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litated obtaining analytic results as well as a numerical study of this special model. The supersymmetric system in question is given by a cube root Lagrangian, and a corresponding double-valued Hamiltonian. L=C(v-1)13—V(x) e=:- Legendre Ht d2 = 1L) + V (x) , V (x) = 22 — (1) 2Vp Q111 in p space
Physics 10 (1974) 363-384. [54] L. Iorio, "Constraints on Galileon-induced precessions from solar system orbital motions" JCAP 07 (2012) 001 [55] R. Jackiw and S.-Y. Pi, "Tutorial on Scale and Conformal Symmetries in Diverse Dimensions" 3. Phys. A44 (2011) 223001, arXiv:1101.4886 [math-ph], and referenc
ng for the Higgs field, G = -4 $t4,R, where 4> is the Higgs dou- blet and R the Ricci scalar. One can remove the non-minimal coupling term from the Lagrangian by performing a confor- mal transformation, 9,,,(x) = r1-2(x)§0,(x) where 122 = 1 + 2e4)t./All, (2) is the conformal factor and Alp is the reduced
okopec and J. Weenink, (2014), arXiv:1403.3219. [26] D. Buttaz2o er at, (2013), arXiv:1307.3536. [27] S. Weinberg, Phys.Rev. D7, 2887 (1973). [28] R. Jackiw. Phys. Rev. D9, 1686 (1974). [29] L. Dolan and R. Jackiw, Phys.Rev. D9. 2904 (1974). 30] J. Kang. Phys.Rev. D10, 3455 (1974). 31] N. K. Nielsen, N
g for the Higgs field. C = ciblibR. where (ff is the Higgs dou- blet and R the Ricci scalar. One can remove the non-minimal coupling term from the Lagrangian by performing a confor- mal transformation, go,„(x) = 51-2(x)li,„(s) where D2 = 1 + 2e(}141/4/1, (2) is the conformal factor and My is the reduced
Prokopec and J. Weenink, (2014), arXiv:1403.3219. [261 D. Donau° a at, (2013). arXiv:1307.3536. [27] S. Weinberg, Phys.Rev. D7, 2887 (1973). [28] R. Jackiw, Phys. Rev. 139. 1686(1974). [29] L. Dolan and R. Jackiw, Phys.Rev. 139, 2904 (1974). (A10) 1301 J. Kang, Phys.Rev. DIO, 3455 (1974). [311 N. K.
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