Let $\Lambda\subset \mathbb Z^3$ be 3D lattice with a basis $$a_1=\left(\begin{smallmatrix} a_{11} \\ a_{21}\\ a_{31} \end{smallmatrix}\right),a_2=\left(\begin{smallmatrix} a_{12} \\ a_{22}\\ a_{32} \end{smallmatrix}\right),a_3=\left(\begin{smallmatrix} a_{13} \\ a_{23}\\ a_{33} \end{smallmatrix}\right).$$ Is there a special name for lattices such that minors $A_{ij}$ of matrix $A=(a_{ij})_{i,j=1}^3$ satisfy an additional restriction $$GCD(A_{i1},A_{i2},A_{i3})=1\qquad(i=1,2,3)?$$
