Startseite Naturwissenschaften Prediction of bearing capacity of driven piles for Basrah governatore using SPT and MATLAB
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Prediction of bearing capacity of driven piles for Basrah governatore using SPT and MATLAB

  • Mahdi O. Karkush EMAIL logo , Majeed R. Sabaa , Alaa D. Salman und Ayad Al-Rumaithi
Veröffentlicht/Copyright: 29. März 2022

Abstract

Based on the results of standard penetration tests (SPTs) conducted in Al-Basrah governorate, this research aims to present thematic maps and equations for estimating the bearing capacity of driven piles having several lengths. The work includes drilling 135 boreholes to a depth of 10 m below the existing ground level and three standard penetration tests (SPT) at depths of 1.5, 6, and 9.5 m were conducted in each borehole. MATLAB software and corrected SPT values were used to determine the bearing capacity of driven piles in Al-Basrah. Several-order interpolation polynomials are suggested to estimate the bearing capacity of driven piles, but the first-order polynomial is considered the most straightforward. Furthermore, the root means squared error (RMSE) for all suggested polynomials are roughly the same. The production of thematic maps demonstrates the variation in bearing capacity of driven piles over the entire territory of Al-Basrah governorate in correlation with different depths. The results of the statistical equations showed that there is good agreement with those obtained from the SPT data. When compared with the observed values from SPT, the allowable bearing capacity results for the driven piles ranged from (−3 to +38)%. The main results of this study showed a variation of 30% between calculated and estimated values of bearing capacity of driven piles for all lengths of piles at a 95% confidence interval.

1 Introduction

One of the most prevalent and commonly utilized tests in geotechnical engineering is the standard penetration test. The results of this test are considered a good indicator for soil geotechnical parameters like density, shear strength, and compressibility. For earthquake planning, the SPT can be used to determine the liquefaction risk of saturated granular soils. As a result of its simplicity, low cost, and widespread availability of SPT equipment, SPT results have been accepted for the preliminary design of foundations [1, 2, 3]. Before using the measured N-values to estimate and calculate soil geotechnical parameters, they must undergo a series of adjustments. In order to get more reliable results, the corrected N-value should be taken into account. Several studies have recommended using these corrections to eliminate measurement N-value uncertainty based on their findings, but selecting the correct modifications is critical to avoid the need for additional field measurements or lab calculations [3, 4, 5].

Furthermore, the field conditions, the size and characteristics of test equipment, and the diameter and depth of boreholes all play a role in optimizing selected corrections. All of these corrections should be investigated by the geotechnical engineer. Several studies have found that corrected SPT values are related to the soil geotechnical parameters such as shear strength, density, body wave velocities, and liquefaction potential. However, such parameters are still deemed preliminary and cannot be used in the detailed design of foundations. The statistical tests can be used to demonstrate a correlation between the findings of SPTs and the results of other potential field tests such as cone penetration test and pressure meter test, which approves the findings of SPTs [6, 7, 8, 9, 10, 11, 12].

The main goal of study is to create thematic maps that show the differences in bearing capacity of driven piles concerning their geographic locations and length. MATLAB software was used to perform several regression analyses producing 1st, 2nd, 3rd, and 4th order polynomials based on the results of SPTs carried out in 135 boreholes drilled to a depth of 10 meters below current ground level and distributed over the entire area of Al-Basrah governorate. The findings of the study provide a simple and rapid test for calculating the bearing capacity of driven piles, which can be used directly in the preliminary design of foundation or even in the detailed design of foundations for small projects or temporary works [13, 14, 15, 16, 17].

2 Corrections of standard penetration test

The standard penetration test (SPT) is one of the common field tests suggested for various soil types, especially when sampling and laboratory testing are problematic. The SPT value (N-value) is the number of blows on a split spoon sampler that penetrates 300 mm in the soil. The measured N-value must be subject to several corrections to comply with the standard testing process before it can be used to interpret SPT results [18]. A variety of factors can influence the measured N-values from SPTs. These factors have the potential to increase or reduce N-values, which will have a substantial impact on the soil's predicted geotechnical properties. The geotechnical properties of soil estimated from the SPT values are mostly underestimation, which means a conservative property of soil will be obtained from SPT results. As a result, many modifications to the SPT values may be done to make them more accurate, resulting in more reliable and widely accepted geotechnical properties of soil estimated using SPT data [19].

