10 citations · 14 across the 2 of their papers we have counts for
3 papers
math.NA2022★ 4 cited
Exact bounds on the amplitude and phase of the interval discrete Fourier transform in polynomial time
Marco de Angelis
We elucidate why an interval algorithm that computes the exact bounds on the amplitude and phase of the discrete Fourier transform can run in polynomial time. We address this quest…
math.ST2021★ 10 cited
Why the 1-Wasserstein distance is the area between the two marginal CDFs
Marco De Angelis, Ander Gray
We elucidate why the 1-Wasserstein distance coincides with the area between the two marginal cumulative distribution functions (CDFs). We first describe the Wasserstein dista…
eess.SP2020
Interval propagation through the discrete Fourier transform
Marco De Angelis, Marco Behrendt, Liam Comerford +2
We present an algorithm for the forward propagation of intervals through the discrete Fourier transform. The algorithm yields best-possible bounds when computing the amplitude of t…