The dissociation of CO2 molecules in plasmas is a subject of enormous importance for fundamental studies and in view of the recent interest in carbon capture and carbon-neutral fuels. The vibrational excitation of the CO2 molecule plays an important role in the process. The complexity of the present state-to-state (STS) models makes it difficult to find out the key parameters. In this paper we propose as an alternative a numerical method based on the diffusion formalism developed in the past for analytical studies. The non-linear Fokker-Planck equation is solved by the timedependent diffusion Monte Carlo method. Transport quantities are calculated from STS rate 2 coefficients. The asymmetric stretching mode of CO2 is used as a test case. We show that the method reproduces the STS results or a Treanor distribution depending on the choice of the boundary conditions. A positive drift, whose energy onset is determined by the vibrational to translational temperature ratio, brings molecules from mid-energy range to dissociation.Vibrational-translational energy transfers have negligible effect at the gas temperature considered in this study. The possibility of describing the dissociation kinetics as a transport process provides insight towards the goal of achieving efficient CO2 conversion.
IntroductionPlasma-assisted gas conversion techniques are widely considered as efficient building blocks in a future energy infrastructure which will be based on renewable but intermittent electricity sources. In particular CO2 dissociation in high-frequency plasmas is of interest in carbon capture and utilization process chains for the production of CO2-neutral fuels 1 . In this case, the vibrational excitation of the CO2 molecule plays an important role in the energy efficient non-equilibrium dissociation kinetics, however several aspects of the dissociation kinetics in plasmas are still unclear.Dissociation takes place when collisions between molecules and electrons, as well as intermolecular collisions, provide enough energy to lead an already excited molecule into the continuum region thereby producing CO and O. The state-to-state (STS) approach 2,3 allows to calculate very accurate reaction rates by considering any vibrational state as an individual species.This amounts to solve the so-called Master Equation (ME) for the populations of vibrational states 2,4 : The ME is actually a system of n non-linear ODEs (Ordinary Differential Equations)