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Spatio-temporal learning on Non-linear Fokker-Planck equation Equation (34) (test)

1.044Empirical L2-error{g}_{ℝ^{m,1}}
0.737282.807644.8786.94836Dec 13, 2023
Updated 6mo ago

Evaluation results

MethodLinks
{g}_{ℝ^{m,1}}m=30, J=2^{13}, N=10√J ln(J)2023.121.044307.15
{g}_{ℝ^{m,1}}m=30, J=2^{11}, N=10√J ln(J)2023.121.169116.2
{g}_{ℝ^{m,1}}m=30, J=2^{10}, N=10√J ln(J)2023.121.26349.81
{g}_{ℝ^{m,1}}m=30, J=2^9, N=10√J ln(J)2023.121.27832.91
ℓ{g}_{ℝ^{m,1}}m=30, J=2^{11}, N=10√J ln(J)2023.121.4456.42
ℓ{g}_{ℝ^{m,1}}m=30, J=2^{15}, N=10√J ln(J)2023.121.44828.19
ℓ{g}_{ℝ^{m,1}}m=30, J=2^{13}, N=10√J ln(J)2023.121.45112.65
ℓ{g}_{ℝ^{m,1}}m=30, J=2^9, N=10√J ln(J)2023.121.4521.82
ℓ{g}_{ℝ^{m,1}}m=30, J=2^{10}, N=10√J ln(J)2023.121.4523.38
{g}_{ℝ^{m,1}}m=10, J=2^{15}, N=10√J ln(J)2023.121.738375.78
ℓ{g}_{ℝ^{m,1}}m=10, J=2^9, N=10√J ln(J)2023.121.9390.75
ℓ{g}_{ℝ^{m,1}}m=10, J=2^{10}, N=10√J ln(J)2023.121.9391.43
ℓ{g}_{ℝ^{m,1}}m=10, J=2^{13}, N=10√J ln(J)2023.121.9395.82
ℓ{g}_{ℝ^{m,1}}m=10, J=2^{15}, N=10√J ln(J)2023.121.93911.83
ℓ{g}_{ℝ^{m,1}}m=10, J=2^{11}, N=10√J ln(J)2023.121.942.9
{g}_{ℝ^{m,1}}m=10, J=2^{13}, N=10√J ln(J)2023.121.982167.88
{g}_{ℝ^{m,1}}m=10, J=2^{11}, N=10√J ln(J)2023.122.25569.04
{g}_{ℝ^{m,1}}m=10, J=2^{10}, N=10√J ln(J)2023.122.29127.59
{g}_{ℝ^{m,1}}m=10, J=2^9, N=10√J ln(J)2023.123.57820.16
{g}_{ℝ^{m,1}}m=20, J=2^{15}, N=10√J ln(J)2023.125.773590.72
{g}_{ℝ^{m,1}}m=20, J=2^{13}, N=10√J ln(J)2023.125.998216.28
{g}_{ℝ^{m,1}}m=20, J=2^{11}, N=10√J ln(J)2023.126.25487.57
{g}_{ℝ^{m,1}}m=20, J=2^{10}, N=10√J ln(J)2023.126.27738.96
ℓ{g}_{ℝ^{m,1}}m=20, J=2^{11}, N=10√J ln(J)2023.126.7754.6
ℓ{g}_{ℝ^{m,1}}m=20, J=2^{13}, N=10√J ln(J)2023.126.8778.77
ℓ{g}_{ℝ^{m,1}}m=20, J=2^9, N=10√J ln(J)2023.126.8941.12
ℓ{g}_{ℝ^{m,1}}m=20, J=2^{10}, N=10√J ln(J)2023.126.9012.32
ℓ{g}_{ℝ^{m,1}}m=20, J=2^{15}, N=10√J ln(J)2023.126.92522.05
{g}_{ℝ^{m,1}}m=20, J=2^9, N=10√J ln(J)2023.127.58822.7
{g}_{ℝ^{m,1}}m=30, J=2^{15}, N=10√J ln(J)2023.128.712758.8