# This file was automatically created by FeynRules 1.7.100
# Mathematica version: 7.0 for Linux x86 (64-bit) (February 18, 2009)
# Date: Wed 28 Nov 2012 10:15:27
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name='V_1',
particles=[P.H, P.H, P.H, P.H],
color=['1'],
lorentz=[L.SSSS1],
couplings={(0, 0): C.GC_72})
V_2 = Vertex(name='V_2',
particles=[P.H, P.H, P.H],
color=['1'],
lorentz=[L.SSS1],
couplings={(0, 0): C.GC_94})
V_3 = Vertex(name='V_3',
particles=[P.ghG, P.ghG__tilde__, P.g],
color=['f(1,2,3)'],
lorentz=[L.UUV1],
couplings={(0, 0): C.GC_69})
V_4 = Vertex(name='V_4',
particles=[P.g, P.g, P.g],
color=['f(1,2,3)'],
lorentz=[L.VVV1],
# This file was automatically created by FeynRules $Revision: 821 $
# Mathematica version: 7.0 for Microsoft Windows (32-bit) (February 18, 2009)
# Date: Mon 3 Oct 2011 13:27:06
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name='V_1',
particles=[P.H, P.H, P.H, P.H],
color=['1'],
lorentz=[L.SSSS1],
couplings={(0, 0): C.GC_30})
V_2 = Vertex(name='V_2',
particles=[P.H, P.H, P.H],
color=['1'],
lorentz=[L.SSS1],
couplings={(0, 0): C.GC_69})
V_3 = Vertex(name='V_3',
particles=[P.G, P.G, P.H, P.H],
color=['Identity(1,2)'],
lorentz=[L.VVSS2],
couplings={(0, 0): C.GC_32})
V_4 = Vertex(name='V_4',
particles=[P.G, P.G, P.H],
color=['Identity(1,2)'],
lorentz=[L.VVS2],
# This file was automatically created by FeynRules 2.0.23
# Mathematica version: 9.0 for Mac OS X x86 (64-bit) (November 20, 2012)
# Date: Sat 20 Sep 2014 16:12:10
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name='V_1',
particles=[P.h, P.h, P.hs, P.hs],
color=['1'],
lorentz=[L.SSSS1],
couplings={(0, 0): C.GC_23})
V_2 = Vertex(name='V_2',
particles=[P.h, P.h, P.h, P.hs],
color=['1'],
lorentz=[L.SSSS1],
couplings={(0, 0): C.GC_22})
V_3 = Vertex(name='V_3',
particles=[P.h, P.hs, P.hs, P.hs],
color=['1'],
lorentz=[L.SSSS1],
couplings={(0, 0): C.GC_21})
V_4 = Vertex(name='V_4',
particles=[P.h, P.h, P.h, P.h],
color=['1'],
lorentz=[L.SSSS1],
# This file was automatically created by FeynRules $Revision: 1058$
# Mathematica version: 8.0 for Mac OS X x86 (64-bit) (November 6, 2010)
# Date: Fri 6 Jul 2012 14:58:25
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name='V_1',
particles=[P.H, P.H, P.H, P.H],
color=['1'],
lorentz=[L.SSSS1],
couplings={(0, 0): C.GC_17})
V_2 = Vertex(name='V_2',
particles=[P.H, P.H, P.phi0, P.phi0],
color=['1'],
lorentz=[L.SSSS1],
couplings={(0, 0): C.GC_15})
V_3 = Vertex(name='V_3',
particles=[P.phi0, P.phi0, P.phi0, P.phi0],
color=['1'],
lorentz=[L.SSSS1],
couplings={(0, 0): C.GC_17})
V_4 = Vertex(name='V_4',
particles=[P.H, P.H, P.phi__minus__, P.phi__plus__],
color=['1'],
lorentz=[L.SSSS1],
# This file was automatically created by FeynRules 2.0.25
# Mathematica version: 9.0 for Mac OS X x86 (64-bit) (January 24, 2013)
# Date: Tue 19 Aug 2014 17:54:53
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name='V_1',
