1982
DOI: 10.1016/0004-6981(82)90056-7
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Sensitivity analysis of a mathematical model for photochemical air pollution

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Cited by 16 publications
(5 citation statements)
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“…The SA technique is useful in air quality planning when concentrations are at a level to be of interest [e.g., Odman et al , 2002]. Examples of sensitivity analysis techniques include the Decoupled Direct Method (DDM) [ Dunker , 1981, 1984; Milford et al , 1992; Gao et al , 1995; Yang et al , 1997]; the Automatic Differentiation in FORTRAN (ADIFOR) [ Carmichael et al , 1997; Zhang et al , 1998]; the variational techniques [ Koda et al , 1979; Gautier et al , 1985]; the perturbation theory techniques [ Marchuk , 1975; Uliasz , 1983]; the Green's function techniques [ Dougherty et al , 1979; Demilrap and Rabitz , 1981; Cho et al , 1987; Vuilleumier et al , 1997]; the indirect method (also known as the brute force method or single‐perturbation method) [e.g., Seigneur et al , 1981; Sillman et al , 1990; Milford et al , 1994; Gao et al , 1996; Hanna et al , 1998; Dennis et al , 1999]; the Fourier amplitude sensitivity test method [ Koda et al , 1979; Falls et al , 1979; Tilden and Seinfeld , 1982]; and the stochastic methods [ Costanza and Seinfeld , 1981; Shorter and Rabitz , 1997; Chen et al , 1997; Tatang et al , 1997; Pun , 1998].…”
Section: Introductionmentioning
confidence: 99%
“…The SA technique is useful in air quality planning when concentrations are at a level to be of interest [e.g., Odman et al , 2002]. Examples of sensitivity analysis techniques include the Decoupled Direct Method (DDM) [ Dunker , 1981, 1984; Milford et al , 1992; Gao et al , 1995; Yang et al , 1997]; the Automatic Differentiation in FORTRAN (ADIFOR) [ Carmichael et al , 1997; Zhang et al , 1998]; the variational techniques [ Koda et al , 1979; Gautier et al , 1985]; the perturbation theory techniques [ Marchuk , 1975; Uliasz , 1983]; the Green's function techniques [ Dougherty et al , 1979; Demilrap and Rabitz , 1981; Cho et al , 1987; Vuilleumier et al , 1997]; the indirect method (also known as the brute force method or single‐perturbation method) [e.g., Seigneur et al , 1981; Sillman et al , 1990; Milford et al , 1994; Gao et al , 1996; Hanna et al , 1998; Dennis et al , 1999]; the Fourier amplitude sensitivity test method [ Koda et al , 1979; Falls et al , 1979; Tilden and Seinfeld , 1982]; and the stochastic methods [ Costanza and Seinfeld , 1981; Shorter and Rabitz , 1997; Chen et al , 1997; Tatang et al , 1997; Pun , 1998].…”
Section: Introductionmentioning
confidence: 99%
“…Error analysis, uncertainty analysis and sensitivity analysis are terms used to describe similar approaches with similar objectives in the fields of atmospheric science, decision science, ecology, risk analysis, applied mathematics and other fields (see, e.g., Clifford, 1973;Gardner et al, 1980;Tilden and Seinfeld, 1982;Beck and van Straten, 1983;Morgan et al, 1984;Freeman et al, 1986).…”
Section: Introductionmentioning
confidence: 99%
“…However, these symposia did not discuss in detail the type of framework and quantitative methods presented in this paper. Tilden and Seinfeld ( 1982) approached the problem of parameter uncertainty of an airbasin photochemical air pollution model with the so-called FAST method (Fourier Amplitude Sensitivity Test). Freeman et al (1986) used first order equations to examine the effect of various input uncertainties on output of a Gaussian dispersion model.…”
Section: Introductionmentioning
confidence: 99%
“…The formulation uncertainty will include a component relating to the representation of the physical-chemical processes and partly attributable to the mathematical integrations. Insight into the models' response to arbitrarily varying inputs for a particular formulation can be studied effectively by methods currently available (Rabitz et al 1983;Tilden et al, 1981;Tilden and Seinfeld, 1982). Complete evaluation of the models demands systematic comparison with quality-controlled observational data over as extensive a model domain as possible.…”
Section: Criteria and Procedures For Quantifying Errors In Eulerian Lmentioning
confidence: 99%