Matrix H in Subspace 129 with Dimension 4

H is the Hamiltonian. Here we set µ=0. For grand-canonical calculations add -6µ to the main diagonal.
2*(h + U) 0 ((11*Sqrt[4 - 4*Sqrt[2/11]] + 14*Sqrt[121 - 11*Sqrt[22]] - 22*Sqrt[22 - 2*Sqrt[22]])*t)/(22*Sqrt[52 - 8*Sqrt[22]]) ((1001*Sqrt[2 + 2*Sqrt[2/11]] + Sqrt[11 + Sqrt[22]]*(264 + 5*Sqrt[22]))*t)/(264*Sqrt[26 + 4*Sqrt[22]])
0 2*h + U ((11*Sqrt[2] - 2*Sqrt[11])*t)/(11*Sqrt[2 - 2*Sqrt[2/11]]) -((11*Sqrt[2] + 2*Sqrt[11])*t)/(11*Sqrt[2 + 2*Sqrt[2/11]])
((11*Sqrt[4 - 4*Sqrt[2/11]] + 14*Sqrt[121 - 11*Sqrt[22]] - 22*Sqrt[22 - 2*Sqrt[22]])*t)/(22*Sqrt[52 - 8*Sqrt[22]]) ((11*Sqrt[2] - 2*Sqrt[11])*t)/(11*Sqrt[2 - 2*Sqrt[2/11]]) (11*(13*Sqrt[2] - 4*Sqrt[11])*(2*h + U))/(Sqrt[2]*(-11 + Sqrt[22])^2) 0
((1001*Sqrt[2 + 2*Sqrt[2/11]] + Sqrt[11 + Sqrt[22]]*(264 + 5*Sqrt[22]))*t)/(264*Sqrt[26 + 4*Sqrt[22]]) -((11*Sqrt[2] + 2*Sqrt[11])*t)/(11*Sqrt[2 + 2*Sqrt[2/11]]) 0 2*h + U