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Multilayer perceptrons in materials and computational chemistry

How fully connected feedforward neural networks, the plainest kind of learned model, are used in materials science and computational chemistry to stand in for costly quantum-mechanical calculations.

How it is used

Materials science and computational chemistry try to work out how atoms arrange themselves and how those arrangements set the properties of a substance: whether it melts, how it conducts, how it deforms, what light it absorbs. The usual tool is quantum mechanics, solved approximately on a computer. These first-principles methods are accurate but slow, so they can only follow a small number of atoms for a short span of time. A multilayer perceptron is a simple neural network: layers of numbers multiplied by adjustable weights, with no built-in assumption about the structure of the problem. Here it is usually trained on quantum calculations and then asked to reproduce their answers much faster.

The commonest use is a learned description of the forces between atoms. The network is shown energies and forces computed from first principles for many atomic arrangements, and learns to predict them for new ones, which lets simulated atoms be moved about for far longer than the quantum method would allow. Networks are also used more narrowly, as a fitted stand-in for calculations that are expensive in a particular regime, or as a way of fitting the coefficients of an existing physical equation, with the equation's own terms written into the network's layers so that what is learned stays interpretable.

Why researchers use it

The appeal is cost. A quantum calculation of the forces on each atom must be repeated at every step of a simulation, and the expense grows steeply with the number of atoms. A trained network answers almost instantly, so simulations can reach the larger cells and longer times at which melting, freezing and disorder actually show themselves. The network stands in for the calculation, not for the physics: its training data are still quantum results, and its purpose is to interpolate between them.

In the record

Limits

A network with no structural assumptions knows nothing about atoms: not that energy does not change when a crystal is rotated or shifted, nor that identical atoms are interchangeable. These must be supplied through hand-chosen descriptions of each atom's surroundings, and a poor choice limits what can be learned. Accuracy also holds only near the training data. Arrangements unlike anything it was shown, which is exactly what happens at a phase change or a defect, can be predicted confidently and wrongly, with no warning that the quantum calculation it replaced would have given a different answer.

Written by AIxSci: the background from general knowledge, the examples from checked records.

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