| Abstract: |
| Conjugate phase retrieval considers the recovery of a function, up to a unimodular constant and conjugation, from its phaseless measurements. In this talk, I will introduce some results on conjugate phase retrieval in shift-invariant spaces. We first consider the conjugate phase retrieval in a shift-invariant space generated by a Gaussian, and show that a function in the shift-invariant space generated by Gaussian can be uniquely determined, up to a unimodular constant and conjugation, from its phaseless Hermite samples on a discrete set. |
|