particles=[P.H, P.H, P.H, P.H],
color=['1'],
lorentz=[L.SSSS1],
couplings={(0, 0): C.GC_13})
V_2 = Vertex(name='V_2',
particles=[P.hD, P.hD, P.hD, P.hD],
color=['1'],
lorentz=[L.SSSS1],
couplings={(0, 0): C.GC_14})
V_3 = Vertex(name='V_3',
particles=[P.hD, P.hD, P.n1, P.n1],
color=['1'],
lorentz=[L.SSSS1],
couplings={(0, 0): C.GC_15})
V_4 = Vertex(name='V_4',
particles=[P.H, P.H, P.H],
color=['1'],
lorentz=[L.SSS1],
# This file was automatically created by FeynRules $Revision: 535 $
# Mathematica version: 8.0 for Mac OS X x86 (64-bit) (November 6, 2010)
# Date: Wed 23 Mar 2011 22:58:09
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name = 'V_1',
particles = [ P.H, P.H, P.H ],
color = [ '1' ],
lorentz = [ L.SSS1 ],
couplings = {(0,0):C.GC_30})
V_2 = Vertex(name = 'V_2',
particles = [ P.G, P.G, P.G ],
color = [ 'f(1,2,3)' ],
lorentz = [ L.VVV1 ],
couplings = {(0,0):C.GC_4})
V_3 = Vertex(name = 'V_3',
particles = [ P.G, P.G, P.G, P.G ],
color = [ 'f(-1,1,2)*f(3,4,-1)', 'f(-1,1,3)*f(2,4,-1)', 'f(-1,1,4)*f(2,3,-1)' ],
lorentz = [ L.VVVV1, L.VVVV3, L.VVVV4 ],
couplings = {(1,1):C.GC_6,(0,0):C.GC_6,(2,2):C.GC_6})
V_4 = Vertex(name = 'V_4',
particles = [ P.A, P.W__minus__, P.W__plus__ ],
# This file was automatically created by FeynRules 2.3.29
# Mathematica version: 10.0 for Linux x86 (64-bit) (September 9, 2014)
# Date: Fri 25 Aug 2017 23:44:54
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name = 'V_1',
particles = [ P.<>CreateObjectParticleName[PartNameMG[anti[MakeIdenticalFermions[#1]] & ]], P.<>CreateObjectParticleName[PartNameMG[anti[MakeIdenticalFermions[#1]] & ]], P.<>CreateObjectParticleName[PartNameMG[anti[MakeIdenticalFermions[#1]] & ]], P.<>CreateObjectParticleName[PartNameMG[3]], P.<>CreateObjectParticleName[PartNameMG[anti[MakeIdenticalFermions[#1]] & ]], P.<>CreateObjectParticleName[PartNameMG[3]] ],
color = [ '1' ],
lorentz = [ L.<>PRIVATE`ConvertSpinToString[0]<>PRIVATE`ConvertSpinToString[0]<>PRIVATE`ConvertSpinToString[0]<>PRIVATE`ConvertSpinToString[0]<>PRIVATE`ConvertSpinToString[0]<>PRIVATE`ConvertSpinToString[0]<>3 ],
couplings = {(0,0):C.GC_2})
V_2 = Vertex(name = 'V_2',
particles = [],
color = [ '1' ],
lorentz = [ L.3 ],
couplings = {(0,0):C.GC_1})
# This file was automatically created by FeynRules 2.1
# Mathematica version: 8.0 for Mac OS X x86 (64-bit) (November 6, 2010)
# Date: Tue 2 Dec 2014 06:46:52
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name='V_1',
particles=[P.g, P.g, P.g],
color=['f(1,2,3)'],
lorentz=[L.VVV1],
couplings={(0, 0): C.GC_1})
V_2 = Vertex(name='V_2',
particles=[P.g, P.g, P.g, P.g],
color=[
'f(-1,1,2)*f(3,4,-1)', 'f(-1,1,3)*f(2,4,-1)',
'f(-1,1,4)*f(2,3,-1)'
],
lorentz=[L.VVVV1, L.VVVV3, L.VVVV4],
couplings={
(1, 1): C.GC_3,
(0, 0): C.GC_3,
(2, 2): C.GC_3
})
V_3 = Vertex(name='V_3',
