All Days 1999
DOI: 10.2118/54725-ms
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Permeabilities and Skins in Naturally Fractured Reservoirs: An Overview and an Update for Wells at Any Deviation

Abstract: This paper was prepared for presentation at the 1999 SPE European Formation Damage Conference held in The Hague, The Netherlands, 31 May–1 June 1999.

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Cited by 13 publications
(5 citation statements)
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“…Giger [15] gives the productivity index (Q/ΔP) of a horizontal well in an oil reservoir (no permeability anisotropy): where: k = reservoir matrix permeability, mD h = payzone height, m µ = oil viscosity, cp B = formation volume factor, rb/stb r e = drainage radius, m r w = wellbore radius, m L = well length, m (L < r e ) q = production rate, stb/day ∆p = production drawdown pressure, pa Horizontal wells are of particular interest in naturally fractured reservoirs since the fracture planes typically are vertical (drilling horizontally maximizes the chances of intercepting the fractures) and the in-plane fracture conductivity is isotropic. Lietard [12] has verified the definition of the skin (s) and found it to be quite similar to the expression given by Renard and Dupuy [16]:…”
Section: Application Of the Approach For Ubd; The Impact Of Short Ovesupporting
confidence: 68%
See 1 more Smart Citation
“…Giger [15] gives the productivity index (Q/ΔP) of a horizontal well in an oil reservoir (no permeability anisotropy): where: k = reservoir matrix permeability, mD h = payzone height, m µ = oil viscosity, cp B = formation volume factor, rb/stb r e = drainage radius, m r w = wellbore radius, m L = well length, m (L < r e ) q = production rate, stb/day ∆p = production drawdown pressure, pa Horizontal wells are of particular interest in naturally fractured reservoirs since the fracture planes typically are vertical (drilling horizontally maximizes the chances of intercepting the fractures) and the in-plane fracture conductivity is isotropic. Lietard [12] has verified the definition of the skin (s) and found it to be quite similar to the expression given by Renard and Dupuy [16]:…”
Section: Application Of the Approach For Ubd; The Impact Of Short Ovesupporting
confidence: 68%
“…By use of dimensionless analysis the ordinary differential equation is simplified as follows (Lietard et al, [12]) , expressing the dimensionless mud-invasion radius r D with respect to the dimensionless time t D :…”
Section: Modeling Of Invasion In a Fractured Reservoirmentioning
confidence: 99%
“…The interpretation led to assessing the transmissivity value before the stimulation process (kh = 84 mD m). Negative skin is observed (S = −3.68), which is coherent with a well connected to a pattern of natural fractures (Lietard, 1999).…”
Section: Baseline Test: Injection 2 and Hpt-1supporting
confidence: 64%
“…(9) On the basis of Eq. 9 and noting that (r s ) max >> r w , the maximum invasion radius (r s ) max is given by (Liétard 1999…”
Section: Drilling-mud Invasion Into Fracturesmentioning
confidence: 99%
“…11 through 14 into Eq. 9 yields a dimensionless ordinary-differential 17in which r Dmax is the maximum dimensionless mud-invasion radius, given by (Liétard 1999;Sawaryn 2001) Mud Loss and Type Curves Liétard et al (1999Liétard et al ( , 2002 first expressed Eq. 6 in dimensionless form by substituting Eqs.…”
Section: Drilling-mud Invasion Into Fracturesmentioning
confidence: 99%