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Mathematical nature of the BET equation

The BET equation is equivalent to the difference between the upper branches of two rectangular hyperbolas [35] and may be written  [Pg.53]

For c less than 2 and positive, a type 3 isotherm is generated. Values of c less than unity infer that the cohesive force between the adsorbate molecules is stronger than the adhesive force between the adsorbate and adsorbent. [Pg.53]

The point of inflection of the isotherm may be determined by differentiating twice with respect to x and equating to zero. This gives  [Pg.53]

Genot [36] described a more accurate method for determining momlayer capacity by considering the mathematical nature of the BET equation. The treatment is as follows. At point M on the isotherm let V = Vm P =P and X = x. Then  [Pg.54]

point M will result from the determination of the tangent of slope -2 on the graph of log(V) against log(l-x). This treatment produces more standardized results than using the conventional BET plot. [Pg.55]


See other pages where Mathematical nature of the BET equation is mentioned: [Pg.45]    [Pg.25]    [Pg.53]    [Pg.45]    [Pg.25]    [Pg.53]    [Pg.28]   


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