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We study the theoretical constraints on the scalar sector of the alternative left-right model (ALRM), an E 6 -motivated extension of the Standard Model based on the gauge group S U ( 3 ) c ⊗ S U ( 2 ) L ⊗ S U ( 2 ) R ′ ⊗ U ( 1 ) B − L , supplemented by a global U ( 1 ) S symmetry. We derive the complete set of tree-level perturbative unitarity constraints on the model, resulting in 14 independent conditions on the quartic scalar couplings. When combined with the boundedness-from-below conditions and the requirement of positive-definite scalar mass-squared eigenvalues, this yields significantly more stringent restrictions on the parameter space than either set alone. We then perform a one-loop renormalization group analysis, evolving the model parameters up to a high-energy cutoff scale, and requiring that the vacuum stability, the unitarity, and the perturbativity conditions are preserved throughout. The renormalization group evolution is found to restrict the allowed parameter space considerably beyond the tree-level bounds, with the constraints on the quartic couplings becoming more stringent as the cutoff scale is raised. Consequently, the physical scalar masses in the model acquire upper bounds. For the right-hand symmetry breaking scale, v R = 10 TeV and requiring theoretical consistency up to 10 16 GeV , we obtain m H 1 ± ≲ 6.5 TeV , m H 2 ± ≲ 1.5 TeV , and m H 1 0 ≃ m A 1 ≲ 1.5 TeV , with all bounds scaling with v R . These findings offer a predictive and falsifiable framework for searches of the extended Higgs sector of the ALRM at the current and future collider experiments.
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Deka et al. (2026) studied this question.
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