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. 2017 Jan 23;8:14201. doi: 10.1038/ncomms14201

Figure 1. Topological transitions of a deformed kagome lattice by uniform soft twisting.

Figure 1

Two types of triangles (red and blue) are connected by free hinges at their corners, forming a deformed kagome lattice with primitive vectors a1, a2. The angle θ between the triangles defines the twisting coordinate. The blue curve shows Inline graphic (defined in equation (1)) as a function of θ. The 3 white dots on the θ axis represent three critical angles (Inline graphic, Inline graphic and Inline graphic) where sides of the triangles form straight lines (yellow stripes on the lattices) and topological polarization RT (shown as black arrows above the axes) changes.