particles=[P.a, P.W__minus__, P.W2__plus__],
color=['1'],
# This file was automatically created by FeynRules 2.3.7
# Mathematica version: 9.0 for Linux x86 (64-bit) (November 20, 2012)
# Date: Mon 24 Aug 2015 14:17:57
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name='V_1',
particles=[P.G0, P.G0, P.G0, P.G0],
color=['1'],
lorentz=[L.SSSS1],
couplings={(0, 0): C.GC_19})
V_2 = Vertex(name='V_2',
particles=[P.G0, P.G0, P.G__minus__, P.G__plus__],
color=['1'],
lorentz=[L.SSSS1],
couplings={(0, 0): C.GC_17})
V_3 = Vertex(name='V_3',
particles=[P.G__minus__, P.G__minus__, P.G__plus__, P.G__plus__],
color=['1'],
lorentz=[L.SSSS1],
couplings={(0, 0): C.GC_18})
V_4 = Vertex(name='V_4',
particles=[P.G0, P.G0, P.H, P.H],
color=['1'],
lorentz=[L.SSSS1],
#=============================================================================================
# 4-gluon R2 vertex
#=============================================================================================
# Keep in mind that Delta8(a,b) is 1/2 Tr(a,b)
V_R24G = Vertex(name = 'V_R24G',
particles = [ P.G, P.G, P.G, P.G ],
color = [ 'Tr(1,2)*Tr(3,4)' , 'Tr(1,3)*Tr(2,4)' , 'Tr(1,4)*Tr(2,3)', \
'd(-1,1,2)*d(-1,3,4)' , 'd(-1,1,3)*d(-1,2,4)' , 'd(-1,1,4)*d(-1,2,3)'],
lorentz = [ L.R2_4G_1234, L.R2_4G_1324, L.R2_4G_1423 ],
loop_particles = [ [[P.G]], [[P.u],[P.d],[P.c],[P.s]] ],
couplings = {(0,0,0):C.GC_4GR2_Gluon_delta5,(0,1,0):C.GC_4GR2_Gluon_delta7,(0,2,0):C.GC_4GR2_Gluon_delta7, \
(1,0,0):C.GC_4GR2_Gluon_delta7,(1,1,0):C.GC_4GR2_Gluon_delta5,(1,2,0):C.GC_4GR2_Gluon_delta7, \
(2,0,0):C.GC_4GR2_Gluon_delta7,(2,1,0):C.GC_4GR2_Gluon_delta7,(2,2,0):C.GC_4GR2_Gluon_delta5, \
(3,0,0):C.GC_4GR2_4Struct,(3,1,0):C.GC_4GR2_2Struct,(3,2,0):C.GC_4GR2_2Struct, \
(4,0,0):C.GC_4GR2_2Struct,(4,1,0):C.GC_4GR2_4Struct,(4,2,0):C.GC_4GR2_2Struct, \
(5,0,0):C.GC_4GR2_2Struct,(5,1,0):C.GC_4GR2_2Struct,(5,2,0):C.GC_4GR2_4Struct , \
(0,0,1):C.GC_4GR2_Fermion_delta11,(0,1,1):C.GC_4GR2_Fermion_delta5,(0,2,1):C.GC_4GR2_Fermion_delta5, \
(1,0,1):C.GC_4GR2_Fermion_delta5,(1,1,1):C.GC_4GR2_Fermion_delta11,(1,2,1):C.GC_4GR2_Fermion_delta5, \
(2,0,1):C.GC_4GR2_Fermion_delta5,(2,1,1):C.GC_4GR2_Fermion_delta5,(2,2,1):C.GC_4GR2_Fermion_delta11, \
(3,0,1):C.GC_4GR2_11Struct,(3,1,1):C.GC_4GR2_5Struct,(3,2,1):C.GC_4GR2_5Struct, \
(4,0,1):C.GC_4GR2_5Struct,(4,1,1):C.GC_4GR2_11Struct,(4,2,1):C.GC_4GR2_5Struct, \
(5,0,1):C.GC_4GR2_5Struct,(5,1,1):C.GC_4GR2_5Struct,(5,2,1):C.GC_4GR2_11Struct },
type = 'R2')
#=============================================================================================
# gdd~
V_R2GDD = Vertex(name = 'V_R2GDD',
particles = [ P.d__tilde__, P.d, P.G ],
# This file was automatically created by FeynRules 2.0.8
# Mathematica version: 8.0 for Linux x86 (64-bit) (February 23, 2011)
# Date: Tue 11 Nov 2014 15:33:22
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name='V_1',
