  Let $\{\tau_n\}_{n=1}^\infty$ and $\{\omega_m\}_{m=1}^\infty$ be two modular
Parseval frames for a Hilbert C*-module $\mathcal{E}$. Then for every $x \in
\mathcal{E}\setminus\{0\}$, we show that \begin{align} (1) \quad \quad \quad
\quad \|\theta_\tau x \|_0 \|\theta_\omega x \|_0 \geq \frac{1}{\sup_{n, m \in
\mathbb{N}} \|\langle \tau_n, \omega_m\rangle \|^2}. \end{align} We call
Inequality (1) as \textbf{Noncommutative
Donoho-Stark-Elad-Bruckstein-Ricaud-Torr\'{e}sani Uncertainty Principle}.
Inequality (1) is the noncommutative analogue of breakthrough
Ricaud-Torr\'{e}sani uncertainty principle \textit{[IEEE Trans. Inform. Theory,
2013]}. In particular, Inequality (1) extends Elad-Bruckstein uncertainty
principle \textit{[IEEE Trans. Inform. Theory, 2002]} and Donoho-Stark
uncertainty principle \textit{[SIAM J. Appl. Math., 1989]}.
