A hybrid FEM and ELM framework for parameter-dependent PDEs derives existence, uniqueness, regularity, and error estimates for inverse problems in photoacoustic tomography.
Stuhlmeier, 2020: Mass transport for P ollard waves
3 Pith papers cite this work. Polarity classification is still indexing.
3
Pith papers citing it
verdicts
UNVERDICTED 3representative citing papers
The paper establishes existence and uniqueness for generalized mean-reflected McKean-Vlasov BSDEs via stability estimates for uniqueness and a penalization-plus-smooth-approximation argument for existence.
Near-inertial Pollard waves modeling the Arctic halocline are linearly unstable above a steepness threshold derived via short-wavelength analysis of fluid trajectories.
citing papers explorer
-
Solving Inverse Parametrized Problems via Finite Elements and Extreme Learning Networks
A hybrid FEM and ELM framework for parameter-dependent PDEs derives existence, uniqueness, regularity, and error estimates for inverse problems in photoacoustic tomography.
-
Well-Posedness of Generalized Mean-Reflected McKean-Vlasov Backward Stochastic Differential Equations
The paper establishes existence and uniqueness for generalized mean-reflected McKean-Vlasov BSDEs via stability estimates for uniqueness and a penalization-plus-smooth-approximation argument for existence.
-
Instability of the halocline at the North Pole
Near-inertial Pollard waves modeling the Arctic halocline are linearly unstable above a steepness threshold derived via short-wavelength analysis of fluid trajectories.