particles=[P.G, P.G, P.G],
color=['f(1,2,3)'],
lorentz=[L.VVV1],
couplings={(0, 0): C.GC_1})
V_2 = Vertex(name='V_2',
particles=[P.G, P.G, P.G, P.G],
color=[
'f(-1,1,2)*f(3,4,-1)', 'f(-1,1,3)*f(2,4,-1)',
'f(-1,1,4)*f(2,3,-1)'
],
lorentz=[L.VVVV1, L.VVVV3, L.VVVV4],
couplings={
(1, 1): C.GC_2,
(0, 0): C.GC_2,
(2, 2): C.GC_2
})
V_3 = Vertex(name='V_3',
particles=[P.A, P.W__minus__, P.W__plus__],
color=['1'],
# This file was automatically created by FeynRules 2.0.25
# Mathematica version: 8.0 for Mac OS X x86 (64-bit) (February 23, 2011)
# Date: Thu 8 May 2014 12:30:33
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name='V_1',
particles=[P.vt__tilde__, P.ta__minus__, P.pi0, P.pi__plus__],
color=['1'],
lorentz=[L.FFSS1],
couplings={(0, 0): C.GC_3})
V_2 = Vertex(name='V_2',
particles=[P.vt__tilde__, P.ta__minus__, P.pi__plus__],
color=['1'],
lorentz=[L.FFS1],
couplings={(0, 0): C.GC_2})
V_3 = Vertex(name='V_3',
particles=[P.vt__tilde__, P.ta__minus__, P.e__plus__, P.ve],
color=['1'],
lorentz=[L.FFFF1],
couplings={(0, 0): C.GC_1})
V_4 = Vertex(name='V_4',
particles=[P.vt__tilde__, P.ta__minus__, P.mu__plus__, P.vm],
color=['1'],
lorentz=[L.FFFF1],
# Modified by F. Demartin in order to include loop Higgs EFT
# Dec 2013
from object_library import all_vertices, all_CTvertices, Vertex, CTVertex
import particles as P
import couplings as C
import lorentz as L
# ======================================================================
# QCD base vertices
# ======================================================================
V_3 = Vertex(name = 'V_3',
particles = [ P.G, P.G, P.G ],
color = [ 'f(1,2,3)' ],
lorentz = [ L.VVV1 ],
couplings = {(0,0):C.GC_4})
V_4 = Vertex(name = 'V_4',
particles = [ P.G, P.G, P.G, P.G ],
color = [ 'f(-1,1,2)*f(3,4,-1)', 'f(-1,1,3)*f(2,4,-1)', 'f(-1,1,4)*f(2,3,-1)' ],
lorentz = [ L.VVVV1, L.VVVV3, L.VVVV4 ],
couplings = {(1,1):C.GC_6,(0,0):C.GC_6,(2,2):C.GC_6})
V_24 = Vertex(name = 'V_24',
particles = [ P.d__tilde__, P.d, P.G ],
color = [ 'T(3,2,1)' ],
lorentz = [ L.FFV1 ],
couplings = {(0,0):C.GC_5})
# This file was automatically created by FeynRules $Revision: 535 $
# Mathematica version: 7.0 for Mac OS X x86 (64-bit) (November 11, 2008)
# Date: Fri 18 Mar 2011 18:40:51
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
# It was number 36 in sm
V_1 = Vertex(name='V_1',
particles=[P.G, P.G, P.G],
color=['f(1,2,3)'],
lorentz=[L.VVV1],
couplings={(0, 0): C.GC_9},
type=['base', ()])
# It was number 37 in sm
V_2 = Vertex(name='V_2',
particles=[P.G, P.G, P.G, P.G],
color=[
'f(-1,1,2)*f(3,4,-1)', 'f(-1,1,3)*f(2,4,-1)',
'f(-1,1,4)*f(2,3,-1)'
],
lorentz=[L.VVVV1, L.VVVV3, L.VVVV4],
couplings={
(1, 1): C.GC_11,
(0, 0): C.GC_11,
(2, 2): C.GC_11
},
type=['base', ()])
