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Research
_High Throughput Materials Solution

Debluring the noise in data collected from nanomaterials requires large computational effort. Large amounts of computing power are required both to exploit accurate physical models and increase statistical reliability of results. Whereas application of accurate atomistic simulation to the analysis of experimental data is impeded by the limit on availability of computing resources, efficient but yet simplified phenomenological models are not adequate to fully capture the complexity of nanostructured materials. We develop new methods that allow the use of atomistic simulation information to the direct analysis of experimental data.We develop high-performance applications suited for large computing-centers hosting large clusters of CPUs and GPUs. Our goal is the integration of computational with experimental materials sciences.

Tools​​

  • Materials Science

  • Crystallography

  • Multiscale Simulations

  • Machine Learning and Data Science

  • High-Performance Computing

  • X-ray and Neutron Scattering

Materials

  • Single-component Crystals

  • Multi-component Crystals

  • Poly-Crystals

  • Layered-Crystals

Publications

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IUCrJ – 8 (2021) 257

Whole Pair Distribution function Modeling: the Bridging of Bragg and Debye Scattering Theories

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Journal of Applied Crystallography – 49 (2016) 1593

High-performance powder diffraction pattern simulation for large-scale atomistic models via full-precision pair distribution function computation

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Journal of Applied Crystallography – 46 (2013) 63

Directional Pair Distribution Function for Diffraction Line Profile Analysis of Atomistic Models

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Thin Solid Films – 530 (2013) 40

Atomistic interpretation of microstrain in Diffraction Line Profile Analysis

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Computational Materials Science – 67 (2013) 238

Atomistic modelling of polycrystalline microstructures: an evolutional approach to overcome topological restrictions

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Journal of Applied Crystallography – 45 (2012) 1162

Common Volume Functions and Diffraction Line Profiles of polyhedral domains

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