Thermal Structure and Burning Velocity of Flames in Non-volatile Fuel Suspensions
Michael J. Soo, Keishi Kumashiro, Samuel Goroshin, David L. Frost,, Jeffrey M. Bergthorson

TL;DR
This study models flame propagation in non-volatile solid-fuel suspensions, revealing complex interactions between diffusion and kinetics that influence burning velocity and stability, challenging previous assumptions and highlighting the importance of coupled parameter determination.
Contribution
It introduces a self-consistent numerical model that predicts flame behavior without imposing external parameters, showing the interplay of diffusion and kinetics affects flame dynamics and stability.
Findings
Both diffusive and kinetic regimes can occur within the same flame.
Particle size influences burning velocity in non-intuitive ways.
New flame instability involving oscillating kinetic and diffusive regimes was identified.
Abstract
Flame propagation through a non-volatile solid-fuel suspension is studied using a simplified, time-dependent numerical model that considers the influence of both diffusional and kinetic rates on the particle combustion process. It is assumed that particles react via a single-step, first-order Arrhenius surface reaction with an oxidizer delivered to the particle surface through gas diffusion. Unlike the majority of models previously developed for flames in suspensions, no external parameters are imposed, such as particle ignition temperature, combustion time, or the assumption of either kinetic- or diffusion-limited particle combustion regimes. Instead, it is demonstrated that these parameters are characteristic values of the flame propagation problem that must be solved together with the burning velocity, and that the a priori imposition of these parameters from single-particle…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
