“…The dice lattice can also be thought of as a limiting case of α-T 3 lattice 36,43 with α = 1. In recent years, there are several studies on diverse properties of the dice lattice such as orbital susceptibility 43 , Klein tunneing 44,45 , zeromomentum optical conductivity [46][47][48][49][50][51] , magnetotransport properties [52][53][54]56 , magnetoplasmons 55 , wave packet dynamics 57 , electron states in the field of a charged impurity 58,59 , role of Berry phase in photoinduced gap, topological phase transition under Floquet driving 60,61 , effect of electromagnetic radiation on dice lattice 62,63 , electronic states of dice lattice ribbons 64,65 , RKKY interaction 66 and chaotic dynamics 67 . The tight-binding Hamiltonian of dice lattice in the basis of sublattices A, B and C is given as…”