Search arXivโŒ• Search

arXiv subjects

William T Taitano

Publications and source records attributed to William T Taitano.

2 recordsLinked to original sources

Beyond Radiation Hydrodynamics: A Coupled Kinetic Plasma and Radiation Modeling of NIF Polar Direct Drive Capsule

Predictive modeling of inertial-confinement-fusion (ICF) implosions increasingly requires resolving ion-kinetic effects beyond the reach of radiation-hydrodynamics, without sacrificing radiation transport. We present, to our knowledge, the first coupling of a kinetic-ion plasma model to thermal radiation transport. The iFP code - a conservative, spherically symmetric, 1D2V hybrid kinetic-ion/fluid-electron Vlasov-Fokker-Planck solver - is extended with a grey P1 radiation model, coupled through a high-order/low-order (HOLO) fixed-point solver and advanced on a shared adaptive moving mesh. Opacities are mixed on the fly from the LANL TOPS library, exploiting the per-species information intrinsic to a kinetic code. We verify the implementation against the optically thick Marshak-wave and Mach-45 radiative-shock benchmarks, and apply it to a NIF polar-direct-drive exploding-pusher capsule. Increasing physics fidelity systematically improves agreement with the measured neutron yield and burn width; the improvement is driven by kinetically enhanced fuel leakage and ballistic preheating, and radiation transport proves essential for quantitative agreement. This work establishes a proof-of-principle capability for higher-fidelity kinetic-plasma/radiation modeling of ICF.

physics.plasm-phโ†—

A conditional formulation of the Vlasov-Ampere Equations: A conservative, positivity, asymptotic, and Gauss law preserving scheme

We propose a novel reformulation of the Vlasov-Amp{รจ}re equations for plasmas. This reformulation exposes discrete symmetries to achieve simultaneous conservation of mass, momentum, and energy; preservation of Gauss's law involution; positivity of the distribution function; and quasi-neutral asymptotics. Our approach relies on transforming variables and coordinates, leading to a coupled system of a modified Vlasov equation and the associated moment-field equations. The modified Vlasov equation evolves a conditional distribution function that excludes information on mass, momentum, and energy densities. The mass, momentum, and energy density, in turn, are evolved using moment equations, in which discrete symmetries, conservation laws, and involution constraints are enforced. The reformulation is compatible with a recent slow-manifold reduction technique, which separates the fast electron time scales and simplifies handling the asymptotic quasi-neutrality limit within the easier to solve moment-field subsystem. Using this new formulation, we develop a numerical approach for the reduced 1D1V subsystem that, for the first time, simultaneously satisfies the important physical constraints while preserving the quasi-neutrality asymptotic limit. The advantages of our approach are demonstrated through canonical electrostatic test problems, including the multiscale ion acoustic shock wave problem.

physics.plasm-phโ†—