sextet implementation for 331 model
Posted: 26. Oct 2017, 14:14
Dear Staub,
I'm trying to implement all the possible interaction terms in the minimal 331 model, including the sextet ones.
Gauge[[1]]={B, U[1], xcharge, g1,False, 0, 1};
Gauge[[2]]={WB, SU[3], left, g2,True, 0, 1};
Gauge[[3]]={G, SU[3], color, g3,False, 0, 1};
ScalarFields[[1]] = {rho, 1, {rhopp, rhop, rho0}, 1, 3, 1};
ScalarFields[[2]] = {eta, 1, {eta2p, eta0, eta1m}, 0, 3, 1};
ScalarFields[[3]] = {chi, 1, {chi0, chim, chimm}, -1, 3, 1};
ScalarFields[[4]] = {sig, 1, {{sig1pp, sig1p/Sqrt[2], sig0/Sqrt[2]},{sig1p/Sqrt[2], sig01, sig2m/Sqrt[2]},{sig0/Sqrt[2], sig2m/Sqrt[2], sig2mm}}, 0, 6, 1};
However I'm facing some problems with the term
eta.eta.sig.sig + Hc
in the scalar sector, which is allowed by gauge invariance (also the CheckPossibleTermsPotential agrees with that).
Thanks!
Antonio
I'm trying to implement all the possible interaction terms in the minimal 331 model, including the sextet ones.
Gauge[[1]]={B, U[1], xcharge, g1,False, 0, 1};
Gauge[[2]]={WB, SU[3], left, g2,True, 0, 1};
Gauge[[3]]={G, SU[3], color, g3,False, 0, 1};
ScalarFields[[1]] = {rho, 1, {rhopp, rhop, rho0}, 1, 3, 1};
ScalarFields[[2]] = {eta, 1, {eta2p, eta0, eta1m}, 0, 3, 1};
ScalarFields[[3]] = {chi, 1, {chi0, chim, chimm}, -1, 3, 1};
ScalarFields[[4]] = {sig, 1, {{sig1pp, sig1p/Sqrt[2], sig0/Sqrt[2]},{sig1p/Sqrt[2], sig01, sig2m/Sqrt[2]},{sig0/Sqrt[2], sig2m/Sqrt[2], sig2mm}}, 0, 6, 1};
However I'm facing some problems with the term
eta.eta.sig.sig + Hc
in the scalar sector, which is allowed by gauge invariance (also the CheckPossibleTermsPotential agrees with that).
Thanks!
Antonio