# This file was automatically created by FeynRules 2.3.26
# Mathematica version: 10.3.1 for Mac OS X x86 (64-bit) (December 9, 2015)
# Date: Sun 3 Sep 2017 23:30:31
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name = 'V_1',
particles = [ P.H, P.H, P.H, P.H ],
color = [ '1' ],
lorentz = [ L.SSSS3 ],
couplings = {(0,0):C.GC_22})
V_2 = Vertex(name = 'V_2',
particles = [ P.H, P.H, P.H ],
color = [ '1' ],
lorentz = [ L.SSS3 ],
couplings = {(0,0):C.GC_54})
V_3 = Vertex(name = 'V_3',
particles = [ P.a, P.a, P.X0 ],
color = [ '1' ],
lorentz = [ L.VVS3 ],
couplings = {(0,0):C.GC_9})
V_4 = Vertex(name = 'V_4',
particles = [ P.g, P.g, P.X0 ],
# This file was automatically created by FeynRules $Revision: 595 $
# Mathematica version: 9.0 for Mac OS X x86 (64-bit) (November 20, 2012)
# Date: Wed 5 Jun 2013 11:59:40
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name='V_1',
particles=[P.G, P.G, P.G],
color=['f(1,2,3)'],
lorentz=[L.VVV1],
couplings={(0, 0): C.GC_8})
V_2 = Vertex(name='V_2',
particles=[P.G, P.G, P.G, P.G],
color=[
'f(-1,1,2)*f(3,4,-1)', 'f(-1,1,3)*f(2,4,-1)',
'f(-1,1,4)*f(2,3,-1)'
],
lorentz=[L.VVVV2, L.VVVV8, L.VVVV9],
couplings={
(1, 1): C.GC_10,
(0, 0): C.GC_10,
(2, 2): C.GC_10
})
V_3 = Vertex(name='V_3',
particles=[P.A, P.W__minus__, P.W__plus__],
color=['1'],
# ------------------------------------------------------------------------------
# This model file was automatically created by SARAH version4.9.1
# SARAH References: arXiv:0806.0538, 0909.2863, 1002.0840, 1207.0906, 1309.7223
# (c) Florian Staub, 2013
# -------------------------------------------------------------------------------
# File created at 17:30 on 30.1.2017
# ----------------------------------------------------------------------
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name='V_1',
particles=[P.Ah, P.Ah, P.h],
color=['1'],
lorentz=[L.SSS1],
couplings={(0, 0): C.GC_1})
V_2 = Vertex(name='V_2',
particles=[P.h, P.h, P.h],
color=['1'],
lorentz=[L.SSS1],
couplings={(0, 0): C.GC_2})
V_3 = Vertex(name='V_3',
particles=[P.h, P.Hp, P.Hpc],
color=['1'],
lorentz=[L.SSS1],
couplings={(0, 0): C.GC_3})
# This file was automatically created by FeynRules 1.7.178
# Mathematica version: 9.0 for Mac OS X x86 (64-bit) (November 20, 2012)
# Date: Sun 26 Jan 2014 12:11:59
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name = 'V_1',
particles = [ P.h, P.h, P.h, P.h ],
color = [ '1' ],
lorentz = [ L.SSSS1 ],
couplings = {(0,0):C.GC_122})
V_2 = Vertex(name = 'V_2',
particles = [ P.h, P.h, P.h ],
color = [ '1' ],
lorentz = [ L.SSS1 ],
couplings = {(0,0):C.GC_123})
V_3 = Vertex(name = 'V_3',
particles = [ P.ghG, P.ghG__tilde__, P.G ],
color = [ 'f(1,2,3)' ],
lorentz = [ L.UUV1 ],
couplings = {(0,0):C.GC_4})
V_4 = Vertex(name = 'V_4',
particles = [ P.G, P.G, P.G ],
# This file was automatically created by FeynRules $Revision: 634 $
# Mathematica version: 8.0 for Mac OS X x86 (64-bit) (February 23, 2011)
# Date: Thu 28 Jul 2011 16:28:57
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name='V_1',
