The study aim was to gain a better understanding of the characteristics of informal caregivers who provide transportation assistance and to explore the types and frequency of this assistance. A telephone survey was administered to a representative sample of 268 informal caregivers (age 45-80) who provide transportation assistance to older adults (age 70 and older) in Michigan. Responses were an...

In this paper, we survey some mathematical developments that followed from the discovery of simple supercuspidal representations p-adic groups.

Let $F$ be a non-archimedean local field of residual characteristic $p$. $\mathbb{G}$ reductive group defined over which splits tamely ramified extension and set $G=\mathbb{G}(F)$. We assume that $p$ does not divide the order Weyl $\mathbb{G}$. Given closed connected $F$-subgroup $\mathbb{H}$ contains derived subgroup $\mathbb{G}$, we study restriction to $H$ an irreducible supercuspidal repres...

We investigate the irreducible cuspidal $C$-representations of a reductive $p$-adic group $G$ over field $C$ characteristic different from $p$. When is algebraically closed, for many groups $G$, list $C$-types $(J,\lambda)$ has been produced satisfying exhaustion, sometimes restricted kind representations, and often unicity. verify that those lists Aut($C$)-stability we produce similar when no ...

We compute the local twisted exterior square gamma factors for simple supercuspidal representations, using which we prove a converse theorem representations.

Weighted orbital integrals are the terms which occur on the geometric side of the trace formula. We shall investigate these distributions on a p-adic group. We shall evaluate the weighted orbital integral of a supercuspidal matrix coefficient as a multiple of the corresponding character.

The author's work with Murnaghan on distinguished tame supercuspidal representations is re-examined using a simplified treatment of Jiu-Kang Yu's construction $p$-adic reductive groups. This leads to unification aspects the theories cuspidal over and finite fields.