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Efficient Non-conjugate Gaussian Process Factor Models for Spike Count Data using Polynomial Approximations

ICML 2020 · Probabilistic and scientific modeling › Variational and generative sampling · approach: Annealing and divergence-based variational objectives · 6 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use second-order orthogonal-polynomial approximations to marginalize non-conjugate count likelihoodsCount-GPFA · Simulated count-GPFA datarate reconstruction accuracyHelped
Use second-order orthogonal-polynomial approximations to marginalize non-conjugate count likelihoodsCount-GPFA · Simulated count-GPFA dataconvergence timeHelped
Initialize BBVI hyperparameters with PAL estimates instead of random initialization (ablation)BBVI for count-GPFA · Simulated count-GPFA dataELBO optimization stabilityHelped
Initialize BBVI hyperparameters with PAL estimates instead of random initialization (ablation)BBVI for count-GPFA · Simulated count-GPFA dataconvergence timeHelped
Use PAL inference for Poisson-GPFA on high-variance neural activity with abrupt rate changesPoisson-GPFA · Mouse neural datacross-validated log-likelihoodHurt
Combine PAL initialization with BBVI rather than using PAL alonePoisson-GPFA · Mouse neural datacross-validated log-likelihoodHelped
Use PAL initialization with BBVI rather than BBVI alone (ablation)Count-GPFA · Mouse neural datacross-validated log-likelihoodHelped
Use PAL estimation rather than BBVI for binomial or negative-binomial GPFACount-GPFA · Mouse neural datacross-validated log-likelihoodNo clear effect
Use PAL, BBVI, or PAL-initialized BBVI for count-GPFACount-GPFA · Primate neural datacross-validated log-likelihoodNo clear effect
Use binomial-GPFA rather than the other count modelsCount-GPFA · Mouse and primate neural datacross-validated log-likelihoodHelped

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