particles=[P.H, P.H, P.H, P.H],
color=['1'],
lorentz=[L.SSSS1],
couplings={(0, 0): C.GC_240})
V_2 = Vertex(name='V_2',
particles=[P.H, P.H, P.H],
color=['1'],
lorentz=[L.SSS1],
couplings={(0, 0): C.GC_261})
V_3 = Vertex(name='V_3',
particles=[P.G, P.G, P.G],
color=['f(1,2,3)'],
lorentz=[L.VVV2],
couplings={(0, 0): C.GC_4})
V_4 = Vertex(name='V_4',
particles=[P.G, P.G, P.G, P.G],
color=[
'f(-1,1,2)*f(3,4,-1)', 'f(-1,1,3)*f(2,4,-1)',
# This file was automatically created by FeynRules $Revision: 535 $
# Mathematica version: 7.0 for Mac OS X x86 (64-bit) (November 11, 2008)
# Date: Fri 18 Mar 2011 18:40:51
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
# Implementation of the R2 vertices
# ggg d-quark internal line
V_101 = Vertex(name='V_101',
particles=[P.G, P.G, P.G],
color=['f(1,2,3)'],
lorentz=[L.VVV1],
couplings={(0, 0): C.GC_101},
type=['R2', (1, 1, 1)])
# ggg u-quark internal line
V_102 = Vertex(name='V_102',
particles=[P.G, P.G, P.G],
color=['f(1,2,3)'],
lorentz=[L.VVV1],
couplings={(0, 0): C.GC_101},
type=['R2', (2, 2, 2)])
# ggg gluon internal line
V_103 = Vertex(name='V_103',
particles=[P.G, P.G, P.G],
color=['f(1,2,3)'],
# This file was automatically created by FeynRules $Revision: 535 $
# Mathematica version: 7.0 for Mac OS X x86 (64-bit) (November 11, 2008)
# Date: Fri 18 Mar 2011 18:40:51
from object_library import all_vertices, all_CTvertices, Vertex, CTVertex
import particles as P
import couplings as C
import lorentz as L
# ======================================================================
# QCD base vertices
# ======================================================================
V_3 = Vertex(name='V_3',
particles=[P.G, P.G, P.G],
color=['f(1,2,3)'],
lorentz=[L.VVV1],
couplings={(0, 0): C.GC_4})
V_4 = Vertex(name='V_4',
particles=[P.G, P.G, P.G, P.G],
color=[
'f(-1,1,2)*f(3,4,-1)', 'f(-1,1,3)*f(2,4,-1)',
'f(-1,1,4)*f(2,3,-1)'
],
lorentz=[L.VVVV1, L.VVVV3, L.VVVV4],
couplings={
(1, 1): C.GC_6,
(0, 0): C.GC_6,
(2, 2): C.GC_6
})
# This file was automatically created by FeynRules 2.3.29
# Mathematica version: 11.0.0 for Mac OS X x86 (64-bit) (July 28, 2016)
# Date: Fri 15 Sep 2017 10:14:26
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name='V_1',
particles=[P.H, P.H, P.H, P.H],
color=['1'],
lorentz=[L.SSSS3],
couplings={(0, 0): C.GC_9})
V_2 = Vertex(name='V_2',
particles=[P.H, P.H, P.H],
color=['1'],
lorentz=[L.SSS3],
couplings={(0, 0): C.GC_28})
V_3 = Vertex(name='V_3',
particles=[P.ghG, P.ghG__tilde__, P.g],
color=['f(1,2,3)'],
lorentz=[L.UUV3],
couplings={(0, 0): C.GC_6})
V_4 = Vertex(name='V_4',
particles=[P.g, P.g, P.g],
color=['f(1,2,3)'],
lorentz=[L.VVV3],