The depth and diameter of boreholes, type of hammer, diameter of drilling rod, and field parameters such as confining pressure and groundwater table (GWT) can influence the corrections. According to Fletcher [20], the following factors can influence the measured N-values:

  • Variation in the weight of hammer and height of drop;

  • Using heavy drill rods with a diameter greater than 1 inch;

  • The length of the drilling rod exceeds 50 m;

  • Using a damaged split spoon sampler;

  • Failure to place the sampler on undisturbed soil;

  • Careless in counting the number of blows.

In empirical correlations, the geotechnical and geophysical properties of soil are assessed using corrected SPT values (N1(60)) [21]. Eq. (1) indicates the necessary corrections that must be considered to the measured blow count to produce the corrected SPT values (N1(60)).

(1) N1(60)=NCWCNCECBCR

Where

  • N1(60) – corrected SPT value for the theoretical free-fall hammer with 60% energy;

  • N – SPT value measured in the field;

  • CN – overburden pressure correction factor;

  • CE – correction factor for transmitted energy to the SPT stem;

  • CW – correction factor for the GWT;

  • CB – correction factor for the diameter of the borehole;

  • CR – The length of SPT stem correction factor.

For rod lengths greater than 6 m, the rod correction factor (CR) can be taken unity; for rod lengths less than 3 m, CR = 0.75 is recommended. In this investigation, CR is set to unity to keep things simple [17]. In boreholes larger than 12 cm in diameter, the borehole diameter adjustment should be considered, but the diameter of the drilling in this study was 10 cm, so the correction factor (CB) is set to unity. The measured N-value decreases as the confining pressure decreases due to increasing the borehole diameter. It's worth mentioning that many of these considerations are overlooked during site studies [1, 2, 3, 4].

2.1 Effect of groundwater

A linear interpolation correction factor (Cw) was suggested by Peck et al. [19] to correct the SPT value for the groundwater effect. The creation of upward seepage pressure and soil bed disruption caused by groundwater entering from the borehole's bottom should be avoided in general. When the SPT is carried out below the GWT, the measured N-value can be corrected further; this correction is made if N is more than 15, and the soil resistance increases due to the negative excess pore water pressure generated during the SPT period [22].

(2) N'=15+12(N15)forN>15

Where

  • N – the SPT value corrected for the GWT.

2.2 Confining pressure correction (CN)

Due to the increasing confinement of the overlying soils, standard penetration tests conducted at significant depths in a homogeneous soil deposit will yield higher N-values than shallow tests (effective vertical stresses rise with depth). As a result, the field N-value is normalized to 100 kPa reference stress at any depth using the overburden stress correction. The overburden pressure correction factor, which is utilized for soils with a relative density of 40 to 60%, can be calculated using Eq. (3) [17].

(3) CN=200100+σ'o

where σo' is the effective overburden pressure in kPa. The soil's saturated and dry unit weights are 17 kN/m3 and 15 kN/m3, respectively, because the soil layers at all investigated sites vary from soft clay to silty clay.

2.3 Energy correction (CE)

The energy correction is used to account for different types of hammer testing (e.g., safety, donut, and automatic). The SPT stem receives around 60% of the maximum free-fall energy delivered by the safety hammer. The automated hammer delivers 95 to 100% of the maximum free fall energy to the SPT stem, whereas the donut hammer delivers 45%. The energy correction factor (CE) is equivalent to 0.8–1.0 in the literature. To account for the hammer's verticality and free fall distance, the energy correction factor is calculated to 0.6 in this study [19, 22].

