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Graphs to analyze relaxations. General form of characteristic polynomial

Graphs to analyze relaxations. General form of characteristic polynomial [Pg.251]

A non-steady-state kinetic model for a complex catalytic reaction with a linear mechanism is described as [Pg.251]

In addition, a conservation law of the total catalyst amount must be fulfilled [Pg.251]

Equation (102) is the non-steady-state kinetic model for the conversion of intermediates (for heterogeneous catalysis, for the conversion of surface substances) assuming that the concentrations of the observed substances are constant. As is known, the solution of eqn. (102) is of the form [Pg.251]

Note that a characteristic polynomial of the square matrix A = o of the order n is called a determinant for a set of linear homogeneous equations [Pg.251]




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Characteristic polynomial

General characteristics

General form

Generalization to

Polynomial

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