On Baker type lower bounds for linear forms

Abstract

A criterion is given for studying (explicit) Baker type lower bounds of linear forms in numbers $1,{\Theta }_1,...,{\Theta }_m\in {\mathbb{C}}^{\ast }$ over the ring ${\mathbb{Z}}_{\mathbb{I}}$ of an imaginary quadratic field $\mathbb{I}$. This work deals with the simultaneous auxiliary functions case.

References in corpus (1)

• Baker-Type Estimates for Linear Forms in the Values of q-series