@article{Bugeaud_Singhal_Zhang_2020, title={Inhomogeneous Diophantine approximation over fields of formal power series}, volume={126}, url={https://www.mscand.dk/article/view/121462}, DOI={10.7146/math.scand.a-121462}, abstractNote={<p>We prove a sharp analogue of Minkowski’s inhomogeneous approximation theorem over fields of power series $\mathbb {F}_q((T^{-1}))$. Furthermore, we study the approximation to a given point $\underline {y}$ in $\mathbb {F}_q((T^{-1}))^2$ by the $\mathrm {SL}_2(\mathbb {F}_q[T])$-orbit of a given point $\underline {x}$ in $\mathbb {F}_q((T^{-1}))^2$.</p>}, number={3}, journal={MATHEMATICA SCANDINAVICA}, author={Bugeaud, Yann and Singhal, L. and Zhang, Zhenliang}, year={2020}, month={Sep.}, pages={451–478} }