# This file was automatically created by FeynRules 2.3.13
# Mathematica version: 9.0 for Mac OS X x86 (64-bit) (November 20, 2012)
# Date: Mon 10 Oct 2016 08:07:13
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name = 'V_1',
particles = [ P.ghG, P.ghG__tilde__, P.g ],
color = [ 'f(1,2,3)' ],
lorentz = [ L.UUV1 ],
couplings = {(0,0):C.GC_6})
V_2 = Vertex(name = 'V_2',
particles = [ P.g, P.g, P.g ],
color = [ 'f(1,2,3)' ],
lorentz = [ L.VVV1 ],
couplings = {(0,0):C.GC_6})
V_3 = Vertex(name = 'V_3',
particles = [ P.g, P.g, P.g, P.g ],
color = [ 'f(-1,1,2)*f(3,4,-1)', 'f(-1,1,3)*f(2,4,-1)', 'f(-1,1,4)*f(2,3,-1)' ],
lorentz = [ L.VVVV4, L.VVVV7, L.VVVV8 ],
couplings = {(1,1):C.GC_8,(0,0):C.GC_8,(2,2):C.GC_8})
V_4 = Vertex(name = 'V_4',
particles = [ P.h1, P.h1, P.h1 ],
# This file was automatically created by FeynRules 2.1.0
# Mathematica version: 8.0 for Mac OS X x86 (64-bit) (November 6, 2010)
# Date: Tue 15 Oct 2013 22:07:41
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name = 'V_1',
particles = [ P.H, P.H, P.H, P.H ],
color = [ '1' ],
lorentz = [ L.SSSS1, L.SSSS2 ],
couplings = {(0,0):[ C.GC_16, C.GC_107 ],(0,1):C.GC_2})
V_2 = Vertex(name = 'V_2',
particles = [ P.H, P.H, P.H ],
color = [ '1' ],
lorentz = [ L.SSS1, L.SSS2 ],
couplings = {(0,0):[ C.GC_89, C.GC_116 ],(0,1):C.GC_88})
V_3 = Vertex(name = 'V_3',
particles = [ P.a, P.a, P.H ],
color = [ '1' ],
lorentz = [ L.VVS4 ],
couplings = {(0,0):[ C.GC_1, C.GC_118, C.GC_103 ]})
V_4 = Vertex(name = 'V_4',
particles = [ P.a, P.H, P.H ],
# This file was automatically created by FeynRules $Revision: 595 $
# Mathematica version: 9.0 for Mac OS X x86 (64-bit) (November 20, 2012)
# Date: Fri 7 Jun 2013 19:02:32
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name = 'V_1',
particles = [ P.G, P.G, P.G ],
color = [ 'f(1,2,3)' ],
lorentz = [ L.VVV1 ],
couplings = {(0,0):C.GC_12})
V_2 = Vertex(name = 'V_2',
particles = [ P.G, P.G, P.G, P.G ],
color = [ 'f(-1,1,2)*f(3,4,-1)', 'f(-1,1,3)*f(2,4,-1)', 'f(-1,1,4)*f(2,3,-1)' ],
lorentz = [ L.VVVV2, L.VVVV5, L.VVVV6 ],
couplings = {(1,1):C.GC_14,(0,0):C.GC_14,(2,2):C.GC_14})
V_3 = Vertex(name = 'V_3',
particles = [ P.A, P.W__minus__, P.W__plus__ ],
color = [ '1' ],
lorentz = [ L.VVV1 ],
couplings = {(0,0):C.GC_61})
V_4 = Vertex(name = 'V_4',
particles = [ P.A, P.A, P.W__minus__, P.W__plus__ ],
# This file was automatically created by FeynRules 2.3.2
# Mathematica version: 12.1.0 for Mac OS X x86 (64-bit) (March 14, 2020)
# Date: Mon 3 May 2021 21:39:24
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name='V_1',
particles=[P.H, P.H, P.H, P.H],
color=['1'],
lorentz=[L.SSSS1],
couplings={(0, 0): C.GC_10})
V_2 = Vertex(name='V_2',
particles=[P.H, P.H, P.H],
color=['1'],
lorentz=[L.SSS1],
couplings={(0, 0): C.GC_25})
V_3 = Vertex(name='V_3',
particles=[P.g, P.g, P.ax],
color=['Identity(1,2)'],
lorentz=[L.VVS1],
couplings={(0, 0): C.GC_5})
V_4 = Vertex(name='V_4',
particles=[P.ghG, P.ghG__tilde__, P.g],
