Matrix K2-022

Matrix t²*K⁽²⁾ in Subspace 22 with Dimension 10

(K⁽²⁾ is the second-order Grosse operator)

(-15tU)/2	-2tU	0	(-3tU)/2	(-3tU)/Sqrt[2]	0	0	(-5tU)/2	((33Sqrt[4 - 4Sqrt[2/11]] + 10Sqrt[121 - 11Sqrt[22]] - 22Sqrt[22 - 2Sqrt[22]])U^2)/(44Sqrt[52 - 8*Sqrt[22]])	((1001Sqrt[2 + 2Sqrt[2/11]] + Sqrt[11 + Sqrt[22]](264 + 5Sqrt[22]))U^2)/(528Sqrt[26 + 4*Sqrt[22]])
-2tU	-5tU	0	t*U	-(Sqrt[2]tU)	0	0	-2tU	-((44Sqrt[4 - 4Sqrt[2/11]] + Sqrt[484 - 44Sqrt[22]] + 38Sqrt[121 - 11Sqrt[22]])U^2)/(88Sqrt[52 - 8Sqrt[22]])	-((253Sqrt[2 + 2Sqrt[2/11]] + Sqrt[22(11 + Sqrt[22])])U^2)/(88Sqrt[26 + 4Sqrt[22]])
0	0	-5tU	(4*t^2 + U^2)/Sqrt[2]	0	t*U	0	-2Sqrt[2]t^2	-((99Sqrt[2 - 2Sqrt[2/11]] + 3Sqrt[242 - 22Sqrt[22]] + 11(Sqrt[44 - 4Sqrt[22]] + 4Sqrt[11 - Sqrt[22]]))tU)/(66Sqrt[52 - 8*Sqrt[22]])	((-517Sqrt[4 + 4Sqrt[2/11]] + 2(132Sqrt[2] - Sqrt[11])Sqrt[11 + Sqrt[22]])tU)/(528Sqrt[26 + 4*Sqrt[22]])
(-3tU)/2	t*U	(4*t^2 + U^2)/Sqrt[2]	(-9tU)/2	(-3tU)/Sqrt[2]	-2Sqrt[2]t^2	0	-(t*U)/2	(4(-11 + Sqrt[22])t^2)/(11Sqrt[2 - 2Sqrt[2/11]])	(4(11 + Sqrt[22])t^2)/(11Sqrt[2 + 2Sqrt[2/11]])
(-3tU)/Sqrt[2]	-(Sqrt[2]tU)	0	(-3tU)/Sqrt[2]	-6tU	-U^2	Sqrt[2]*U^2	-((t*U)/Sqrt[2])	0	0
0	0	t*U	-2Sqrt[2]t^2	-U^2	0	2Sqrt[2]t*U	2Sqrt[2]t^2	-((33Sqrt[2 - 2Sqrt[2/11]] + Sqrt[242 - 22Sqrt[22]] + 22Sqrt[11 - Sqrt[22]])tU)/(11Sqrt[52 - 8Sqrt[22]])	((-517Sqrt[4 + 4Sqrt[2/11]] + 2(132Sqrt[2] - Sqrt[11])Sqrt[11 + Sqrt[22]])tU)/(264Sqrt[26 + 4*Sqrt[22]])
0	0	0	0	Sqrt[2]*U^2	2Sqrt[2]t*U	-4tU	0	-((11Sqrt[4 - 4Sqrt[2/11]] + 14Sqrt[121 - 11Sqrt[22]] - 22Sqrt[22 - 2Sqrt[22]])tU)/(22Sqrt[52 - 8Sqrt[22]])	-((209Sqrt[2 + 2Sqrt[2/11]] + Sqrt[11 + Sqrt[22]](66 + 5Sqrt[22]))tU)/(66Sqrt[26 + 4Sqrt[22]])
(-5tU)/2	-2tU	-2Sqrt[2]t^2	-(t*U)/2	-((t*U)/Sqrt[2])	2Sqrt[2]t^2	0	(-11tU)/2	((-32Sqrt[121 - 11Sqrt[22]] + 176Sqrt[22 - 2Sqrt[22]])t^2 + (33Sqrt[4 - 4Sqrt[2/11]] + 2Sqrt[121 - 11Sqrt[22]] + 22Sqrt[22 - 2Sqrt[22]])U^2)/(44Sqrt[52 - 8Sqrt[22]])	(-2112(Sqrt[2 + 2Sqrt[2/11]] + Sqrt[11 + Sqrt[22]])t^2 + (517Sqrt[2 + 2Sqrt[2/11]] + (-264 + Sqrt[22])Sqrt[11 + Sqrt[22]])U^2)/(528Sqrt[26 + 4*Sqrt[22]])
