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Copy file name to clipboardExpand all lines: docs/src/tutorials/dgm.md
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@@ -28,15 +28,15 @@ where $\vec{x}$ is the concatenated vector of $(t, x)$ and $L$ is the number of
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Let's try to solve the following Burger's equation using Deep Galerkin Method for $\alpha = 0.05$ and compare our solution with the finite difference method:
BPINN Solution contains the original solution from AdvancedHMC.jl sampling(BPINNstats contains fields related to that)
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> ensemblesol is the Probabilistic Estimate(MonteCarloMeasurements.jl Particles type) of Ensemble solution from All Neural Network's(made using all sampled parameters) output's.
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> estimated_nn_params - Probabilistic Estimate of NN params from sampled weights,biases
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> estimated_de_params - Probabilistic Estimate of DE params from sampled unknown DE parameters
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BPINN Solution contains the original solution from AdvancedHMC.jl sampling (BPINNstats contains fields related to that).
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1. `ensemblesol` is the Probabilistic Estimate (MonteCarloMeasurements.jl Particles type) of Ensemble solution from All Neural Network's (made using all sampled parameters) output's.
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2. `estimated_nn_params` - Probabilistic Estimate of NN params from sampled weights, biases.
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3. `estimated_de_params` - Probabilistic Estimate of DE params from sampled unknown DE parameters.
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"""
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struct BPINNsolution{O <:BPINNstats, E, NP, OP, P}
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