Biography

I am a statistical thermodynamics researcher that applies molecular dynamics, statistical mechanics, and machine learning to study liquid state materials. My current research projects include developing machine learning approaches for neutron scattering analysis, thermodynamic characterization of high pressure and temperature liquids and liquid metals, and fundamental analysis of many-body interactions from neutron scattering experiments.

This website contains posts, projects, publications, talks, teaching and course materials. I will also occasionally post Jupyter notebooks highlighting useful machine learning techniques as well as derivations of statistical and quantum mechanical relations that are relevant to the investigation of atomic structure and interactions.

Interests
  • Neutron Scattering
  • Molecular Dynamics
  • Statistical Mechanics
  • Quantum Mechanics
  • Probabilistic Machine Learning
  • Gaussian Processes
Education
  • Ph.D. in Chemical Engineering, 2024

    University of Utah

  • B.E. in Chemical Engineering and Mathematics, 2019

    Ohio State University

Posts

Projects

Structure Optimized Potential Refinement (SOPR)

Structure Optimized Potential Refinement (SOPR)

Structure-optimized potential refinement (SOPR) is a machine learning assisted iterative Boltzmann inversion method designed to predict accurate and transferable interaction potentials from a provided set of site-site partial radial distribution functions.

Bayesian Force Field Optimization

Bayesian Force Field Optimization

Structure and self-assembly are complex, emergent properties of matter that are often misrepresented by existing molecular simulation models. In this project, we use Bayesian optimization, an accurate and robust statistical method, to optimize novel force fields based on experimental neutron/X-ray diffraction data to better model the structural behavior of liquid state systems.

Gaussian Processes for Structural Analysis

Gaussian Processes for Structural Analysis

Gaussian processes provide a Bayesian framework to analyze experimental scattering data while performing rigorous uncertainty quantification and propagation (UQ/P). Our team uses state-of-the-art Gaussian process approaches, including spectral and non-stationary kernel design, to design next generation scattering analysis tools.

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