| Literature DB >> 34056491 |
Abhijith Suboyin1, Md Motiur Rahman1, Mohammed Haroun1.
Abstract
Over the past few decades, hydraulic fracturing, a well-stimulation technique commonly used for extracting hydrocarbons within unconventional reservoirs, has played a significant role in transforming the energy industry. Multiple studies and field trials have proven that an effective, efficient, and economical approach is critical for such operations. However, even after numerous fracturing jobs conducted across the globe, they are still related with high risk. Moreover, the exploitation of such reservoirs is water- and resource-intensive as compared to conventional reservoirs. This is crucial, especially in offshore operations and arid regions. A comprehensive investigation through a traditional fracture design process was conducted for a candidate Middle Eastern reservoir. Through the construction of strategically constrained cases in the presence of complex natural fracture sets, this novel investigation allowed the model to successfully isolate and characterize the key fracture design parameters that influenced fracture geometry for the candidate field and in turn the requirements with respect to water usage and resource consumption. The results indicate that for the given field conditions, fluid and proppant optimization is critical to achieving maximum recovery. The influence of natural fracture is highly critical and greatly influences the overall productivity. Simulations further indicate water requirements for the candidate field ranging from 3.5 to 5.8 million gallons of water per operation, which is significant in water-scarce regions. The findings of this study and the proposed workflow can assist to better understand the distinct contributions of key fracture design and operational parameters that are critical under the current volatile market conditions.Entities:
Year: 2021 PMID: 34056491 PMCID: PMC8158832 DOI: 10.1021/acsomega.1c01602
Source DB: PubMed Journal: ACS Omega ISSN: 2470-1343
Figure 1Water consumption within major shale gas plays in the United States.
Figure 2Investigation workflow: overview.
Figure 3Fracture models compared within the simulator. Reprinted with permission from ref (9). Copyright 2020 Elsevier.
Figure 4History matching of the constructed model. Reprinted with permission from ref (9). Copyright 2020 Elsevier.
Figure 5Simplistic fracture propagation.
Figure 6Fracture propagation response (zone indicated by green color).
Figure 7Discrete fracture network set (2D). Reprinted with permission from ref (9). Copyright 2020 Elsevier.
Model Input Data: Summary
| property | ranges | property | ranges |
|---|---|---|---|
| Young’s modulus (psi) | 1 450 377–11 603 019 | σ | 9282–9572 |
| Poisson’s ratio | 0.1–0.3 | σ | 4206–6092 |
| permeability (mD) | 0.0001–1 | σ | 4206–9572 |
| porosity (%) | 0–10 | σ | 0–4351 |
| fracture toughness (psi in.1/2) | 910–1820 | natural fracture length (ft) | 50–200 |
| tensile strength (psi) | 290–870 | natural fracture spacing (ft) | 50–200 |
| compressibility (1/psi) | 2.07 ×1014–2.48 × 1014 | natural fracture orientation (deg) | 0–180 |
| reservoir fluid viscosity (cP) | 0.02 | reservoir drainage area (acres) | 80–100 |
| reservoir pressure (psi) | 2832–2930 | total pay zone height (ft) | 150–175 |
| fracture spacing (ft) | 16–1000 | gas specific gravity | 0.58 |
| fracture width (in.) | 0.00003–0.01 | reservoir temperature (°F) | 175–200 |
Figure 8Parameters incorporated for the simulation and workflow.
Figure 9Cumulative production with respect to proppant type.
Figure 10Change in cumulative gas production with respect to proppant concentration.
Figure 11Change in daily gas production with respect to proppant sequence.
Figure 12Change in cumulative gas production with respect to the pump rate.
Figure 13Change in fracture length with respect to fluid viscosity.
Figure 14Change in fracture conductivity with respect to fluid viscosity.
Figure 15Change in fracture length with respect to natural fracture interaction.
Figure 16Change in cumulative production with respect to Young’s modulus.
Figure 17Change in cumulative gas production with respect to the number of transverse fractures (simplistic analysis).
Figure 18Sensitivity analysis.
Sensitivity Analysis (Qualitative)
| rank | parameters | abs change (Δ%) |
|---|---|---|
| 1 | fluid viscosity | 91 |
| 2 | Young’s modulus | 63 |
| 3 | treatment volume | 51 |
| 4 | proppant size | 47 |
| 5 | proppant concentration | 45 |
| 6 | injection sequence | 42 |
| 7 | pumping rate | 38 |
| 8 | permeability | 34 |
| 9 | pad volume | 3 |
| 10 | Poisson’s ratio | 1 |
Figure 19Parameter significance to overall productivity for the given reservoir.
