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Research map / Probabilistic and scientific modeling / Differential equations and PDEs

Neural Jump Stochastic Differential Equations

NeurIPS 2019 · Probabilistic and scientific modeling › Differential equations and PDEs · approach: Neural ODE training and analysis · 108 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use Neural JSDE instead of the fitted Poisson baselineConditional intensity modeling · Poissonmean absolute percentage error: 0.1 -> 1.3Hurt
Use Neural JSDE instead of the fitted Hawkes exponential baselineConditional intensity modeling · Hawkes (E)mean absolute percentage error: 3.5 -> 5.9Hurt
Use Neural JSDE instead of the fitted Hawkes power-law baselineConditional intensity modeling · Hawkes (PL)mean absolute percentage error: 9.8 -> 17.1Hurt
Use Neural JSDE instead of the fitted self-correcting baselineConditional intensity modeling · Self-Correctingmean absolute percentage error: 1.6 -> 9.3Hurt
Use Neural JSDE instead of the RNN baselineConditional intensity modeling · Poissonmean absolute percentage error: 3.2 -> 1.3Helped
Use Neural JSDE instead of the RNN baselineConditional intensity modeling · Hawkes (E)mean absolute percentage error: 22.0 -> 5.9Helped
Use Neural JSDE instead of the RNN baselineConditional intensity modeling · Hawkes (PL)mean absolute percentage error: 20.1 -> 17.1Helped
Use Neural JSDE instead of the RNN baselineConditional intensity modeling · Self-Correctingmean absolute percentage error: 24.3 -> 9.3Helped
Use Neural JSDE instead of prior event-type modelsDiscrete event type prediction · Stack Overflowclassification error rate: 53.7 -> 52.7Helped
Use Neural JSDE instead of the best reported prior modelDiscrete event type prediction · MIMIC2classification error rate: 16.8 -> 19.8Hurt
Use Neural JSDE instead of predicting the running mean featureSynthetic Hawkes event-feature prediction · Synthetic Hawkes event-feature predictionmean absolute error: 3.654 -> 0.353Helped

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