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Classifications of the Reservoir Space of Tight Sandstone Based on Pore Structure, Connectivity, and Fractal Character: A Case Study from the Chang 7 Member of the Triassic Yanchang Formation in the Ordos Basin, China.

Wei Wang1, Weizhen Li2, Shuang Xu2.   

Abstract

Pore structure characteristics of tight sandstones, including pore types, connectivity, and morphological features, provides a basis for selecting the "sweet spot" in tight sandstone reservoirs. A variety of research methods, high-pressure mercury intrusion porosimetry, cast thin sections, scanning electron microscopy, and fractal theory were integrated to explore these parameters of tight sandstones from the Chang 7 member of the Triassic Yanchang Formation in the Ordos Basin, China. Results indicate that tight sandstones are defined by three pore types with distinct fractal dimensions and corresponding pore structure, which are combined pores, isolated grain pores, and clay-dominated pores. The pore spaces of the three types gradually evolve from the microscale to the nanoscale. Combined pores were formed by dissolution pores connected to the surrounding pores and have been distinguished by their irregular shape. Their connected paths are multidirectional, resulting in better connectivity. Isolated grain pores have a small number of poorly connected paths, which causes weak connectivity. Clay-dominated pores have narrow and complex connected paths, resulting in poor connectivity. From the combined pore to the clay-dominated pore, the fractal dimensions of pore spaces decrease, indicating that the heterogeneity of pore spaces is gradually weakened whereas the heterogeneity of the flow characteristics is gradually enhanced. On the basis of the proportions of the three pore types, the tight sandstones can be genetically classified into a combined pore type, an isolated grain pore type, and a clay-dominated pore type. The differences in pore space and heterogeneity affect the distribution of tight oil; therefore, sand bodies located near the source rock, characterized by strong dissolution and dominated by the combined pore type, are favorable zones for tight sandstone reservoirs.
© 2022 The Authors. Published by American Chemical Society.

Entities:  

Year:  2022        PMID: 35382309      PMCID: PMC8973042          DOI: 10.1021/acsomega.2c00252