((33Sqrt[4 - 4Sqrt[2/11]] + 10Sqrt[121 - 11Sqrt[22]] - 22Sqrt[22 - 2Sqrt[22]])U^2)/(44Sqrt[52 - 8*Sqrt[22]])	-((11Sqrt[4 - 4Sqrt[2/11]] + 10Sqrt[121 - 11Sqrt[22]])U^2)/(22Sqrt[52 - 8*Sqrt[22]])	-((99Sqrt[2 - 2Sqrt[2/11]] + 3Sqrt[242 - 22Sqrt[22]] + 11(Sqrt[44 - 4Sqrt[22]] + 4Sqrt[11 - Sqrt[22]]))tU)/(66Sqrt[52 - 8*Sqrt[22]])	((-4 + 4Sqrt[2/11])t^2)/Sqrt[2 - 2*Sqrt[2/11]]	0	-((33Sqrt[2 - 2Sqrt[2/11]] + Sqrt[242 - 22Sqrt[22]] + 22Sqrt[11 - Sqrt[22]])tU)/(11Sqrt[52 - 8Sqrt[22]])	-((11Sqrt[4 - 4Sqrt[2/11]] + 14Sqrt[121 - 11Sqrt[22]] - 22Sqrt[22 - 2Sqrt[22]])tU)/(22Sqrt[52 - 8Sqrt[22]])	((-32Sqrt[121 - 11Sqrt[22]] + 176Sqrt[22 - 2Sqrt[22]])t^2 + (33Sqrt[4 - 4Sqrt[2/11]] + 2Sqrt[121 - 11Sqrt[22]] + 22Sqrt[22 - 2Sqrt[22]])U^2)/(44Sqrt[52 - 8Sqrt[22]])	(3(17842Sqrt[2] - 3370Sqrt[11] - 4015Sqrt[52 - 8Sqrt[22]])tU)/(16Sqrt[52 - 8Sqrt[22]](-11 + Sqrt[22])^2)	-((69Sqrt[11] - 121Sqrt[(11 + Sqrt[22])/(11 - Sqrt[22])] + 11Sqrt[(22(11 + Sqrt[22]))/(11 - Sqrt[22])])tU)/528
((1001Sqrt[2 + 2Sqrt[2/11]] + Sqrt[11 + Sqrt[22]](264 + 5Sqrt[22]))U^2)/(528Sqrt[26 + 4*Sqrt[22]])	-((913Sqrt[2 + 2Sqrt[2/11]] + 61Sqrt[22(11 + Sqrt[22])])U^2)/(528Sqrt[26 + 4*Sqrt[22]])	((-517Sqrt[4 + 4Sqrt[2/11]] + 2(132Sqrt[2] - Sqrt[11])Sqrt[11 + Sqrt[22]])tU)/(528Sqrt[26 + 4*Sqrt[22]])	((4 + 4Sqrt[2/11])t^2)/Sqrt[2 + 2*Sqrt[2/11]]	0	((-517Sqrt[4 + 4Sqrt[2/11]] + 2(132Sqrt[2] - Sqrt[11])Sqrt[11 + Sqrt[22]])tU)/(264Sqrt[26 + 4*Sqrt[22]])	-((209Sqrt[2 + 2Sqrt[2/11]] + Sqrt[11 + Sqrt[22]](66 + 5Sqrt[22]))tU)/(66Sqrt[26 + 4Sqrt[22]])	(-2112(Sqrt[2 + 2Sqrt[2/11]] + Sqrt[11 + Sqrt[22]])t^2 + (517Sqrt[2 + 2Sqrt[2/11]] + (-264 + Sqrt[22])Sqrt[11 + Sqrt[22]])U^2)/(528Sqrt[26 + 4*Sqrt[22]])	-((69Sqrt[11] - 121Sqrt[(11 + Sqrt[22])/(11 - Sqrt[22])] + 11Sqrt[(22(11 + Sqrt[22]))/(11 - Sqrt[22])])tU)/528	(-9(86 + 7Sqrt[22] + 24Sqrt[26 + 4Sqrt[22]])tU)/(4Sqrt[2 + 2Sqrt[2/11]]*(11 + Sqrt[22])^(3/2))