The resulting system of equations is highly nonlinear but both methods are shown to be robust if appropriate choices are made for the starting values of the unknown variables. New initial conditions are proposed and the resulting algorithms are compared in a consistent manner with the main methods available to solve the IAS theory equations. The algorithms are extended for the first time to all nontype I isotherms.
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MA3G1 Theory of Partial Differential Equations
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Abstract The ideal adsorbed solution IAS theory has been shown to predict reliably multicomponent adsorption for both gas and liquid systems. Citing Literature. Supporting Information Additional Supporting Information may be found in the online version of this article. All Pages Books Journals.
Solving linear equations – Variation Theory
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Definitions 2. Bounded Operators in Spaces of Type W 3. Fourier Transforms 4. Introduction 2. The Operator Method 4. The Method of Fourier Transforms 5.
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Examples 6. Convolution Equations Appendix 2. Equations with Coefficients Which Depend on x Appendix 3.
Parabolic Systems 3. Hyperbolic Systems 4. Differentiation of Functionals of Strongly Bounded Variation 3. Differentiation of Functionals of Weakly Bounded Variation 4.
Related Theory of Equations
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