Source DB:  PubMed          Journal:  ACS Omega        ISSN: 2470-1343


Introduction

With the development of exploration technologies and the depletion of conventional oil reserves, tight sandstone reservoirs have become the focus of global oil and gas exploration.[1−3] The main factors influencing a well’s performance in tight sandstone are the pore structures and the connectivity.[4,5] Because tight sandstone is affected by diagenesis, its pore structure is characterized by a complex and irregular pore shape, various connectivities, and strong heterogeneity, thus the identification of reservoir space types and heterogeneity and the quantification of their contribution to the storage capacity are the bases for predicting the enrichment and development of tight sandstone reservoirs.[6−8] Pore structures of tight sandstone have been measured by many methods, and the parameters of the pore throat, such as the pore radius, pore size distribution, and sorting coefficient, were obtained. Although these parameters clarified the pore structure of tight sandstone, they ignored the evolution of the reservoir pore space and the corresponding change in heterogeneity and did not quantify the contribution of different types of reservoir space to the physical properties. The study of reservoir space evolution (including pore type and size) is not only helpful for evaluating the storage and connectivity of tight reservoirs but also can effectively guide the prediction of favorable areas for tight sandstone reservoirs. However, traditional experimental methods and parameters are not able to comprehensively measure the heterogeneity and pore structure.[9,10] Therefore, a more modern approach is necessary to understand the microscopic pore structure, specifically by combining the theoretical methods with the experimental ones. During the past few years, several techniques have been used to characterize the pore structure of tight sandstone, including X-ray-computed tomography, nuclear magnetic resonance, rate-controlled porosimetry, low-pressure gas adsorption (LPGA), and small-angle and ultrasmall-angle neutron scattering (SANS/USANS).[10−15] Although these methods play an important role in exploring the pore structures, all of these techniques have limitations to the experimental method or are too expensive for routine use.[16−20] However, high-pressure mercury intrusion porosimetry (HMIP) can identify microscale and nanoscale pores and is widely used to measure the pore size distribution in rocks because of its high injection pressure.[21] Fractal theory is an effective method of nonlinear mathematics that can characterize intricate phenomena, and it is used to explicate system characteristics of irregular, unstable, and complex structures.[22−24] The fractal dimension (D) is the expression of fractal characteristics and contributes to the quantitative measurement of the irregularity of pore structures.[25−28] It build a link between morphological features and physical properties. Many scholars have successfully applied fractal theory to investigate the pore structure of coal and sandstone.[29,30] The increase in the fractal dimension indicates rough surfaces and complex structure of the pore space, and the decreasing in the fractal dimension indicates a regular shape and a smooth pore surface.[19,31,32] The fractal dimension is an important symbol to characterize the pore structure. The fractal dimension can demonstrate the mercury filling process of particle samples and depict the features of the pore structure.[33] Different values of the fractal dimension correspond to specific stages of the mercury intrusion process and can be used to distinguish among intergranular voids, intragranular voids, and matrix compressibility during pore filling.[34,35] Hence, the fractal dimension is a significant parameter for evaluating the heterogeneity and complexity of the pore structure, and it is used to identify pore types with distinct morphological features in tight sandstones. Because of differences in testing principles and pore models, there are some differences in the fractal dimensions calculated with different techniques.[26,36] In this study, we used HMIP, cast thin sections, scanning electron microscopy (SEM), and fractal methods to investigate the pore space evolution, heterogeneity, and effect on physical properties of tight sandstone from the Triassic Yanchang Formation in the Ordos Basin, China. Pore types and corresponding pore structures in the tight sandstones have been identified. The contributions of different pore types to the physical properties were quantified. The pore structure and connectivity characteristics of different tight sandstone types were discussed. The obtained results provide insights regarding oil migration and distribution in tight sandstone.

Materials and Methods

Sampling and Sample Preparation

For this study, tight sandstone samples were collected from the Chang 7 Member of the Triassic Yanchang Formation in the Ordos Basin, China (Figure A). The Chang 7 subsection is a semideep and deep lake deposit with tight sandstone that developed adjacent to the source rocks (Figure B).[37] The acid fluid from the source rock migrated into the Chang 7 tight sandstone, resulting in the extensive dissolution of the tight sandstone.[38]
Figure 1

Geological and lithological features of the Ordos Basin. (a) Location and tectonic units of the research area and (b) stratigraphic column of the Chang 7 member.

Geological and lithological features of the Ordos Basin. (a) Location and tectonic units of the research area and (b) stratigraphic column of the Chang 7 member. Ten 2.5-cm-diameter cylindrical core plugs were drilled parallel to the bedding surface of the tight sandstone. Residuals were removed from all of the samples, after which they were dried under vacuum at 105 °C for 24 h. Each core plug was then analyzed using helium porosity and nitrogen permeability tests and then divided into three parts for thin-section, SEM, and HMIP analyses to determine the microscopic and fractal characteristics of the pore space of the tight sandstones.

Experimental Methods

Thin-Section Analysis

Thin sections were impregnated with red epoxy resins and then analyzed to determine their petrological characteristics and pore origin. Petrographic images were captured using a Leica DLC-420 microscope camera system.

Scanning Electron Microscopy (SEM)

An FEI Quanta 400 FEG SEM was used to examine the pore structure of broken fragments from samples with fresh surfaces. Samples were coated with gold and used for secondary electron imaging (SE), backscattering electron imaging (BSE), and energy-dispersive spectroscopy (EDS) mineral identification. The accelerating voltage and SEM resolution were 30 kV and 1.2 nm, respectively.

