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Short and Sparse Deconvolution --- A Geometric Approach

ICLR 2020 · Learning theory and algorithms › Matrix and tensor methods · approach: Signal recovery and phase retrieval · 3 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use data-driven initialization instead of uniform random initializationADM and iADM · Synthetic SaSD, coherent and incoherent kernelsconvergence speed and solution qualityHelped
Add momentum accelerationADM for synthetic SaSD · Synthetic SaSD, especially coherent kernelsconvergence rateHelped
Use homotopy continuation with a gradually decreasing sparsity penaltyiADM for synthetic SaSD · Synthetic SaSD, coherent and incoherent kernelsconvergence rateHelped
Replace iADM with ADMMBilinear Lasso optimization · Synthetic SaSD with incoherent kernelsconvergenceHelped
Replace iADM with ADMMBilinear Lasso optimization · Synthetic SaSD with coherent kernelsreliabilityHurt
Use iADM with homotopy instead of the compared optimization methodsBilinear Lasso optimization · Synthetic SaSD, coherent and incoherent kernelsconvergenceHelped
Use nonnegative constraints on the activation mapSaSD · Synthetic SaSD with nonnegative activationsrecoverable activation densityHelped
Add reweighting to iADMiADM · Simulated calcium imaging, AR(1) and AR(2)kernel estimation accuracyHelped
Add reweighting to iADMiADM · Simulated calcium imaging with AR(2) dynamicsspike-time resolutionHelped
Add reweighting to iADMiADM · Real calcium imagingspike-train estimationHelped
Apply the method to similar rather than distinct neuron waveformsReweighted iADM for spike sorting · Difficult spike-sorting sequencefalse alarmsHurt
Reduce kernel shift-coherenceBilinear Lasso SaSD · Synthetic SaSDsuccessful recoveryHelped

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