POWHEG have implementations for bg→tH−bg\to tH^-5 and its 4FS/5FS realization. For bg→tH−bg\to tH^-6, one must include interference with bg→tH−bg\to tH^-7 production and properly use diagram-removal (DR) or diagram-subtraction (DS) schemes (Kovarik, 2014).
  • Treatment of Theoretical Uncertainties: Modern analyses recommend bg→tH−bg\to tH^-8 or bg→tH−bg\to tH^-9 as central scales. PDF uncertainties and matching scheme ambiguities are included in summary uncertainties for experimental analyses (Degrande et al., 2015, Ubiali, 2017).
  • Precision in VBF Channels: The structure-function method for gg,qqˉ→tH−bˉgg, q\bar q \to t H^- \bar b0 via VBF ensures all QCD corrections are included up to gg,qqˉ→tH−bˉgg, q\bar q \to t H^- \bar b1 (NNLO), with minimal missing contributions (nonfactorizable corrections gg,qqˉ→tH−bˉgg, q\bar q \to t H^- \bar b2) (Zaro et al., 2010).

3. Kinematic Features, Signatures, and Decay Modes

  • Dominant Decays: For gg,qqˉ→tH−bˉgg, q\bar q \to t H^- \bar b3, gg,qqˉ→tH−bˉgg, q\bar q \to t H^- \bar b4 is often the cleanest experimental channel, especially at large gg,qqˉ→tH−bˉgg, q\bar q \to t H^- \bar b5 in type-II and type-X 2HDMs (Guedes et al., 2013, Guedes et al., 2012). For heavier gg,qqˉ→tH−bˉgg, q\bar q \to t H^- \bar b6, gg,qqˉ→tH−bˉgg, q\bar q \to t H^- \bar b7 becomes dominant, with bosonic decays (gg,qqˉ→tH−bˉgg, q\bar q \to t H^- \bar b8, gg,qqˉ→tH−bˉgg, q\bar q \to t H^- \bar b9) important when kinematically permitted or at low-to-moderate bb0 in type-I/X (Arhrib et al., 2022, Benbrik et al., 2022).
  • VBF Event Topology: The characteristic VBF topology comprises a centrally produced bb1 between two forward jets with a large rapidity gap, absence of color flow, and enhanced bb2 and bb3 (Zaro et al., 2010).
  • Dedicated Analysis Strategies: Selection cuts involve reconstructing bb4 mass, bb5-tagging, leptonic decays, missing bb6, and vetoes designed to reduce bb7, single-top, and bb8+jets backgrounds. Differential bb9 and s=13\sqrt{s}=130 distributions for the leading s=13\sqrt{s}=131-jet and lepton serve as essential discriminants (Degrande et al., 2015).
  • Distinctive Signatures in Exotic Models: In 3-3-1 models, simultaneous observation of multiple charged Higgses (s=13\sqrt{s}=132) and Drell–Yan-type enhancements via s=13\sqrt{s}=133 s-channel, or VBF-induced s=13\sqrt{s}=134-fusion single production in triplet-extended supersymmetric models, provides a distinguishing signal set (Martinez et al., 2012, Bandyopadhyay, 2017). Pair production in association with s=13\sqrt{s}=135 or s=13\sqrt{s}=136 is especially diagnostic in lepton-collider and muon-collider environments (Phan et al., 18 Nov 2025, 1711.02615, Liu et al., 2010).

4. Cross Section Systematics and Model Dependence

Model/Scenario Key Production(s) Cross Section Example Uncertainties
2HDM-II/MSSM s=13\sqrt{s}=137, s=13\sqrt{s}=138 up to s=13\sqrt{s}=139 pb) NLO: mH±=200m_{H^\pm}=2000–mH±=200m_{H^\pm}=2001
VBF (Triplet) mH±=200m_{H^\pm}=2002 mH±=200m_{H^\pm}=2003–mH±=200m_{H^\pm}=2004 pb (mH±=200m_{H^\pm}=2005–mH±=200m_{H^\pm}=2006 GeV) NNLO: Scales mH±=200m_{H^\pm}=2007, PDFs mH±=200m_{H^\pm}=2008–mH±=200m_{H^\pm}=2009
2HDM-I, low H±H^\pm00 H±H^\pm01, H±H^\pm02 H±H^\pm03–H±H^\pm04 fb (at H±H^\pm05 GeV) LO: parameter scan, experimental systematics
Type-III (4-zero texture) H±H^\pm06 H±H^\pm07–H±H^\pm08 pb (H±H^\pm09 GeV) Statistical H±H^\pm10 with few H±H^\pm11 fbH±H^\pm12
3-3-1 model H±H^\pm13, Drell–Yan H±H^\pm14–H±H^\pm15 pb (H±H^\pm16 GeV) Enhancement via H±H^\pm17 resonance
Lepton colliders H±H^\pm18 H±H^\pm19–H±H^\pm20 fb (unpolarized), up to H±H^\pm21 pb in H±H^\pm22 with enhanced couplings (Hashemi, 2012, 1711.02615)

The magnitude and precise structure of discovery reach are highly dependent on the parameter space, Yukawa type, and scalar potential realization. For nontrivial alignment or mass hierarchies, cross sections and branching ratios can vary by orders of magnitude.