High-Pressure Mercury Intrusion Porosimetry (HMIP)

The HMIP is a pore-size measurement technique that uses the penetration of a nonwetting liquid (in this case, mercury) to measure the size and volume of pores in porous solids (in this case, sandstone). When mercury is injected into the porous sample, capillary pressure prevents the mercury from invading the pore space. Therefore, the injection pressure is required to overcome the capillary resistance, and each injection pressure of mercury corresponds to the capillary pressure of the pore with the corresponding size. The volume of mercury represents the volume of the connected pore space. An Autopore 9420 mercury porosimeter was used to perform HMIP on the collected samples. Using a maximum displacement pressure of 200 MPa, the HMIP analysis determined the capillary pressure curves of the sandstone samples during mercury intrusion. After reaching the maximum pressure, the displacement pressure is gradually decreased to allow for mercury extrusion from the samples. The intrusion and extrusion mercury curves are obtained on the basis of pressure data and corresponding mercury saturation. Because the pore size and pore connectivity control the capillary pressure, the capillary pressure curve can reflect the pore structure. The pore diameter was evaluated using the Washburn equation as seen in eq , with an air/mercury surface tension of 480 dyn/cm and a contact angle of 140°. These HMIP measurements can identify pore sizes larger than 3.6 nmwhere Pc is the capillary pressure in MPa, θ is the contact angle in degrees, σ is the air/mercury surface tension in N/m, and r is the pore radius in μm.

Fractal Method

If the pore space has fractal characteristics, then the number of pores (N(r)) with a radius greater than r can be mathematically expressed according to fractal theory as the function[22,39,40]where r is the pore radius and D is the fractal dimension. For mercury porosimetry, eq can be inferred as followswhere VHg is the mercury intrusion saturation corresponding to the capillary pressure (Pc). We combined eqs and 4 to obtain the fractal dimension, D (eq ), as followswhere K is the line slope for plotting the double logarithm of dVHg/dPc versus Pc.

Results and Discussion

Petrophysical Characteristics

Table shows the mineral compositions of the samples. The tight sandstone of the Chang 7 subsection is dominated by feldspathic lithic sandstone (Figure A). The rock components mainly consist of feldspar and quartz, followed by rock fragments. The cement is mainly authigenic clay minerals (chlorite, kaolinite, and illite) and carbonate (Figure B,C).
Table 1

Petrophysical Properties of the Eight Tight Sandstone Samples

sampleswell namelithologydepth (m)porosity (%)permeability (× 10–3 μm2)
G1H57fine-grained feldspathic sandstone235811.10.27
G2CH54fine-grained feldspathic sandstone222910.80.21
G3CH36fine-grained feldspathic sandstone23489.40.18
G4H198fine-grained feldspathic sandstone235011.10.21
G5A8fine-grained feldspathic sandstone216410.50.17
G6A9fine-grained feldspathic sandstone222310.30.19
G7G25fine-grained feldspathic sandstone25429.50.20
G8CH79fine-grained feldspathic sandstone23429.20.13
Figure 2

Microscopic characteristics and pore types of the tight sandstone samples. (A) Feldspathic lithic sandstone in sample G1. (B) Pore-filling kaolinite in sample G3. (C) Pore-bridging illite in sample G4. (D) Intergranular pores and dissolution pores in sample G5. (E) Combined pores formed by dissolution pores connected to surrounding pores in sample G2. (F) Clay-dominated pores of chlorite in sample G10.

Microscopic characteristics and pore types of the tight sandstone samples. (A) Feldspathic lithic sandstone in sample G1. (B) Pore-filling kaolinite in sample G3. (C) Pore-bridging illite in sample G4. (D) Intergranular pores and dissolution pores in sample G5. (E) Combined pores formed by dissolution pores connected to surrounding pores in sample G2. (F) Clay-dominated pores of chlorite in sample G10. On the basis of the origin of the Chang 7 tight sandstone, its pores are predominately intergranular, dissolution, and clay. Intergranular pores are formed by primary pores that remain after compaction and cementing of the clastic particles, and they are polygon-shaped with straight edges (Figure D). Dissolution pores form as a result of the corrosion by acidic fluid within the particles, and they have an ink bottle shape (Figure D). Dissolution pores can connect with the surrounding pores to form combined pores with irregular shapes and large radii (Figure E). Authentic clay that occurs in the intergranular pores and dissolution pores form clay-dominated pores[41] (Figure F). The porosity values of the samples range from 7.2 to 11.5%, with an average of 9.9%. The permeability values of the samples range from 0.13 × 10–3 to 0.27 × 10–3 μm2, with an average of 0.20 × 10–3 μm2 (Table ). An increase in porosity has a corresponding increase in permeability (Figure ). This correlation between porosity and permeability indicates good pore connectivity, and a few microfractures also exist in the tight sandstone.
Figure 3

