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Conflicts: templates/librarylink.cpp.in templates/standard_model_high_scale_spectrum_generator.hpp.in templates/standard_model_low_scale_spectrum_generator.hpp.in templates/two_scale_high_scale_spectrum_generator.cpp.in templates/two_scale_low_scale_spectrum_generator.cpp.in
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BeginPackage["TwoLoopSM`"]; | ||
EndPackage[]; | ||
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GetSMHiggsMass::usage = "Returns the loop corrections to the Higgs | ||
mass in the Standard Model. The loop-corrections are taken from | ||
arxiv:1205.6497 and arxiv:1504.05200. | ||
Note: The return value contains the contributions from tadpole | ||
diagrams. | ||
Usage: GetSMHiggsMass[loopOrder -> {1,1,1}, corrections -> {1,1}, simplifications -> { p -> 0 }] | ||
Parameters: | ||
- loopOrder (optional): List of factors multiplied by each loop order. | ||
#1: tree-level | ||
#2: 1-loop level | ||
#3: 2-loop level | ||
(default: {1,1,1}) | ||
- corrections (optional): List of factors multiplied by each 2-loop | ||
correction. (default: {1, 1}) | ||
#1: alpha_t * alpha_s (arxiv:1205.6497, Eq. (20)) | ||
#2: alpha_t^2 (arxiv:1504.05200, Eq. (20)) | ||
- simplifications (optional): List of replacement rules to simplify | ||
the result (default: { p -> 0, B0[0,m12_,m22_,Q2_] :> | ||
B0zero[Sqrt[m12],Sqrt[m22],Sqrt[Q2]] }). | ||
Example: simplifications -> {} (* no simplifications *) | ||
"; | ||
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(* MS-bar parameters *) | ||
{ p, yt, mt, g3, Q }; | ||
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(* loop functions *) | ||
{ B0 }; | ||
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(* options *) | ||
{ loopOrder, corrections }; | ||
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Begin["TwoLoopSM`Private`"]; | ||
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(* B0 for p = 0 *) | ||
B0zero[m1_, m2_, mu_] := | ||
Which[PossibleZeroQ[m1 - m2], | ||
Log[mu^2/m2^2], | ||
PossibleZeroQ[m1], | ||
1 + Log[mu^2/m2^2], | ||
PossibleZeroQ[m2], | ||
1 + Log[mu^2/m1^2], | ||
True, | ||
1 + (m1^2 Log[mu^2/m1^2] - m2^2 Log[mu^2/m2^2])/(m1^2 - m2^2) | ||
]; | ||
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Options[GetSMHiggsMass] = { | ||
loopOrder -> {1,1,1}, | ||
corrections -> {1,1}, | ||
simplifications -> { p -> 0, | ||
B0[0,m12_,m22_,Q2_] :> B0zero[Sqrt[m12],Sqrt[m22],Sqrt[Q2]] } | ||
}; | ||
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GetSMHiggsMass1LAlphaT[] := | ||
Module[{h = 1/(4 Pi)^2}, | ||
h 3 yt^2 (4 mt^2 - p^2) B0[p^2,mt^2,mt^2,Q^2] | ||
]; | ||
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GetSMHiggsMass2LAlphaTAlphaS[] := | ||
Module[{LogT = Log[mt^2/Q^2], h = 1/(4 Pi)^2}, | ||
h^2 2 mt^2 16 g3^2 yt^2 (3 LogT^2 + LogT) | ||
]; | ||
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GetSMHiggsMass2LAlphaTAlphaT[] := | ||
Module[{LogT = Log[mt^2/Q^2], h = 1/(4 Pi)^2}, | ||
h^2 2 mt^2 (-3 yt^4 (3 LogT^2 - 7 LogT + 2 + Pi^2/3)) | ||
]; | ||
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GetSMHiggsMass[OptionsPattern[]] := | ||
( | ||
OptionValue[loopOrder][[1]] 0 + | ||
OptionValue[loopOrder][[2]] GetSMHiggsMass1LAlphaT[] + | ||
OptionValue[loopOrder][[3]] OptionValue[corrections][[1]] GetSMHiggsMass2LAlphaTAlphaS[] + | ||
OptionValue[loopOrder][[3]] OptionValue[corrections][[2]] GetSMHiggsMass2LAlphaTAlphaT[] | ||
) //. OptionValue[simplifications]; | ||
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End[]; |
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