color=['f(1,2,3)'],
lorentz=[L.UUV1],
# This file was automatically created by FeynRules 1.7.69
# Mathematica version: 8.0 for Mac OS X x86 (64-bit) (November 6, 2010)
# Date: Mon 1 Oct 2012 14:58:25
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name = 'V_1',
particles = [ P.G0, P.G0, P.G0, P.G0 ],
color = [ '1' ],
lorentz = [ L.SSSS1 ],
couplings = {(0,0):C.GC_33})
V_2 = Vertex(name = 'V_2',
particles = [ P.G0, P.G0, P.G__minus__, P.G__plus__ ],
color = [ '1' ],
lorentz = [ L.SSSS1 ],
couplings = {(0,0):C.GC_31})
V_3 = Vertex(name = 'V_3',
particles = [ P.G__minus__, P.G__minus__, P.G__plus__, P.G__plus__ ],
color = [ '1' ],
lorentz = [ L.SSSS1 ],
couplings = {(0,0):C.GC_32})
V_4 = Vertex(name = 'V_4',
particles = [ P.G0, P.G0, P.H, P.H ],
# This file was automatically created by FeynRules 2.3.19
# Mathematica version: 8.0 for Mac OS X x86 (64-bit) (February 23, 2011)
# Date: Mon 18 Apr 2016 10:08:24
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name = 'V_1',
particles = [ P.X0, P.X0, P.X0 ],
color = [ '1' ],
lorentz = [ L.SSS1 ],
couplings = {(0,0):C.GC_98})
V_2 = Vertex(name = 'V_2',
particles = [ P.X0, P.X0, P.X0, P.X0 ],
color = [ '1' ],
lorentz = [ L.SSSS1 ],
couplings = {(0,0):C.GC_33})
V_3 = Vertex(name = 'V_3',
particles = [ P.a, P.a, P.X0 ],
color = [ '1' ],
lorentz = [ L.VVS3, L.VVS6 ],
couplings = {(0,0):C.GC_61,(0,1):C.GC_9})
V_4 = Vertex(name = 'V_4',
particles = [ P.g, P.g, P.X0 ],
# This file was automatically created by FeynRules $Revision: 302 $
# Mathematica version: 7.0 for Mac OS X x86 (64-bit) (November 11, 2008)
# Date: Tue 31 Aug 2010 16:54:46
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name='V_1',
particles=[P.H, P.H, P.H],
color=['1'],
lorentz=[L.SSS1],
couplings={(0, 0): C.GC_21})
V_2 = Vertex(name='V_2',
particles=[P.G, P.G, P.G],
color=['f(1,2,3)'],
lorentz=[L.VVV1],
couplings={(0, 0): C.GC_4})
V_3 = Vertex(name='V_3',
particles=[P.G, P.G, P.G, P.G],
color=[
'f(2,3,\'a1\')*f(\'a1\',1,4)', 'f(2,4,\'a1\')*f(\'a1\',1,3)',
'f(3,4,\'a1\')*f(\'a1\',1,2)'
],
lorentz=[L.VVVV1, L.VVVV3, L.VVVV4],
couplings={
(1, 1): C.GC_6,
(2, 0): C.GC_6,
# This file was automatically created by FeynRules 2.3.29
# Mathematica version: 11.0.0 for Linux x86 (64-bit) (July 28, 2016)
# Date: Mon 10 Dec 2018 13:04:26
from object_library import all_vertices, Vertex
import particles as P
import couplings as C
import lorentz as L
V_1 = Vertex(name = 'V_1',
particles = [ P.H, P.H, P.H, P.H ],
color = [ '1' ],
lorentz = [ L.SSSS2 ],
couplings = {(0,0):C.GC_36})
V_2 = Vertex(name = 'V_2',
particles = [ P.H, P.H, P.H ],
color = [ '1' ],
lorentz = [ L.SSS2 ],
couplings = {(0,0):C.GC_60})
V_3 = Vertex(name = 'V_3',
particles = [ P.ghG, P.ghG__tilde__, P.g ],
color = [ 'f(1,2,3)' ],
lorentz = [ L.UUV2 ],
couplings = {(0,0):C.GC_6})
V_4 = Vertex(name = 'V_4',
particles = [ P.g, P.g, P.g ],