05.06.2013 Views

PNNL-13501 - Pacific Northwest National Laboratory

PNNL-13501 - Pacific Northwest National Laboratory

PNNL-13501 - Pacific Northwest National Laboratory

SHOW MORE
SHOW LESS

Create successful ePaper yourself

Turn your PDF publications into a flip-book with our unique Google optimized e-Paper software.

developing code architecture to minimize numerical<br />

diffusion in the transport algorithms<br />

• ensure mass conservation among the governing<br />

equations for reactive trace gas species<br />

• maintain the efficiency of numerical solvers for<br />

systems of coupled sets of nonlinear differential<br />

equations<br />

• maintain scalability.<br />

Results and Accomplishments<br />

A central component of any air chemistry model is the<br />

mathematical description of the chemical processes<br />

themselves. The results from these algorithms provide<br />

input for subsequent mathematical descriptions of<br />

transport and removal. Many chemical mechanisms have<br />

been put forward in the open literature. The diversity of<br />

mechanisms represent efforts to balance the thousands of<br />

known reactions against finite computer resources. In<br />

principle, each mechanism is tailored to the scientific<br />

problem of concern to the investigator. The chemical<br />

mechanisms vary widely in the detail with which they<br />

treat the dominant long-lived chemical species (such as<br />

ozone or various nitrogen oxides), and key short-lived<br />

species (such as HO2 or OH) that affect these longer-lived<br />

trace gases.<br />

Recent work on the development of PEGASUS has<br />

included the insertion of a new mechanism designed to<br />

balance details against finite computational resources.<br />

This newly developed photochemical mechanism, called<br />

the Carbon-Bond Mechanism – Zaveri or CBM-Z (Zaveri<br />

and Peters 1999) extends the framework of an earlier<br />

lumped-structure mechanism to function properly at<br />

larger spatial and longer timescales, of interest for a<br />

variety of problems of concern. As a preliminary quality<br />

control check, the performance of CBM-Z has been<br />

compared with an older mechanism based on Lurmann et<br />

al. (1986). As illustrated in Figure 1, CBM-Z produces<br />

lower peak ozone concentrations than the old mechanism.<br />

We attribute these differences to the refined treatment of<br />

isoprene, one of the most reactive biogenic hydrocarbon<br />

species in the U.S., in CBM-Z.<br />

Keeping in mind the need for computational efficiency to<br />

offset the added detail in CBM-Z, we have also added a<br />

novel numerical solver that is regime-dependent. With<br />

this new algorithm, the CBM-Z mechanism is optimized<br />

at each grid point and at every transport time step. The<br />

optimization works by solving only the necessary<br />

208 FY 2000 <strong>Laboratory</strong> Directed Research and Development Annual Report<br />

LLA Mechanism (old)<br />

CBM-Z Mechanism (new)<br />

Time of Day (hour)<br />

Figure 1. Comparison of O3 production by the method of<br />

Lurmann et al. (1986) (top) and CBM-Z chemical<br />

mechanisms in PEGASUS (bottom). Differences are<br />

primarily due to the refined treatment of hydrocarbons,<br />

especially isoprene, in CBM-Z.<br />

chemical reactions. For example, dimethylsulfide<br />

chemistry is turned on only when the dimethylsufide<br />

concentrations are appreciable. Similarly, isoprene<br />

chemistry is turned on only when the dimenthylsulfide are<br />

appreciable. This approach will reduce the overall<br />

computer time by about 30% in a large-scale simulation.<br />

The “A” in PEGASUS stands for “aerosol.” One of the<br />

most challenging tasks for a large model like PEGASUS<br />

is the prediction of the equilibrium phase of the aerosol<br />

(solid, liquid, or mixed) and the associated water content<br />

as a function of ambient relative humidity. While<br />

methods based on the direct minimization of Gibbs free<br />

energy of the aerosol system are available (Ansari and<br />

Pandis 1999), they are computationally extremely<br />

expensive and therefore not amenable for use in large<br />

three-dimensional Eulerian air-quality models. We have<br />

developed an alternative solution algorithm, which<br />

appears to be much faster than the existing methods.<br />

Instead of searching for the minimum Gibbs free energy<br />

of the system to calculate the equilibrium phase state, we<br />

recast the problem in terms of set of hypothetical,<br />

dynamic ordinary differential equations, and allow its<br />

solution to reach equilibrium.

Hooray! Your file is uploaded and ready to be published.

Saved successfully!

Ooh no, something went wrong!