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Horiuti stoichiometric rule

Horiuti stoichiometric rule. This rule is applied to find the number of linearly independent routes. Stoichiometric numbers must satisfy the equation... [Pg.191]

This relationship for the determination of the number for the linearly independent routes is called the Horiuti stoichiometric rule. Let us apply it. [Pg.192]

This equation represents the Horiuti rule [13], but it is specified by us as a number of a stoichiometric independent routes. Expression (2.23) means that, knowing the basis from the linearly independent vectors /, the rest can be founded from the solution of equation (2.22) as a linear combination of the base ones. [Pg.41]


See other pages where Horiuti stoichiometric rule is mentioned: [Pg.50]    [Pg.14]   
See also in sourсe #XX -- [ Pg.22 , Pg.191 , Pg.192 ]




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