Porosity values versus permeability values of samples.

Porosity values versus permeability values of samples.

Characteristics of Mercury Curves from HMIP

The HMIP is an effective method for obtaining pore connectivity, which directly influences the fluid flow in porous materials.[42]Figure shows the HMIP curves of the eight samples. The mercury intrusion saturation increased rapidly when the pressure was low. This indicates that a large amount of mercury enters the large pores and that the connectivity of the large pores is good. As the pressure is further increased (Pc > 40 MPa), the mercury intrusion saturation increases slowly, indicating that the connectivity of the small pores is poor. The characteristics of the mercury curves indicate that there was significant variation in the pore structure of the tight sandstone.
Figure 4

Intrusion and extrusion mercury curves of HMIP.

Intrusion and extrusion mercury curves of HMIP. The pore sizes of the sample can be calculated and the pore size distribution (PSD) can be obtained by combining the mercury intrusion curves. The pore size distributions of the tight sandstone in this study mainly range from 3.6 nm to 0.6 μm (Figure ), and the pore distribution ranges from the microscale to the nanoscale. The PSD curves show evident fluctuations, which means that the pore throat distribution is highly heterogeneous.
Figure 5

Pore size distribution based on HMIP.

Pore size distribution based on HMIP.

Pore Type Identification Based on Fractal Dimensions

Fractal dimensions can be used to characterize the heterogeneity of space. The larger the fractal dimensions, the more heterogeneous the space.[43] Fractal dimensions can specifically be used to distinguish the pore space of the tight sandstones. The log(dVp/dP)–log(P) plots that have been obtained from the HMIP curves of the eight samples have two obvious turning points, which divided the plots into three stages (Figure ). Fractal dimensions D1, D2, and D3 are derived from three stages with all p values being less than 0.05 (Table ), indicating that the pores of the Chang 7 samples have three types of fractal features which can be identified by calculating the principle fractal dimensions. The related values of the fractal dimensions are shown in Table .
Figure 6

Plots of log(dVp/dP) versus log(P) and the linear fitting results for the three stages. (A–H) Samples G1–G8, respectively.

Table 2

Fractal Dimension Value and Related Parameters for Three Stages of MICP

 D
K
P value
samplesD1aD2bD3cK1dK2eK3fP1gP2hP3i
G15.56352.38971.93331.5635–1.6103–2.06670.00170.00010.0450
G27.37492.83721.87133.3749–1.1628–2.12870.00940.00010.0001
G36.60172.53541.83662.6017–1.4646–2.16340.00070.00010.0001
G45.39372.75911.78311.3937–1.2409–2.21690.00500.00010.0146
G56.41472.80541.60382.4147–1.1946–2.39620.02200.00010.0006
G65.41132.66181.98021.4113–1.3382–2.01980.00430.00010.0047
G76.42102.81771.57962.4210–1.1823–2.42040.03470.00010.0050
G84.93352.87851.60020.9335–1.1215–2.39980.00300.00010.0005

Fractal dimension of stage A.

Fractal dimension of stage B.

Fractal dimension of stage C.

Slope of the fitted line of stage A.

Slope of the fitted line of stage B.

Slope of the fitted line of stage C.

P value in the linear regression analysis of stage A.

P value in the linear regression analysis of stage B.

P value in the linear regression analysis of stage C.