3 Description of study area and field tests

The study area is the governorate of Al-Basrah, which was established in 636 AD and is located in southern Iraq at 30° 30 29.1672 N and 47° 47 0.5604 E on the Global Positioning System (GPS). This city is home to Iraq's main port, Um Qasar, and numerous oil wells. The prominence of Al-Basrah governorate stems from the city's oil fields and construction one of Al-Faw port on the Arabian Gulf to the south. Boreholes were drilled to a depth of 10 meters below ground level, with a ground surface elevation of approximately 5 meters above sea level. Boreholes were drilled throughout the study area, particularly along the two sides of the Shatt Al-Arab River, which runs northwest to southeast through the city.

The quality and level of groundwater table significantly impact the magnitude of allowable bearing capacity of driven piles. The fieldwork had been conducted over a large area of Al Basrah governorate; the drilled boreholes were mostly conducted in available free lots, which reflected the nonuniform distribution of boreholes in the study area. Also, boreholes must be drilled in undeveloped properties to prevent conflicts with property owners and the restricted space available in the built area. To avoid any issues during drilling, the crew began by locating existing facilities such as sewage pipes, electrical cables, freshwater pipelines, and telephone, and internet connections within the study area. The boreholes were drilled with a flying auger with a diameter of 10 cm and extended to a depth of 10 m below ground level. Several SPTs were performed using an automatic hammer along the depth of boreholes.

On a Google Earth satellite view, Figure 1 shows drilled boreholes’ distribution. In addition, Figure 2 shows the study area and distribution of boreholes. The SPTs data were used to compute the driven pile's permitted bearing capacity. Furthermore, after 24 hours of drilling, the GWT was measured in the field, and the density of the soil was calculated experimentally for each well. Because the groundwater level in some boreholes had not risen after 24 hours, the GWT has no value in Table 1 and has no bearing capacity calculation impact. Table 1 shows the measured N-values from SPTs conducted at depths of 1.5, 6, and 9.5 m below the existing ground surface, as well as the GWT for 135 boreholes. Due to the highly soft soil layers at those depths, conducting successful SPTs in some boreholes and at specific depths, such as boreholes 80 and 84 in Table 1, is difficult.

Figure 1 Distribution of the boreholes (source: Google Maps)
Figure 1

Distribution of the boreholes (source: Google Maps)

