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“Inversion Problems for Fourier Transformation of Particle Distributions” is published in Journal of Statistical Mechanics: Theory and Experiment

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Read the full paper: here Link to the online version: here Collective coordinates in a many-particle system are complex Fourier components of the particle density \(n(\mathbf{x}) \equiv \sum_{j=1}^N \delta(\mathbf{x}-\mathbf{r}_j)\), and often provide useful physical insights. However, given collective coordinates, it is desirable to infer the particle coordinates via inverse transformations. In principle, a sufficiently large … Continue Reading “Inversion Problems for Fourier Transformation of Particle Distributions” is published in Journal of Statistical Mechanics: Theory and Experiment

“Hard Convex Lens-shaped Particles: Metastable, Glassy and Jammed States” is published in Soft Matter

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Read the full paper: here Link to the journal page: here We generate and study dense positionally and/or orientationally disordered, including jammed, monodisperse packings of hard convex lens-shaped particles (lenses). Relatively dense isotropic fluid configurations of lenses of various aspect ratios are slowly compressed via a Monte Carlo method based procedure. Under this compression protocol, … Continue Reading “Hard Convex Lens-shaped Particles: Metastable, Glassy and Jammed States” is published in Soft Matter

“Multifunctionality of Particulate Composites via Cross-property Maps” is published in Physical Review Materials

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Read the full paper: here Link to the journal: here Closed-form analytical expressions for the effective electrical (thermal) conductivity and elastic moduli of a wide class of three-dimensional isotropic particulate composites (dispersions) for all phase contrasts and volume fractions have been previously formulated. These property estimates were extracted from exact strong-contrast expansions that incorporate complete … Continue Reading “Multifunctionality of Particulate Composites via Cross-property Maps” is published in Physical Review Materials