Plots of log(dVp/dP) versus log(P) and the linear fitting results for the three stages. (A–H) Samples G1–G8, respectively. Fractal dimension of stage A. Fractal dimension of stage B. Fractal dimension of stage C. Slope of the fitted line of stage A. Slope of the fitted line of stage B. Slope of the fitted line of stage C. P value in the linear regression analysis of stage A. P value in the linear regression analysis of stage B. P value in the linear regression analysis of stage C. The D1 value of the samples ranges from 4.9335 to 7.3749 with an average of 6.0143, with D1 being larger than 3. Any D > 3 has no geometrical meaning for pore spaces in fractal theory.[44] According to previous studies, D > 3 can be attributed to many factors, such as compression and rupture of the matrix, microfracturing, and oversimplification of the pore space and skin effect.[18,21,45] For the Chang 7 tight sandstone, the pressure corresponding to stage A is low, the microfractures are not developed, and the P values of the linear regression analysis corresponding to stage A are less than 0.05. This indicates that pores with large reservoir spaces are present and that the strong heterogeneity can be represented by the fractal characteristics. On the basis of the thin section and SEM analyses, we found that the dissolution pores connect with the surrounding pores, forming combined pores with a large, complex storage space (Figure A). The radius of the combined pores is large, and the fluid can easily flow into these large combined pore spaces, resulting in a rapid increase in mercury saturation at low pressures, and high values of log(dVp/dP)/log(P). Stage A corresponds to mercury filling the combined pores, which have irregular bottleneck shapes and are significantly heterogeneous, resulting in high fractal dimensions (D > 3.0).
Figure 7

Schematic diagrams of pore connectivity. (A) Connectivity and pore structure of combined pores (CP) and isolated grain pores (IGP) in sample G2. (B) Clay-dominated pores within the intergranular space of chlorite aggregations in sample G4. (C) Clay-dominated pores within the intergranular space of kaolinite aggregations in sample G3.

Schematic diagrams of pore connectivity. (A) Connectivity and pore structure of combined pores (CP) and isolated grain pores (IGP) in sample G2. (B) Clay-dominated pores within the intergranular space of chlorite aggregations in sample G4. (C) Clay-dominated pores within the intergranular space of kaolinite aggregations in sample G3. D2 of the samples ranges from 2.3897 to 2.8785 with an average of 2.7106. Fractal dimensions of between 2 and 3 represent the dissolution pores due to their volume-filling shapes.[46] Diagenesis caused heavy deformation of the intergranular pores of the Chang 7 tight sandstone (Figure A). These pores show heterogeneity and fractal dimensions similar to those of dissolution pores. The intergranular pores and the isolated dissolution pores have a few connection paths, and these two pore types can be identified as isolated grain pores as a result of their poor connectivity. Stage B therefore corresponds to filling isolated grain pores, which have medium heterogeneity and fractal dimensions, with mercury. D3 of the samples ranges from 1.5796 to 1.9302, with an average of 1.7735. D3 values of between 1 and 2 indicate that mercury is invading the intergranular voids during stage C.[46] The corresponding pressure of stage C is greater than 11 MPa, whereas the size of corresponding stage C is less than 0.06 nm, which is associated with clay-dominated pores. 1 < D3 < 2 indicates limited compressibility of the clay in the tight sandstone.[42] The clay-dominated pores originate from the intergranular space of clay aggregations with regular shapes (Figure B,C). The radii of the clay-dominated pores are small, and fluid flows into the pores only under high pressure. Stage C therefore corresponds to the mercury filling of clay-dominated pores, which have simple intergranular fill shapes, poor heterogeneity, and low fractal dimensions. The reservoir space of tight sandstone is defined by combined pores, isolated grain pores, and clay-dominated pores (Figure ). The fractal dimensions decrease from combined pores to clay-dominated pores, indicates that the heterogeneity of the pore space decreases from the microscale to the nanoscale.
Figure 8

Schematic diagram of the pore types of the tight sandstone: (A) combined pore, (B) isolated grain pore, and (C) clay-dominated pore.

