1993
DOI: 10.1016/0550-3213(93)90141-b
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Cross-section estimates for multi-Higgs production at high energies

Abstract: We present l o w er limits on the cross-section for the process qq ! H ! nH as predicted by tree-level perturbation theory in the Minimal Standard Model. Emphasis is on high multiplicity n of the nal state. Both the bound on the matrix element and the phasespace are treated essentially exactly, which makes our limit on the unitarity-respecting behaviour of this cross-section rigorous to leading order in the quark-Higgs Yukawa coupling.

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Cited by 22 publications
(7 citation statements)
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“…Finally at a late time t 0 , to convert χ to δφ, we introduce a mixing interaction S mix = dt dx a(t) 3 F mix (χ) φ2 (17) with support between times t 0 and t 0 + ∆t. We can understand the effect of this interaction by noting that during inflation, φ = φ(t) + δ φ(x, t), where the first term is the leading homogeneous piece.…”
Section: Mixing With φ and The Probability Distribution For ζmentioning
confidence: 99%
“…Finally at a late time t 0 , to convert χ to δφ, we introduce a mixing interaction S mix = dt dx a(t) 3 F mix (χ) φ2 (17) with support between times t 0 and t 0 + ∆t. We can understand the effect of this interaction by noting that during inflation, φ = φ(t) + δ φ(x, t), where the first term is the leading homogeneous piece.…”
Section: Mixing With φ and The Probability Distribution For ζmentioning
confidence: 99%
“…A single interaction term of the form H µνa A b µ A c ν is left instead of interaction terms represented by Eq. (24). The recursion for the gluons changes slightly, in fact only for the four-gluon vertex part.…”
Section: Dyson-schwinger Recursion Relationsmentioning
confidence: 99%
“…to the full amplitude in any field theory, is possible. Another approach in this direction based on the so called ALPHA algorithm [21,22] or the Dyson-Schwinger recursion equations has been developed [23][24][25][26][27][28][29][30][31][32], where the multi-parton amplitude can be constructed without referring to individual Feynman diagrams. In the latter case, apart from the summation over colour in the colour flow basis, which will be briefly described in the next section, integration over a continuous set of colour variables (as well as flavour) was introduced.…”
Section: Dual Amplitudes and Colour Decompositionmentioning
confidence: 99%
“…A lower bound on the tree-order cross section σ(ff → H * → nH) can be established rigorously, yielding a unitarity-violating behaviour [4,5].…”
mentioning
confidence: 99%