Figure 2 Borehole locations used in the analysis
Figure 2

Borehole locations used in the analysis

Table 1

Coordinates, GWT, and measured SPT-value of boreholes

B.H GPS coordinates GWT (m) N-Value B.H GPS coordinates GWT (m) N-Value
Latitude degree Longitude degree 1.5 m 6 m 9.5 m Latitude degree Longitude degree 1.5 m 6 m 9.5 m
1 30.46324 47.76481 1.2 2 2 2 69 30.984759 47.3323 0.9 2 2 2
2 30.677667 47.737333 0.5 3 2 2 70 30.457774 47.983043 0.5 5 2 2
3 30.353224 47.736546 1 10 20 50 71 30.945994 47.270258 1 6 2 2
4 30.866987 47.548848 1 7 2 2 72 30.357404 47.715029 1 6 25 50
5 30.943651 47.263842 2.25 7 2 2 73 30.985692 47.422968 1 2 2 2
6 30.498979 47.846098 1.25 23 5 2 74 30.513353 47.819846 1 10 2 2
7 30.452369 47.979893 2.1 4 2 6 75 30.532567 47.780909 1.2 8 2 2
8 30.384517 47.715239 41 33 28 76 30.32028 47.73586 23 29 34
9 30.65027 47.750105 0.25 2 2 2 77 30.42647 47.67592 19 16 10
10 30.97454 47.31532 2 10 7 2 78 30.36121 47.63705 1 22 26 40
11 31.01347 47.427324 1.5 10 8 2 79 30.46789 47.83228 2 3 3 2
12 30.929563 47.337608 1 2 2 2 80 30.52529 47.59003 0.5 - 6
13 30.618512 47.751902 3 8 4 2 81 30.743122 47.678118 2 2 2 2
14 30.802983 47.608714 2 7 2 2 82 30.05258 47.92583 0.5 2 2 2
15 30.5068 47.835369 1.2 4 2 2 83 30.24478 47.77606 31 29 27
16 30.492526 47.815992 0.5 4 4 2 84 30.40101 47.49674 0.5 41 43
17 30.561206 47.770233 0.75 6 4 2 85 30.575532 47.76834 1.5 2 2 2
18 30.511275 47.824614 2 8 4 2 86 30.04477 47.91889 1.5 2 2 2
19 30.549429 47.813952 1.2 3 3 4 87 30.19468 47.84551 15 24 34
20 30.519017 47.784783 1 10 10 2 88 30.49137 47.7696 1.5 8 4 2
21 30.503642 47.805022 1.95 8 3 7 89 30.43096 48.03027 2.5 2 2 2
22 30.5143 47.844199 1.2 2 2 2 90 29.582635 48.27309 1.25 2 2 2
23 30.451235 47.808062 0.25 7 3 3 91 30.487565 47.802265 1.5 8 2 3
24 30.476148 47.80068 1.25 6 2 3 92 30.43907 47.793667 0.5 3 2 3
25 30.398134 47.708611 1.5 14 18 35 93 30.498611 47.746389 0.5 2 2 2
26 30.524343 47.761026 1.5 8 4 3 94 30.558264 47.761877 0.5 2 2 2
27 30.542873 47.791312 1.5 12 6 3 95 30.410137 47.750771 11 19 30
28 30.545661 47.775351 2.1 8 2 5 96 30.548722 47.790806 0.75 8 3 3
29 30.528592 47.800295 0.8 9 6 3 97 30.483453 47.810493 1.5 8 2 5
30 30.444847 47.876889 1.2 2 2 2 98 30.511952 47.767686 1.5 8 4 4
31 30.562611 47.752161 1.8 7 2 2 99 30.514264 47.835641 1.2 8 5 3
32 30.46125 47.775306 1.0 6 2 3 100 30.504509 47.795087 0.95 8 2 2
33 30.492161 47.8001 1.4 10 4 3 101 30.468246 47.820135 2.1 18 13 2
34 30.528288 47.828266 1.25 8 7 11 102 30.380307 47.702145 10 34 38 35
35 30.542023 47.853618 0.25 7 6 4 103 30.759306 47.7045 0.25 6 2 2
36 30.490531 47.780647 1.63 8 4 4 104 30.261936 47.704736 9 10 17
37 30.574453 47.753307 0.5 6 2 2 105 30.485403 47.811495 1 4 3 2
38 30.388941 47.683118 1.0 12 25 50 106 30.467966 47.813826 0.6 4 4 2
39 30.5079 47.777086 0.5 8 3 3 107 30.465589 47.780119 2.1 8 3 3
40 30.369006 47.721302 10 13 18 26 108 30.28501 47.47257 1.2 8 2 3
41 30.448513 47.941167 3.5 5 2 2 109 30.543719 47.761162 2.2 8 3 4
42 30.516736 47.805846 0.9 8 2 3 110 30.315603 48.242598 2.5 2 2 2
43 30.79525 47.573028 0.25 2 2 2 111 30.541672 47.785828 0.7 9 6 5
44 30.545003 47.804686 0.5 6 3 4 112 30.538565 47.793098 1 10 4 2
45 30.123251 47.71726 50 45 42 113 30.548753 47.800998 1.1 7 6 4
46 30.506425 47.759875 0.5 4 4 6 114 30.524387 47.798975 1.1 4 4 2
47 29.973944 48.468417 2 2 2 115 30.578647 47.781908 1 2 2 2
48 30.719042 47.718392 1.25 6 2 2 116 30.524472 47.847061 1 6 4 2
49 30.594667 47.809473 2.1 10 8 2 117 30.114687 47.715509 50 48 46
50 30.458433 47.791947 1.2 4 2 4 118 30.233761 47.760731 1 46 40 35
51 30.98478 47.44377 1.0 8 7 2 119 29.971258 48.476035 1 2 2 2
52 30.489653 47.823968 3 8 3 4 120 30.44163 47.869875 2.2 6 2 2
53 30.483358 47.859833 2.1 2 2 2 121 30.732536 47.703688 1.25 6 2 2
54 30.399438 47.695805 33 22 35 122 30.805461 47.601909 2 6 2 2
55 30.33382 47.59058 50 45 42 123 30.855089 47.53756 2 2 2 2
56 30.506131 47.816672 2.1 8 2 5 124 30.981152 47.449086 0.25 7 2 2
57 30.3117 48.24045 1.5 2 2 2 125 30.971853 47.382546 0.25 2 2 2
58 31.020338 47.416235 1 8 2 2 126 30.956501 47.271284 0.25 4 2 2
59 30.431172 47.942036 4 2 2 2 127 31.015355 47.429864 0.5 8 2 6
60 30.583858 47.758782 3.2 12 8 2 128 31.144262 47.43092 2.5 2 7 2
61 30.032503 47.919989 2.5 19 23 14 129 30.149344 48.373275 1 2 2 2
62 30.22773 47.773719 29 25 30 130 30.513148 47.82633 1.25 4 2 2
63 30.963884 47.387458 2.6 10 2 2 131 30.541316 47.812604 1.5 7 2 2
64 30.541292 47.854056 2.1 5 10 2 132 30.510489 47.805907 2 3 2 4
65 30.540332 47.772309 1.2 10 4 5 133 30.5145 47.80936 0.5 3 3 3
66 30.870981 47.52157 1.25 2 2 2 134 30.598381 47.848881 1 5 2 2
67 30.583779 47.75878 1.25 5 2 2 135 30.4876 47.7983 2.1 14 3 2
68 30.480276 47.785883 0.5 8 5 5

