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Multi-scale approach for the prediction of atomic scale properties
Andrea Grisafi1, Jigyasa Nigam1,2,3, Michele Ceriotti1,2
1Laboratory of Computational Science and Modeling, IMX, École Polytechnique Fédérale de Lausanne 1015 Lausanne Switzerland michele.ceriotti@epfl.ch.
This study introduces a multi-scale machine learning approach to accurately model long-range interactions in condensed matter physics. The new method combines local and non-local information, overcoming limitations of previous models for predicting quantum mechanical observables.
Area of Science:
- Condensed matter physics
- Quantum mechanics
- Computational chemistry
Background:
- Machine learning models for quantum mechanics often rely on local atomic environments, limiting their ability to capture long-range physical effects.
- Existing methods struggle with electrostatic interactions, quantum delocalization, and other phenomena that extend beyond short-range atomic contributions.
Purpose of the Study:
- To develop a novel multi-scale scheme that integrates both local and non-local information within a single framework.
- To overcome the inherent limitations of purely local approaches in modeling complex physical phenomena.
Main Methods:
- A data-driven approach was used to construct a multi-scale scheme combining local and non-local features.
- The simplest form of these features was shown to correspond to a multipole expansion of permanent electrostatics.
- The model's capability to handle delocalized and collective effects was explored.
Main Results:
- The multi-scale scheme successfully models interactions driven by electrostatics, polarization, and dispersion.
- Demonstrated ability to capture the cooperative behavior of dielectric response functions.
- Validated across diverse applications including molecular physics, surface science, and biophysics.
Conclusions:
- The developed multi-scale approach effectively bridges the gap between local and non-local interactions in condensed matter.
- This framework offers a powerful tool for accurate prediction of quantum mechanical observables, enhancing the capabilities of machine learning in materials science and beyond.
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