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Bivariate low-degree polynomial testing of Polishchuk-Spielman
The irreducibles of $A[Y]$ are precisely
the irreducibles of $A$
the (positive degree) polynomials $f\in A[Y]$ that have content 1 and are irreducible in $F[Y]$. … Then by Lagrange interpolation we get
$$
P(X,Y) = \sum_{i=1}^m P(x_i,Y) L_i(X) \equiv \text{ multiple of }Q(Y)
$$
where the $L_i(X)=L_{x_i,(x_1,\dots,x_m)}(X)\in k[X]$ are the Lagrange interpolation polynomials …