Schematic diagram of the pore types of the tight sandstone: (A) combined pore, (B) isolated grain pore, and (C) clay-dominated pore. The fractal characteristics of HMIP results show three distinct fractal dimensions (D1, D2, and D3), mainly ranging from 1.8 to 6.5 and corresponding to different pore types. These results are obviously different from the fractal dimensions calculated with SANS/USANS and LPGA results (ranging mostly between 2.6 and 2.8).[14,19,27] The differences in fractal dimensions from HMIP, LPGA, and SANS/USANS techniques may be partially attributed to the following: (1) LPGA and SANS/USANS obtain only a narrow range of pore structure, mostly concerning nanoscale pores.[16] The small range of pores shows only one fractal metric. (2) Mercury can enter only the connected pores, and the accessibility at lower relative pressures to the complex pore by probe molecules (N2 and CO2) is limited.[47] (3) Different pore geometry is assumed in the analysis data from different techniques.[16,48]

Effect of Pores on Physical Properties

Effect of Pores on Porosity

The proportion of different pore types among the total reservoir spaces can be used to calculate the mercury saturation in each type of pore relative to the total mercury saturation (Table and Figure ). The proportions of combined pores, isolated grain pores, and clay-dominated pores range from 18.23 to 43.83% (average 27.22%), 39.52 to 58.02% (average 46.28%), and 3.74 to 426.91% (average 15.24%), respectively, and proportions of three types of pores show variability between samples. Combined pores and isolated grain pores form the two main pore types in the sandstone samples of this study, of which isolated grain pores are the majority.
Table 3

Petrophysical Properties Related to Various Types of Pores in Eight Tight Sandstone Samples

 proportion of porosity (%)
contribution to permeability (%)
porosity permeability contribution ratio
samplescombined poresisolated poresclay-dominated porescombined poresisolated poresclay-dominated porescombined poresisolated poresclay-dominated pores
G143.8339.643.7492.857.140.012.1180.1800.003
G224.3547.9917.8886.3413.650.013.5460.2840.001
G332.6640.8917.2185.2714.720.012.6110.3600.001
G422.1258.0210.0386.3313.660.013.9030.2350.001
G526.8146.7516.9984.7315.260.013.1600.3260.001
G623.5750.719.9883.5416.450.013.5440.3240.001
G726.1946.7219.1783.4316.560.013.1860.3540.001
G818.2339.5226.9191.258.740.015.0050.2210.001
Figure 9

Tight sandstone sample pore type histogram based on HMIP.

Tight sandstone sample pore type histogram based on HMIP.

Effect of Pores on Permeability

The bundle of tubes model can be used to calculate the contributions of the different pore throats to the permeability (K)[100]where is the increment of the total mercury intrusion corresponding to pore throats with a radius of r. On the basis of the distribution ranges of three pore types, the contributions of the different pore types to the permeability were calculated and are shown in Table . Combined pores contribute 83.43–92.85% (average 86.71%) to the permeability, indicating that the main pore type contributing to permeability is combined pores. The contribution of isolated grain pores to permeability ranges from 7.14 to 16.56% (average 13.27%), while the contribution of clay-dominated pores is 0.11%, indicating that the contribution of isolated grain pores and clay-dominated pores to the permeability is low. The porosity permeability contribution ratio (PPCR) is the ratio of the contribution of permeability to the proportion of the porosity and can reflect the connectivity of pores. The PPCR values of the combined pores, dissolution pores, and clay-dominated pores range from 2.118 to 5.005 (average 3.384), 0.180 to 0.360 (average 0.286), and 0.001 to 0.003 (average 0.001), respectively (Table ). The storage capacity and connectivity decrease from combined pores to clay-dominated pores, which is inconsistent with the heterogeneity of the pore space.