4 Bearing capacity of driven piles

Predicting the bearing capacity of piles is one of the difficult tasks in geotechnical engineering. Therefore several strategies and approaches have been developed to overcome forecast uncertainty. Certain simplifying assumptions and/or empirical methodologies are used in the procedures for soil stratigraphy, soil-pile structural interaction, and soil resistance distribution along the pile. As a result, they are unable to generate fully quantitative results that may be applied directly to foundation design. Five approaches for determining pile bearing capacity can be used:

  • In-situ dynamic testing.

  • In-situ static testing.

  • In-situ integrity testing.

  • Theoretical calculation of bearing capacity of piles based on soil properties and pile type and dimensions.

  • Indirect methods based on the results of in-situ investigation tests [3, 23, 24, 25].

In recent years, in-situ testing approaches have grown rapidly in the geotechnical design of piles foundations. This is due to the rapid development of in-situ testing devices, a better understanding of soil behavior, and an awareness of some of the limitations and shortcomings of traditional laboratory testing. There are two methods for estimating or calculating the bearing capacity of a pile: direct and indirect ways. The use of pile-load tests and theoretical computations are examples of direct approaches. The SPT is one of the indirect approaches used to assess the pile bearing capacity in this study. Filtering and averaging data of pile resistance, failure zone around the pile base, total stress approaches, and pile capacity in dense strata with restricted base penetration are all factors that influence the uncertainty of indirect methods. The bearing capacity of driven piles estimatedfrom the results of corrected SPT values is nearly equivalent to those calculated from static testing [26, 27, 28, 29].

The total number of drilled boreholes was 135; however, only 95 boreholes were chosen in this investigation to reduce numerical dispersion caused by significant changes in SPT values in certain places, which affected the reliability of the MATLAB software results. The bearing capacity of driven piles was evaluated for 95 boreholes drilled to a depth of 10 m below ground level and spread across the entire study area of Al-Basrah governorate. The bearing capacity of driven piles with lengths 6, 7, 8, 9, and 10 m estimated from polynomials generated using MATLAB were compared with those obtained from empirical equations based on corrected SPT values. When calculating the allowable bearing capacity of driven piles, a high safety factor of 3 is considered due to the soil's heterogeneity, high variation in GWT, and high quantities of organic matter and garbage.

