The relative theorem of Schanuel
In this paper the authors count the number of linear subspaces \(L\) of \({\mathbb{P}_K^N}\) defined over the number field \(K\) and with Arakelov height bounded by \(T\). This generalizes the well-known Theorem of Schanuel which handles the case \({L=\mathbb{P}_K^N}\).
scientific article; zbMATH DE number 5346204
scientific article