ISSCC 2020 17.3
The concept of this work is from Micheal Peter Kennedy’s Paper that showed that if the expected value of an arbitrary analog or digial signal \(X\), \(E[X](t)\), is constant over time, the power spectral density (PSD) of \(X\) shows no spurious tones. This leads to the idea that, if we can modulate \(D_{DCW}\) such that its probability density function (PDF) is time-invatiant, \(E[\tau_{DTC}](t)\) becomes constant over time even after passing a nonlinear \(f_{DTC}(D_{DCW})\), so the PSD of \(\tau_{DTC}\) has no fractoinal spurs.
For a random process \(Y\), \(E[Y](t)\) is constant over time \(\implies\) PSD of \(Y\) shows no spurs.