High-precision $D^0 \to V^+P^-$ - more accurate than $D^0\to P^+P^-$

Recently we derived a nonlinear U-spin amplitude relation for $D^0\to P^+P^-$, $P=π, K$, predicted to hold up to fourth order U-spin breaking terms of order $10^{-3}$. Here we study a similar relation for $D^0\to V^+P^-, V =ρ, K^*(892), P = π, K$, expected to hold at an even higher accuracy of order $10^{-4}$. We confirm this prediction in spite of a large experimental error of about 20% in the amplitude of $D^0\to K^{*+}π^-$. We also comment briefly on U-spin breaking in $D^0\to P^+V^-$.

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