“…Among the geometrically frustrated spin systems, the two-dimensional (2D) triangular-lattice antiferromagnet (TLAF) is one of the most studied systems due to its simple structure and wide variety of magnetism. − For TLAFs with classical Ising anisotropy, since all antiferromagnetic (AFM) interactions are not satisfied simultaneously, a disordered, highly macroscopically degenerated ground state emerges. , Recently reported Ising TLAFs include NdTa 7 O 19 and TmMgGaO4. − However, for TLAFs with isotropic Heisenberg exchanges, the long-range magnetic order can survive because the spin-glass or spin-liquid states can be bypassed by forming a noncollinear 120° magnetic order in the triangular-lattice plane. − When a strong enough magnetic field is applied along the plane, the coplanar 120° spin structure can be converted into a collinear up-up-down (UUD) state. − Macroscopically, this UUD state is usually manifested by a 1/3 magnetization plateau in the magnetization curve. , Well-studied materials include RbFe(MoO 4 ) 2 , CsFe(SO 4 ) 2 , A Fe(PO 3 F) 2 [ A = K and (NH 4 ) 2 Cl], and Ba 3 CoSb 2 O 9 . − …”