Open ice-hanbin opened 1 year ago
Great project.
Here is some information may be relevant: https://arxiv.org/abs/2003.00868 https://frankschae.github.io/post/shadowing/
basically, the automatic differentiation through a trajectory generated by a stiff differential equation (MD simulations can be considered as this kind), chaos can not be avoided which causing the gradient becoming useless. It gives huge difficulty to optimize parameters based on MD trajectory.
Another thing can be done is probably to add stochastic terms (langevin thermostat) in the MD system, some tests can be found in this paper https://arxiv.org/abs/2301.03480.
Thanks for your sharing !!! I am currently dealing with this problem, and I will pay attention to these works. Hope I can discuss with you when I have some thoughts on this.
Summary
Expand the function of parameter optimization in DMFF for dynamic properties, such as diffusion coefficient, viscosity, etc. This feature requests,
Motivation
In v0.2.0, DMFF already support parameter optimization for some thermodynamic properties, such as free energy, RDF, etc. However, for more complicated dynamic properties, DMFF can't get the gradient from the trajectory. Expanding the function of parameter optimization for dynamic properties helps DMFF to be a more powerful engine to accelerate forcefield development in real applications.
Suggested Solutions
Many dynamic properties can be generally evaluated using time-correlation function, which utilizes the information of every state in the trajectory. If we simply use
jax.grad
on the whole trajectory, the memory may be a huge problem. Inspired by Neural ODE, we can evaluate the gradient in backpropagation process , which utilizes the time reversibility of NVE trajectory. As we get the gradient, we can use modern AI optimization algorithm to fit the dynamic properties.Any suggestions and comments on this solution are welcomed !
Further Information, Files, and Links
No response