On the complexity of p-adic continued fractions of rational number
arXiv:2405.14500 · doi:10.12691/tjant-10-1-2
Abstract
In this paper, we study the complexity of p-adic continued fractions of a rational number, which is the p-adic analogue of the theorem of Lame. We calculate the length of Browkin expansion, and the length of Schneider expansion. Also, some numerical examples have been given.