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Seite 250
A linear velocity distribution Vo + гy is assumed , where Vo is a constant velocity and is a constant called shear rate . The governing equation for this problem can be written as әс ǝC Ꮿ Ꮔ Ꮯ ǝ ° C + ( Vo + y ) = E + E ǝt ax ǝx2 ǝya ...
A linear velocity distribution Vo + гy is assumed , where Vo is a constant velocity and is a constant called shear rate . The governing equation for this problem can be written as әс ǝC Ꮿ Ꮔ Ꮯ ǝ ° C + ( Vo + y ) = E + E ǝt ax ǝx2 ǝya ...
Seite 251
... as 1 Sa = exp √2π [ exp 2 [ 1 7o 2 ( 3 ) ( 4 ) ( 5 ) where the subscript " a " indicates that the concentration is obtained by analytical method . Along y - constant ( or 7 = constant ) , define another normalized concentration ...
... as 1 Sa = exp √2π [ exp 2 [ 1 7o 2 ( 3 ) ( 4 ) ( 5 ) where the subscript " a " indicates that the concentration is obtained by analytical method . Along y - constant ( or 7 = constant ) , define another normalized concentration ...
Seite 262
However , if DF is a constant , Eq . ( 40 ) may be further simplified to REP . NP ~ t as t → ∞ ( 41 ) The equation shows that REP can be reduced by increasing either NP , Axe . Increasing Axe and Aye are more effective since REP is ...
However , if DF is a constant , Eq . ( 40 ) may be further simplified to REP . NP ~ t as t → ∞ ( 41 ) The equation shows that REP can be reduced by increasing either NP , Axe . Increasing Axe and Aye are more effective since REP is ...
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