Heat kernel Sinkhorn algorithm on the 2-sphere converges to OT cost with O(n) memory and O(n^{3/2}) time per iteration, retaining geometric properties and applied to climate model evaluation.
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UNVERDICTED 3representative citing papers
Robust OED for sensor placement in structural vibration analysis outperforms classical designs on average when accounting for realistic sensor failure scenarios.
Regularization of Fourier multipliers yields L^∞ stability for wave propagation and compact operator inversion in inverse problems.
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Spherical Harmonic Optimal Transport: Application to Climate Models Comparisons
Heat kernel Sinkhorn algorithm on the 2-sphere converges to OT cost with O(n) memory and O(n^{3/2}) time per iteration, retaining geometric properties and applied to climate model evaluation.
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Robust Optimal Experimental Design Accounting for Sensor Failure
Robust OED for sensor placement in structural vibration analysis outperforms classical designs on average when accounting for realistic sensor failure scenarios.
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On $L^\infty$ stability for wave propagation and for linear inverse problems
Regularization of Fourier multipliers yields L^∞ stability for wave propagation and compact operator inversion in inverse problems.