On the analytic theory of isotropic ternary quadratic forms II

In the first part of this work {Du}, a quantitative supplement to the Hasse principle was given for the count of the number of automorphic orbits of primitive zeros of a genus of ternary quadratic forms. This sequel contains, for certain special forms, an independent and elementary proof of this result. When combined with other results of {Du}, this proof also leads to a refinement of an asymptotic result of {Du} and some corollaries for these special forms.