A new inverse method for trace gas flux estimation. Part II. Application to tropospheric CFCl3 fluxes

Journal Article
A new inverse method for trace gas flux estimation. Part II. Application to tropospheric CFCl3 fluxes
Mulquiney, J.E., R.G. Prinn, J.A. Taylor, A.J. Jakeman and J.P. Norton (1998)
J. of Geophysical Research, 103: 1429-1442

Abstract/Summary:

A new method for estimating time-varying fluxes of atmospheric trace gases using an atmospheric transport model and observed concentrations is presented. Specifically Kalman filtering is used to estimate inputs from a state-space model identified using unit-pulse response functions from a transport model. The method is new in that no assumptions about initial concentrations in the model are required, although this in turn means that all flux processes must be explicitly modeled as inputs linearly related to concentrations. This also means that at least one extra measuring-site or other measurement variable (e.g. a linear combination of emissions) than the number of input-fluxes being estimated, is required to ensure a stable Kalman filter.

Copyright Journal of Geophysical Research

Citation:

Mulquiney, J.E., R.G. Prinn, J.A. Taylor, A.J. Jakeman and J.P. Norton (1998): A new inverse method for trace gas flux estimation. Part II. Application to tropospheric CFCl3 fluxes. J. of Geophysical Research, 103: 1429-1442 (http://dx.doi.org/10.1029/97JD01812)
  • Journal Article
A new inverse method for trace gas flux estimation. Part II. Application to tropospheric CFCl3 fluxes

Mulquiney, J.E., R.G. Prinn, J.A. Taylor, A.J. Jakeman and J.P. Norton

Abstract/Summary: 

A new method for estimating time-varying fluxes of atmospheric trace gases using an atmospheric transport model and observed concentrations is presented. Specifically Kalman filtering is used to estimate inputs from a state-space model identified using unit-pulse response functions from a transport model. The method is new in that no assumptions about initial concentrations in the model are required, although this in turn means that all flux processes must be explicitly modeled as inputs linearly related to concentrations. This also means that at least one extra measuring-site or other measurement variable (e.g. a linear combination of emissions) than the number of input-fluxes being estimated, is required to ensure a stable Kalman filter.

Copyright Journal of Geophysical Research