I am looking for some literature (articles or books) where finite continued fractions over a general integral domains (that is, in a fraction field of that domain, but the "coefficients" are from the domain) are studied. Since the main focus concerning the continued fractions is naturally on the case of $\mathbb{Z}$ (or, sometimes, $\mathbb{C}[x]$ or something similar), I was unable to find any.
Thanks in advance for any references.