Hannah Meit

Conducted research in computational topology under the supervision of Dr. Christopher Seaton. This work has culminated in coauthorship of an academic article.

Researching, writing, and reviewing stories for Rhodes News within the communications department.

Manned the sales floor, opened and closed the store, operated the register.

Joint work with Dr. Christopher Seaton and Dr. Parvati Farsi. Currently available for public access and submitted to a journal for review. Abstract: We give explicit computations of the Gamma-Euler characteristic of several families of orbit space definable translation groupoids. These include the translation groupoids associated to finite-dimensional linear representations of the circle and real and unitary representations of the real 2x2 orthogonal group. In the case of translation groupoids associated to linear symplectic quotients of representations of a arbitrary compact Lie group G, we show that unlike the other cases, the Gamma-Euler characteristic depends only on the group and not on the representation.