  In this note, we discuss the choice of radial grid in the numerical
resolution of the Schroedinger equation. We detail the transformation of the
equation resulting from a change of variable and function for a generic radial
grid, using either the explicit or implicit form of the relation describing the
change of variable, and apply it to the $a r + b \ln(r)$ log-linear mesh. It is
shown that, in the former case, the first three derivatives of the Lambert $W$
function are required. This complication becomes unnecessary if we adopt the
implicit relation instead.
