Optimal Lorentz estimates are established for Riesz potentials of L1 closed or co-closed forms on compact manifolds, implying bounds for the Hodge system with finite mass data.
Phase retrieval from Gabor measurements
3 Pith papers cite this work. Polarity classification is still indexing.
3
Pith papers citing it
years
2026 3verdicts
UNVERDICTED 3representative citing papers
The paper proves that STFT phase retrieval holds if roughly 8/9 of the ambiguity function entries are nonzero (3/4 in prime dimensions) via uncertainty principles and a two-window approach.
Finite first and second symmetric Borel derivatives of f imply symmetric distributional point values for T_f' and T_f'' respectively, with one-sided and smoothness conditions also addressed.
citing papers explorer
-
Potential Estimates and Hodge Systems with $L^1$ data on compact manifolds
Optimal Lorentz estimates are established for Riesz potentials of L1 closed or co-closed forms on compact manifolds, implying bounds for the Hodge system with finite mass data.
-
Uncertainty Principles as a Tool for STFT Phase Retrieval
The paper proves that STFT phase retrieval holds if roughly 8/9 of the ambiguity function entries are nonzero (3/4 in prime dimensions) via uncertainty principles and a two-window approach.
-
Distributional Point Values for Borel and Symmetric Borel Derivatives
Finite first and second symmetric Borel derivatives of f imply symmetric distributional point values for T_f' and T_f'' respectively, with one-sided and smoothness conditions also addressed.