Phaseless reconstruction from space-time samples is a nonlinear problem of recovering a function x in a Hilbert space H from the absolute values of linear measurements {|(x, Φ_i)|, ..., || : i ∈ J}, where {Φ_i; i ∈ J} {is contained in} H is a set of functionals on H, and A is a bounded operator on H that acts as an evolution operator. In this paper, we study this problem in the finite dimensional scenario, and when H is a real Hilbert space.
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