Classification of the virtually cyclic subgroups of the pure braid groups of the projective plane

We classify the (finite and infinite) virtually cyclic subgroups of the pure braid groups $P_{n}(RP^2)$ of the projective plane. The maximal finite subgroups of $P_{n}(RP^2)$ are isomorphic to the quaternion group of order 8 if $n=3$, and to $\Z_{4}$ if $n\geq 4$. Further, for all $n\geq 3$, up to isomorphism, the following groups are the infinite virtually cyclic subgroups of $P_{n}(RP^2)$: $\Z$, $\Z_{2} \times \Z$ and the amalgamated product $\Z_{4} \ast_{\Z_{2}} \Z_{4}$.Comment: 15 page

Supermileage Seat and Wheel Development and Production: Final Report

This report documents the design and manufacturing efforts of the Cal Poly senior project team Central Coast Composites. It details the design, analysis and manufacturing of a composite seat and wheels for the Cal Poly Supermileage team. It further outlines suggestions for future efforts to manufacture composite wheels for Cal Poly Supermileage team\u27s Urban Concept Vehicle