Effect of Diagenesis on the Pore Structure and Connectivity Characteristics of the Pores

Diagenesis has an important influence on the morphological structure and connectivity of pores, which are in turn closely related to the fractal dimensions and the connectivity of the tight sandstone.[49] Compaction reduces the intergranular space and causes the clastic particles to be in close contact with each other. Intergranular pores, therefore, develop in isolation and connect with other pores via a narrow necking throat (Figure A).
Figure 10

Typical pores that occur in the tight sandstones samples. (A) Intergranular pores with closed connection paths in sample G6. (B) Dissolution pores in the interior of clastic particles in sample G8. (C) Combined pores in sample G2. (D) Clay-dominated pores of clay aggregates in sample G3.

Typical pores that occur in the tight sandstones samples. (A) Intergranular pores with closed connection paths in sample G6. (B) Dissolution pores in the interior of clastic particles in sample G8. (C) Combined pores in sample G2. (D) Clay-dominated pores of clay aggregates in sample G3. Dissolution is the main diagenesis that increases the storage space in tight sandstone. Dissolution mainly occurs in the interior of particles to form dissolution pores (Figure B). The dissolution pores mainly connect with the dissolution pore-shrinking throats, thus the connection paths of the intergranular pores and dissolution pores are relatively isolated. With increased dissolution, most of the particles dissolved and the dissolution pores started to extend outward and connect with surrounding pore spaces to form combined pores with large storage spaces. Multiple and broad connection paths of combined pores occur in the samples (Figure C). Aggregates of authigenic clay minerals fill the pores and segment the primary intergranular pores into clay-dominated pores, which connect with cluster throats (Figure D). In summary, combined pores formed via dissolution pores connecting with the surrounding pores. The pore spaces of the combined pores is large and extremely irregular, and the connectivity of these pores is good. Isolated grain pores include intergranular pores and dissolution pores. Their pore spaces are slightly irregular and they have moderate connectivity. Clay-dominated pores originated from the intergranular space between clay aggregates. Their pore spaces are regular and homogeneous, and their connectivity is poor. A clear correlation exists between connectivity and pore type. The connected path reveals the mismatch of heterogeneity of pore spaces and connectivity.

Pore Structures and Flow Characteristics of Tight Sandstone

The storage capacity, connectivity, and heterogeneity of the reservoir space have an important impact on the accumulation and development of tight sandstone reservoirs. On the basis of the proportions of the three pore types in the tight sandstone, the tight sandstone can be genetically classified into a combined pore type, an isolated grain pore type, and a clay-dominated pore type. The pore structures and flow characteristics of the various types of tight sandstone are distinct. These three genetic classifications are discussed below. Combined pore type (samples G1). This tight sandstone type was strongly affected by dissolution. The combined pore content is high (more than 30%), while the isolated pore content is relatively low, with the clay-dominated pore content being the lowest (Figure A). This tight sandstone has a large storage space (with a porosity higher than 11%) and a strong connectivity (with a permeability larger than 0.25 × 10–3 μm2). The speed of mercury intrusion into this sandstone type is fast, indicating that the fluid can quickly enter the pore spaces of this tight sandstone type (Figure B).
Figure 11

Classification and flow characteristics of the tight sandstone, where G1, G4, and G8 represent the combined pore (CP) type, the isolated grain pore (IGP) type, and the clay-dominated pore (CDP) type, respectively. (1) Comparison of different pore contents. (2) Comparison of the mercury intrusion saturation. (3) Schematic diagrams of flow characteristics in the different tight sandstone types.

