ou1-c6-filtrarea - Cadre Didactice

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4/26/2003 Teoria filtrarii prin stratul de pp., cu considerarea suportului o Ec. (27) se poate scrie: o in care: r t = ⋅ μ ⋅ χ a = 1 2A 2 − ⋅ T ( ) s 1 ∆P aV 2 + bV (29) (30) o Constantele “a” si “b” din (28) se determina pe baza datelor experimentale de filtrare. Lucian Gavrila – OPERATII UNITARE I r ⋅ μ ⋅ χ 1 ⋅V'= 2a ⋅ 1 ⋅ b = A 2 ( ∆P) −s T (28) V' 48

4/26/2003 Teoria filtrarii prin stratul de pp., cu considerarea suportului o La debit de filtrare constant: dV dt V t o La inceputul filtrarii: = o iar debitul de filtrat este: = A 2 ⋅ r 1 ⋅ μ ( ) 1−s ∆P T ⋅ χ ⋅ ( V + V') ( ∆P) ( ) T = ∆P' si V = 0 V t = A 2 ⋅ r 1 ( ∆P') ⋅ μ 1−s χ V' Lucian Gavrila – OPERATII UNITARE I ⋅ ⋅ (31) (32) (33) 49

4/26/2003<br />

Teoria filtrarii prin stratul de pp.,<br />

cu considerarea suportului<br />

o Ec. (27) se poate scrie:<br />

o in care:<br />

r<br />

t<br />

=<br />

⋅ μ ⋅ χ<br />

a = 1<br />

2A<br />

2 −<br />

⋅ T<br />

( ) s 1<br />

∆P<br />

aV<br />

2 +<br />

bV<br />

(29)<br />

(30)<br />

o Constantele “a” si “b” din (28) se determina pe<br />

baza datelor experimentale de filtrare.<br />

Lucian Gavrila – OPERATII UNITARE I<br />

r ⋅ μ ⋅ χ 1 ⋅V'=<br />

2a<br />

⋅<br />

1<br />

⋅<br />

b =<br />

A<br />

2 ( ∆P)<br />

−s<br />

T<br />

(28)<br />

V'<br />

48

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