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‎_data/news.yml‎

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- date: July 29, 2026
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headline: "Our <a href='https://doi.org/10.1016/j.jcp.2026.115242' target='_blank' rel='noopener noreferrer'>paper</a> on a hyperbolic quadrature method of moments (HyQMOM) for fourth-order closures for 2D and 3D kinetic equations is accepted to the <i>Journal of Computational Physics</i>. Collaboration with Rodney Fox (Iowa State) and Frédérique Laurent (CNRS, CentraleSupélec)."
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- date: July 25, 2026
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headline: "Group Ph.D. students Anand Radhakrishnan and Benjamin Wilfong's <a href='https://doi.org/10.1016/j.cma.2026.119216' target='_blank' rel='noopener noreferrer'>paper</a> on shocks without shock capturing is published in <i>CMAME</i>, with <a href='https://f-t-s.github.io/' target='_blank' rel='noopener noreferrer'>Prof. Florian Schäfer</a> (NYU)."
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‎cv/cv.pdf‎

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‎cv/ref.bib‎

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abstract = {Mechanical characterization of soft materials at high strain rates is challenging due to their high compliance, nonlinear viscoelastic behavior, and potentially history-dependent responses. Inertial microcavitation rheometry (IMR) addresses this challenge by coupling laser-induced cavitation (LIC) experiments with numerical simulations of bubble dynamics models to infer constitutive models and material parameters. Both IMR and its variants infer parameters that depend on the chosen fitting window, which suggests that a constant-parameter constitutive model is insufficient to describe the full cavitation event. We use this window dependence to identify when the constant-parameter assumption fails, rather than to report a single effective parameter set. The constitutive parameters are estimated over moving, overlapping windows using a modified iterative ensemble Kalman smoother with multiple data assimilation (MIEnKS-MDA). Within the neo-Hookean Kelvin--Voigt (NHKV) constitutive model, we obtain time-resolved estimates of the constitutive response in polyacrylamide (PAAm) hydrogels with different crosslinker concentrations. The inferred shear modulus and viscosity generally decrease and then plateau during cavitation, while exhibiting relatively weak temperature sensitivity. For gelatin gels, by contrast, the inferred property evolution shows a pronounced temperature dependence, with distinct trends at low and high temperatures. Moreover, both the apparent shear modulus and viscosity exhibit significant variations during the first two bubble collapses. These results show that time-resolved parameter estimation within the prescribed NHKV constitutive structure can diagnose where the constant-parameter model assumption falls short during cavitation, thereby guiding the development of improved physics-based models of complex bubble--material interactions.},
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@article{Bryngelson26c,
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Author = {S. H. Bryngelson and R. O. Fox and F. Laurent},
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Title = {Fourth-order {HyQMOM} closures for multidimensional kinetic equations},
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journal = {Journal of Computational Physics},
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file = {bryngelson-JCP-26.pdf},
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year = {2026},
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note = {In press},
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doi = {10.1016/j.jcp.2026.115242},
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abstract = {The hyperbolic quadrature method of moments (HyQMOM) for closing the moment system found from a one-dimensional (1D) kinetic equation was introduced in our prior work (Fox and Laurent, SIAM J. Appl. Math., 82 (2022)). Here, HyQMOM is extended to two-dimensional (2D) kinetic equations using up to 15 fourth-order velocity moments and three-dimensional (3D) kinetic equations with 35 moments. Using the 15-moment system, example calculations are carried out in a 2D spatial domain for problems involving impinging jets for various values of the Knudsen (Kn) and jet Mach (Ma) numbers. Due to the structure of the 2D HyQMOM closure for the fifth-order moments and the correction algorithm for moment realizability and hyperbolicity, a robust numerical algorithm based on the HLL solver can be applied to simulate cases with arbitrary values of Kn and Ma. The extension to 3D kinetic equations requires up to twenty additional moments, which can be derived and implemented numerically relatively straightforwardly. The principal implementation difficulty in 3D is the formulation of the moment-correction algorithm using leading principal minors or moment projection. Nonetheless, the 35-moment system is found to be hyperbolic under the same conditions as the 15-moment system. Simulations of the 3D kinetic equation in 2D and 3D spatial domains demonstrate the robustness of the closure for arbitrary Kn and Ma.},
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}
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@article{Radhakrishnan26,
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Author = {A. Radhakrishnan and B. Wilfong and S. H. Bryngelson and F. Schäfer},
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Title = {Shocks without shock capturing: Information geometric regularization of finite volume methods for {N}avier-{S}tokes-like problems},

‎papers/bryngelson-JCP-26.pdf‎

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