Classification and flow characteristics of the tight sandstone, where G1, G4, and G8 represent the combined pore (CP) type, the isolated grain pore (IGP) type, and the clay-dominated pore (CDP) type, respectively. (1) Comparison of different pore contents. (2) Comparison of the mercury intrusion saturation. (3) Schematic diagrams of flow characteristics in the different tight sandstone types. Because of the multidirectional connected paths, the heterogeneity of the seepage process is low (Figure C). The oil uniformly migrated through these multiple paths and into the pore spaces and was well distributed within the pore spaces of the tight sandstone, leading to large areas with high oil saturation within the sand bodies.[50] Isolated pore type (samples G2–G7). This tight sandstone was affected by compaction and cementation, which led to a higher isolated pore content compared to the other pore types. This tight sandstone has moderate storage space (with an average porosity of 10.1%), and a moderate connectivity (with an average permeability of 0.19 × 10–3 μm2). The initial speed of mercury intrusion was slow but increased rapidly as the pressure increased (Figure ). This means that fluid first migrated into a small number of combined pores, after which it migrated into a large number of isolated grain pores. The flow characteristics of these tight sandstones are controlled by the isolated grain pores, which have fewer connected paths (Figure ). In this tight sandstone type, the oil migrated via a few obvious and dominant flow paths, and the oil intrusion and saturation of the isolated pore type of tight sandstone is moderate. Clay-dominated pore type (sample G8). These tight sands are predominately affected by clay cementation and have a high clay content (larger than 20%). The clay fills the pores and lowers the availability of combined pores and isolated grain pores (Tables and 3 and Figure A). The storage space of this tight sandstone type is low (porosity 7.2%), and the connectivity is poor (permeability 0.12 × 10–3 μm[2]), indicating that clay minerals occupy the intergranular space and separate the connected paths. The initial speed at which the fluid entered this sandstone is slow, indicating that a large amount of fluid filled the clay-dominated pores (Figure B). The clay-dominated pores are mainly connected with combined pores because of a lack of isolated grain pores and form a short-radial-flow characteristic (Figure C). The movement of the oil front is not uniform, and the oil and gas are mainly located in the clay-dominated pores, resulting in a small area within the sand bodies that have a low saturation. Combined pores greatly improve the storage and connectivity of the tight sandstones. The combined pores predominantly form by dissolution via the acids from the hydrocarbon source rocks. The sand bodies that are close to the hydrocarbon source rock are therefore favorable tight sandstone reservoir areas. In areas located far from the hydrocarbon source rock, the tight sandstone dominated by isolated grain pores should be the favorable area for a tight reservoir. This research is useful for the exploration and development of tight sandstone reservoirs.

Conclusions

In this article, thin sections, SEM, HMIP, and fractal theory were used to examine the pore structure, connectivity, and fractal characteristics of eight tight sandstone samples of the Upper Triassic Yanchang Formation from the Ordos Basin. The following conclusions are relevant: Diagenesis causes the evolution of reservoir space size from the microscale to the nanoscale. Accordingly, a relevant pore type evolved from combined pores and isolated grain pores to clay-dominated pores, with each corresponding to a distinct pore structure. The changes in the type and size of reservoir spaces not only cause the differences in storage capacity and connectivity but also lead to the fractal features of pore spaces evolving from high (D1 > 3) to low (1 < D3 < 3) values. From the combined pore to the clay-dominated pore, the storage capacity and connectivity decrease and the heterogeneity of pore spaces is gradually weakened, whereas that of the flow process is gradually enhanced. The connected paths reveal the mismatch of the heterogeneity of the pore space and flow characteristics. The tight sandstone can be classified into three pore types: the combined pore type, the isolated grain pore type, and the clay-dominated pore type, with each having distinct pore structures and flow characteristics. All of these changes in reservoir spaces influence the distribution of tight oil. The sandstone dominated by the combined pore type has a uniform flow process and large areas available for oil ingress, which results in high saturated sand bodies. The sand bodies that are located close to the hydrocarbon source rock are therefore favorable tight sandstone reservoirs. In areas located far from the hydrocarbon source rock, the tight sandstone dominated by isolated grain pores should be the favorable area for the tight reservoir.
  1 in total

1.  Investigation of Water-Sensitivity Damage for Tight Low-Permeability Sandstone Reservoirs.

Authors:  Lufeng Zhang; Fujian Zhou; Shicheng Zhang; Yuechun Wang; Jie Wang; Jin Wang
Journal:  ACS Omega       Date:  2019-06-27
  1 in total

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