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Last modified
2/10/2020 11:21:23 AM
Creation date
2/10/2020 9:37:25 AM
Metadata
Fields
Template:
EHD - Public
ProgramCode
2900 - Site Mitigation Program
File Section
COMPLIANCE INFO
RECORD_ID
PR0543397
PE
2965
FACILITY_ID
FA0012215
FACILITY_NAME
RCCI PTP
STREET_NUMBER
14253
Direction
S
STREET_NAME
AIRPORT
STREET_TYPE
WAY
City
MANTECA
Zip
95336
APN
19803031
CURRENT_STATUS
01
SITE_LOCATION
14253 S AIRPORT WAY
P_LOCATION
04
P_DISTRICT
003
QC Status
Approved
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EHD - Public
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SPE 16798 PRAMOD K. SINGH, RAM G. AGARWAL AND LOREN D. KRASE 3 <br /> Pi pwf ° (qj qj-1) <br /> vs L -Log (t-t. ) qj 91_1 <br /> qn j_1 qn �-1 ( ) <br /> n-1 tn_1 - t. 1 qn-1 _ qn <br /> is made of the SRT data. Note that the rates are <br /> j11 (Et + tt <br /> o-1 - j-1) At <br /> considered negative for injection. Theoretically, <br /> this should provide a single straight line of slope <br /> m' and intercept b' for all data below parting pres- <br /> sure, where: Multirate analysis has found limited applica- <br /> tion in the analysis of actual SRT data due to the <br /> lack of continuously measured pressure-time data, <br /> M. = 162kh NB .............(2) large sensitivity to the value of initial pressure <br /> used for superposition2,3 and Lack of stability of <br /> rate and pressure data. These limitations are dis- <br /> and cussed in the later sections of this paper. It will <br /> also be shown that with the excellent rate control <br /> and pressure measurement devices now available, mul- <br /> tirate analysis is a powerful analysis tool for det- <br /> b, = 162.6 8 [Log k 2 _ 3.23 ermining the FPP from SRT data. <br /> kh �Pctrw <br /> FACTORS AFFECTING SRT ANALYSIS <br /> + 0.87s] ..• .. .......(3) As with any other pressure transient test, SRTs <br /> are also affected by wellbore storage, skin damage, <br /> reservoir fracturing, etc. In addition, other con- <br /> Formation flow capacity, kh, and wellbore skin, s, siderations such as time step size, rate increment <br /> before fracturing can therefore be determined from and changing wellbore storage are important factors <br /> this line using Eqs. 2 and 3, respectively. The to consider for SRT design and/or analysis and will <br /> method breaks down above parting pressure. Data be discussed next. <br /> points above the parting pressure should no Longer <br /> fall on the previous straight line, indicating that 1. Time Step Size <br /> fracturing has occurred and early time data are no <br /> Longer in a radial flow regime. The pressure corre- The linear relationship between p and q below <br /> sponding to the point where this occurs should the parting pressure for a SRT can also be explained <br /> relate to the FPP. by the transient radial flow equation: <br /> Fig. 3 is the Odeh and Jones plot for the simu- <br /> lated case. As expected, data for the first three Pi - Pwf kh= q 16kh [log kL1t <br /> preparting steps fall on a single straight line. 4c r 2 <br /> The slope and intercept yield the correct kh and t w <br /> skin, respectively. A downward shift of data points <br /> is observed for each successive step when the frac- - 3.23 + 0.87s] .............(4) <br /> ture length is increased. The plot indicates that <br /> the data from the fourth step onward are above the <br /> parting pressure. The same general trend has been Ignoring the effect of superposition, a linear rela- <br /> consistently observed with field SRT data. Field tionship between injection pressure (p) at the end <br /> data for steps above the FPP, however, usually show of each step and rate (q) should exist below the <br /> a continued flattening trend. This is because the parting pressure if a constant time step size (At) <br /> fracture Lengths are probably longer and extend con- is used. <br /> tinuously during each step above the FPP. For the <br /> simulated case, it was possible to calculate the To demonstrate the impact of changing the time <br /> fracture length values from the equivalent wellbore step size within a SRT, a preparting (radial flow) <br /> radius concept.4 This was done using the skin values six-step SRT with equal rate increments and no well- <br /> calculated from the radial flow semilog straight bore storage or skin was simulated. Time steps of <br /> line data obtained for each step above the FPP. 12 hours were used for the first three steps and <br /> Such a calculation may not be possible on actual SRT then reduced to 1 hour for the remaining three <br /> data if the data are not in the pseudo-radial flow steps. Fig. 4 is the p vs. q plot for this case. A <br /> regime. change (reduction) in slope is observed when the <br /> duration of the injection step is reduced within the <br /> Although not shown, Agarwal's multirate equiva- test. This indicates that a false parting pressure <br /> lent times can also be applied for the analysis of may be interpreted by decreasing the time step size. <br /> SRT data. This requires making a plot of: Conversely, an increase in slope should be observed <br /> if the duration of the injection step is increased <br /> during the test. <br /> pwfn pwfn-1(tn-1) <br /> V5 <br /> qn-1 q The above discussion emphasizes the necessity <br /> of maintaining equal step time lengths during a SRT. <br /> Further, from our earlier discussion, it should be <br /> evident that ideally the duration steps should be <br /> 493 <br />
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