Page tree

You are viewing an old version of this page. View the current version.

Compare with Current View Page History

« Previous Version 26 Next »

Volumetric flowrate of the fluid phase across the well-reservoir contact


In most popular practical case of a 3-phase fluid model this will be:

Oil sandface flowrate

q_o

Gas sandface flowrate

q_g

Water sandface flowrate

q_w

Total sandface flowrate

q_t


In case of Volatile Oil Reservoir the relation to surface flowrates  \{ q_O, \, q_G, \, q_W \} and mass flowrates \{ m_O, \, m_G, \, m_W \} is given by following equations:

(1) q_o = \frac{ B_o \cdot ( q_O - R_v \, q_G) }{1- R_v \, R_s}
(2) \rho_o = \frac{m_o}{q_o}= \frac{\rho_O + \rho_G \, R_s}{B_o}
(3) m_o = \rho_o \cdot q_o = \frac{\rho_O + \rho_G \, R_s}{B_o} \cdot q_o
(4) q_g = \frac{ B_g \cdot ( q_G - R_s \, q_O)}{1- R_v \, R_s}
(5) \rho_g = \frac{m_g}{q_g}= \frac{\rho_G + \rho_O \, R_v}{B_g}
(6) m_g = \rho_g \cdot q_g = \frac{\rho_G + \rho_O \, R_v}{B_g} \cdot q_g
(7) q_w = B_w \cdot q_W
(8) \rho_w =\frac{m_w}{q_w}= \frac{\rho_W}{B_w}
(9) m_w = \rho_w \cdot q_w = \frac{\rho_W}{B_w} \cdot q_w
(10) q_t = q_o + q_g + q_w
(11) q_t = \frac{B_o - B_g \, R_v}{1-R_v \, R_s} \cdot q_O +\frac{B_g - B_o \, R_v}{1-R_v \, R_s} \cdot q_G + B_w \cdot q_W
(12) q_t = \frac{B_o - B_g \, R_v}{(1-R_v \, R_s) \rho_O} \cdot \dot m_O +\frac{B_g - B_o \, R_v}{(1-R_v \, R_s) \, \rho_G} \cdot \dot m_G + \frac{B_w}{\rho_W} \cdot \dot m_W
(13) \rho_t = (\dot m_O + \dot m_G + \dot m_G)/q_t


See Also


Petroleum Industry / Upstream / Subsurface E&P Disciplines / Well Testing (WT) / Flowrate Testing / Flowrate

Well & Reservoir Surveillance ]

Sandface flowrates ] [ Oil sandface flowrate ] [ Gas sandface flowrate ] [ Water sandface flowrate ]

Surface flowrates ] [ Oil surface flowrate ] [ Gas surface flowrate ] [ Water surface flowrate ] [ Total sandface flowrate ]



  • No labels