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. 2020 Mar 4;60(3):1302–1316. doi: 10.1021/acs.jcim.9b00945

Figure 6.

Figure 6

We decompose the configuration space of a rigid body into a product of orientational and translational subspaces (SO(3) and Inline graphic, respectively). The orientation space is subdivided into a finite number of neighborhoods, and each of them is projected into translational space. The sphere on the left is a simplified illustration of SO(3); the green and yellow patches represent overlapping orientation neighborhoods (Ui and Uj). Their respective slice approximations are visualized on the right (Sla(Ui) and Sla(Uj), in green and yellow, respectively).