Figure 20Proposed framework components.
| parameter | summary |
|---|---|
| proppant size | base case considered injection of one proppant being injected into a controlled operation; additional cases were constructed to examine the behavior with respect to different proppants |
| it was observed that smaller proppants (40/70 mesh sand or similar) depicted a lower rate of production decline | |
| it was observed that larger proppants (20/40 mesh sand or similar) indicated a higher production, through the initial phase | |
| the total production was
greater for larger proppants as depicted in | |
| proppant can be tailored based on reservoir conditions for further optimization | |
| proppant concentration | base case considered injection of one proppant with a predetermined fracturing fluid of suitable viscosity being injected into a controlled operation; additional cases were constructed to examine the behavior with respect to different proppant concentrations (1–4.02 ppg) |
| proppant concentration as
an individual parameter for a constrained base case did not contribute
much to overall productivity as shown in | |
| selection of fluid viscosity critical to proppant concentration, especially in zones where high concentration is required | |
| proppant concentration can be tailored based on reservoir conditions for further optimization | |
| proppant sequence | base case considered injection of various proppants with a preset fracturing fluid of suitable viscosity being injected into a controlled operation; additional cases were constructed to examine the behavior with respect to different proppant sizes and sequences |
| injection of smaller proppants
(40/70 mesh or/and smaller) initially leads to an improvement in overall
productivity as shown in | |
| validated by field practices across the globe | |
| pumping rate | base case considered injection of one proppant with a predetermined fracturing fluid of suitable viscosity being injected into a controlled operation; the pumping rate was varied (30–180 barrels per minute) to examine the behavior with respect to different pumping rates |
| a direct linear growth in
production was observed with respect to an increase in the pumping
rate (30–150 barrels per minute) as shown in | |
| varying the fluid viscosity along with the pumping rate indicates that there can be a preferred pumping rate for a given reservoir for a given viscosity | |
| fracturing fluid viscosity | base case considered injection of multiple proppants (40/70, 20/40, etc.) with a preset fracturing fluid being injected into a controlled operation; additional cases were constructed to examine the behavior with respect to different fracturing fluid viscosities |
| vital to overall productivity and success of the operation | |
| variation with respect to
induced fracture length and conductivity as illustrated in | |
| simulations indicated that for the given constrained base case, using less viscous fluids induced a larger fracture length; with an increase in viscosity, there is an increase in fracture aperture coupled with a decrease in fracture propagation length, which leads to higher wellbore conductivity as depicted | |
| this is vital for regions that use slick water (low viscosity) as compared to engineered viscous fluids (high viscosity) for a particular formation | |
| fluid viscosity can be tailored based on reservoir conditions for targeting higher productivity |
| parameter | summary |
|---|---|
| permeability | base case considered injection of one proppant into a controlled operation; additional cases were constructed to examine the behavior with respect to varying permeabilities |
| for a controlled idealistic case, there is a linear increase in cumulate production with respect to an increase in permeability | |
| natural fracture distribution | base case considered multiple
proppants being injected into a controlled operation; additional cases
were constructed to examine the behavior with respect to multiple
sets of natural fractures as given in |
| fracture propagation and
response are reliant on natural fracture network distribution; the
effect of fracture length is shown in | |
| fracture length, fracture spacing, and natural fracture orientation alter the fracture propagation behavior and in turn affect the overall productivity | |
| can be detrimental to operations if proper consideration is not given | |
| natural fracture density | base case considered multiple
proppants being injected into a controlled operation; additional cases
were constructed to examine the behavior with respect to multiple
sets of natural fractures as given in |
| natural fracture density significantly influences the fracture propagation behavior; simulations showed that an increase in fracture density resulted in an improvement in cumulative production | |
| Poisson’s ratio | base case considered injection
of multiple proppants into a controlled operation; additional cases
were constructed to examine the behavior with respect to Poisson’s
ratio ranges as given in |
| within the ranges specified within the simulation, effect of Poisson’s ratio was limited under the same zone | |
| hence there is minimal influence with respect to cumulative production | |
| Young’s modulus | base case considered injection
of multiple proppants into a controlled operation; additional cases
were constructed to examine the behavior with respect to Young’s
modulus ranges as given in |
| can be considered as a critical parameter and reference for fracture treatment design | |
| additional simulations with varying fluid properties and compatibility demonstrated productivity enhancements | |
| for the given set of data,
there can be a region with a suitable value for Young’s modulus
that may lead to higher productivity as shown in | |
| coupling water-management parameters to optimize water usage further verifies the prominence of coupling Young’s modulus and identifies optimum ranges of fracturing fluid properties for a given reservoir |
| parameter | key takeaway |
|---|---|
| hydraulic fracture aperture/width | hydraulic fracture width has a significant impact on overall productivity; in addition, this impact is greater than the impact of fracture length |
| hydraulic fracture length | even though there is an accompanying increase in cumulative production, the impact is less governing than an accompanying growth in fracture width |
| number of fracturing stages | the overall impact of number of stages was clearly indicated over the course of the 346 simulations conducted |
| for a given reservoir and
set of conditions, there is an optimum number of stages, beyond which
the overall production does not increase substantially as shown in | |
| well placement | with the apparent effect and influence of the natural fracture network, well placement with respect to the network can significantly affect the overall production |