Q-fundamental surfaces in lens spaces
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We determine all the Q-fundamental surfaces in $(p,1)$-lens spaces and $(p,2)$-lens spaces with respect to natural triangulations with $p$ tetrahedra.
For general $(p,q)$-lens spaces, we give an upper bound for elements of vectors which represent Q-fundamental surfaces with no quadrilateral normal disks disjoint from the core circles of lens spaces.
We also give some examples of non-orientable closed surfaces which are Q-fundamental surfaces with such quadrilateral normal disks.