5. Phenomenological Implications and Experimental Reach

  • Discovery Reach: For VBF-production with tree-level H±H^\pm23 couplings, masses up to H±H^\pm24400–500 GeV can be probed at the LHC with H±H^\pm25–H±H^\pm26 fbH±H^\pm27 (Zaro et al., 2010, Bandyopadhyay, 2017). In muon collider benchmarks, H±H^\pm28 with H±H^\pm29250–400 GeV achieves H±H^\pm30 at H±H^\pm31 TeV and H±H^\pm32 abH±H^\pm33, even with two-loop ISR and one-loop EW corrections included (Phan et al., 18 Nov 2025).
  • Parameter Sensitivity: Enhanced associated production (H±H^\pm34) in 2HDM-II/III with large H±H^\pm35–H±H^\pm36 splitting can exceed MSSM cross sections by orders of magnitude, due to the derivative H±H^\pm37 coupling H±H^\pm38 (Hashemi, 2012).
  • Distinguishing Models: Simultaneous observation of multiple charged Higgs bosons, enhanced Drell–Yan pair production, or VBF-induced H±H^\pm39 fusion strongly disfavors minimal doublet models and signals exotic gauge or Higgs content.
  • Backgrounds and Systematics: Precise rate predictions, advanced Monte Carlo matching, and proper handling of H±H^\pm40-initiated contributions and interference with H±H^\pm41 or other SM processes are essential for robust signal extraction (Ubiali, 2017, Degrande et al., 2015, Kovarik, 2014).
  • Complementarity: H±H^\pm42 and H±H^\pm43 channels in type-I/X models with moderate or low H±H^\pm44 provide alternative search pathways when H±H^\pm45 and H±H^\pm46 signatures are suppressed by mass or coupling structure (Arhrib et al., 2022, Benbrik et al., 2022).

6. Directions in Collider Phenomenology and Model Discrimination

Charged Higgs production remains one of the most incisive probes of scalar sector extensions:

  • Precision theory advances—including higher-order corrections and Monte Carlo simulation refinements—are critical for exploiting the full reach of LHC and future colliders.
  • Model discrimination relies on identifying anomalies in production rates (e.g., enhancement via new gauge bosons, non-standard VBF, or fermion couplings), pattern of decay channels, and multi-scalar signatures that are difficult to mimic in the minimal 2HDM/MSSM framework.
  • Lepton-collider and muon-collider studies access channels suppressed at hadron colliders, especially where beam polarization or clean environments allow for high sensitivity despite lower production cross sections.

7. Summary Table: Representative Production Channels and Their Features

Channel Dominant Model(s) Typical Cross Section (LHC/Lepton colliders) Distinctive Feature/Comments
H±H^\pm47, H±H^\pm48 2HDM-II, MSSM NLO H±H^\pm49 few pb (H±H^\pm50 GeV) Sensitive to H±H^\pm51, NLO precision, heavy region
H±H^\pm52 (VBF) Triplet, GM, TNMSSM H±H^\pm53–H±H^\pm54 pb (H±H^\pm55–H±H^\pm56 GeV) Central H±H^\pm57 and forward jets, minimal QCD uncertainty
H±H^\pm58 2HDM-I/X, 3-3-1, NMSSM H±H^\pm59–H±H^\pm60 fb (type-I low H±H^\pm61) Can be loop/s-channel enhanced, EW or QCD background
H±H^\pm62 2HDM-I/X, II, GM up to H±H^\pm63–H±H^\pm64 pb (H±H^\pm65, low H±H^\pm66) Bosonic decays often dominant; forward jet handles
H±H^\pm67 2HDM-III, flavor-violating up to H±H^\pm68 pb (H±H^\pm69 GeV) Enhanced BR(H±H^\pm70); suppressed backgrounds
H±H^\pm71 2HDM, GM, LRTH H±H^\pm72–H±H^\pm73 fb (lepton colliders), pb in some H±H^\pm74 scenarios Enhanced rate with non-decoupling couplings

These results reflect state-of-the-art cross section calculations, including robust higher-order corrections, and quantify the interplay of model parameters, collider environment, and theoretical control.


References: (Zaro et al., 2010, Ubiali, 2017, Degrande et al., 2015, Kovarik, 2014, Arhrib et al., 2022, Benbrik et al., 2022, Guedes et al., 2013, Phan et al., 18 Nov 2025, Enberg et al., 2011, Hashemi, 2012, Hernandez-Sanchez et al., 2020, Bandyopadhyay, 2017, Alves et al., 2011, Martinez et al., 2012, 1711.02615, Liu et al., 2010).

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