Linear decay of |∇A| at infinity is the sharp threshold for unique continuation at infinity for generalized Schrödinger equations in cylinders T^d × R^m.
Unique continuation for solutions to
2 Pith papers cite this work, alongside 283 external citations. Polarity classification is still indexing.
2
Pith papers citing it
283
external citations · OpenAlex
years
2026 2representative citing papers
Statistical tests on 1000 noisy simulations show SG outperforms KLO at low noise while KLO is better at high noise for 1D wave equation coefficient reconstruction; SG is simpler and faster.
citing papers explorer
-
Optimal rates of decay at infinity for solutions to Schr\"{o}dinger equations
Linear decay of |∇A| at infinity is the sharp threshold for unique continuation at infinity for generalized Schrödinger equations in cylinders T^d × R^m.
-
Statistical comparison of reconstruction methods for the inverse boundary problem of the one-dimensional wave equation
Statistical tests on 1000 noisy simulations show SG outperforms KLO at low noise while KLO is better at high noise for 1D wave equation coefficient reconstruction; SG is simpler and faster.