I was looking for a possible reference that would answer the following question, 


Let $\mathbb{Q}\_{p}$ be the $p$-adic numbers and $\mathbb{Q}\_{p}((t))$ be the field of Laurent polynomials over $\mathbb{Q}\_{p}$. Does anyone know of a reference that addresses the following question,


"Are all division algebras over $\mathbb{Q}\_{p}((t))$ cyclic?"


Thanks in advance. 



Reference request for division algebras, over $\mathbb{Q}_{p}((t))$
Here is the closest result I know. If the degree of the division algebra is a prime $q \ne p$, an affirmative answer has been given over finite extensions of $\mathbb Q\_p(t)$ by Saltman's paper [Cyclic algebras over $p$-adic curves](http://arxiv.org/abs/math/0604409). 


There is also [an article of Brussels](http://link.springer.com/chapter/10.1007/978-1-4419-6211-9_2) on Saltman's work.


