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- W2024463915 abstract "A method based on the Newton polyhedron determines bifurcation of solution branches for simultaneous algebraic equations. This method has broad applicability in multiple steady-state analysis in chemical engineering. Reduction of the steady-state equations to a single nonlinear equation is not required. The method provides in nondegenerate cases the normal form of the algebraic equations—the leading nonlinear terms which alone determine steady-state multiplicity. Bifurcation conditions are developed for isothermal reaction between two adsorbed species in a catalytic CSTR and for two and three parallel reactions of arbitrary order in a nonisothermal CSTR." @default.
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- W2024463915 date "1984-01-01" @default.
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- W2024463915 title "Steady-state multiplicity and bifurcation analysis via the newton polyhedron approach" @default.
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