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Dear LuLu, I am trying to solve inverse problem to train the interdiffusion coefficients by considering Fick's First Law as PDE in hPINN setting but I have functions defined for boundary conditions(not exactly at the boundary but a function which approximates the observed data spread throughout the 1D domain) and as a first step I am trying to use operatorBC in loss function along with some other constraints on interdiffusion coefficients and setting weights for all other values to 0 while keeping only boundary conditions defined through operatorBC but I am able to reduce my MAE loss function just up to the order of e-3 which although approximates the output of my neural network but can this be further improved.Any suggestions in this regard will prove beneficial Many Thanks |
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For inverse problems, you don't need hPINN. hPINN is for inverse design. |
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For inverse problems, you don't need hPINN. hPINN is for inverse design.