The main changes to the SPT values were the overburden correction factor (CN), as mentioned in Eq. (4), the energy correction factor (CE), which is equivalent to 0.7, and the groundwater correction factor (CW), as defined in Eq. (2). The corrected N-values can be used to compute the allowable bearing capacity of driven piles [26, 27]. Table 2 shows the borehole coordinates and the computed allowed bearing capacity of driven piles using Eqs. (4) to (7) with a safety factor of 3. Due to a large amount of space required to show such data, the enormous amount of data used in calculating the ultimate bearing capacity for different depths in 95 boreholes will not be shown in this study.

(4) Qb(kN)=19.7PaAp(N60)0.36

(5) Qs(kN)=0.224PapL(N60)0.29

(6) Qult=Qb+Qs

(7) Qall=Qult/FS

Where

  • Qb – end bearing resistance;

  • Qs – skin friction resistance;

  • Pa – atmospheric pressure (≈ 100 kN);

  • Ab – cross-sectional area of pile;

  • P – pile perimeter;

  • L – pile length;

  • Qutl – ultimate bearing capacity;

  • Qall – allowable bearing capacity;

  • FS – factor of safety = 3

Table 2

Corrected SPT values and allowable bearing capacity of driven piles

BH Length (m) N1(60) Qb kN Qs kN Qult kN Qall kN BH Length (m) N1(60) Qb kN Qs kN Qult kN Qall kN
1 6 1.92 202.50 185.22 387.71 129.24 83 6 18.80 460.10 358.76 818.87 272.96
7 202.50 216.09 418.58 139.53 7 460.10 418.56 878.66 292.89
8 202.50 246.96 449.45 149.82 8 460.10 478.35 938.45 312.82
9 202.50 277.82 480.32 160.11 9 460.10 538.15 998.25 332.75
10 202.50 308.69 511.19 170.4 10 460.10 597.94 1058.04 352.68

6 6 10.97 379.03 306.90 685.94 228.65 91 6 4.44 273.59 236.02 509.61 169.87
7 379.03 358.05 737.09 245.70 7 273.59 275.36 548.95 182.98
8 379.03 409.21 788.24 262.75 8 273.59 314.69 588.28 196.09
9 379.03 460.36 839.39 279.80 9 273.59 354.03 627.62 209.21
10 379.03 511.51 890.54 296.85 10 273.59 393.37 666.96 222.32

18 6 4.64 278.04 239.11 517.15 172.38 97 6 4.96 284.79 243.78 528.57 176.19
7 278.04 278.96 557.00 185.67 7 284.79 284.41 569.20 189.73
8 278.04 318.81 596.85 198.95 8 284.79 325.04 609.83 203.28
9 278.04 358.66 636.70 212.23 9 284.79 365.67 650.46 216.82
10 278.04 398.51 676.55 225.52 10 284.79 406.30 691.09 230.36

30 6 1.92 202.50 185.22 387.71 129.24 105 6 3.04 238.87 211.58 450.45 150.15
7 202.50 216.09 418.58 139.53 7 238.87 246.84 485.71 161.90
8 202.50 246.96 449.45 149.82 8 238.87 282.11 520.98 173.66
9 202.50 277.82 480.32 160.11 9 238.87 317.37 556.24 185.41
10 202.50 308.69 511.19 170.40 10 238.87 352.63 591.50 197.17

40 6 11.89 390.14 314.13 704.27 234.76 111 6 6.87 320.23 267.93 588.16 196.05
7 390.14 366.48 756.62 252.21 7 320.23 312.59 632.81 210.94
8 390.14 418.84 808.98 269.66 8 320.23 357.24 677.47 225.82
9 390.14 471.19 861.33 287.11 9 320.23 401.90 722.12 240.71
10 390.14 523.55 913.69 304.56 10 320.23 446.55 766.78 255.59

50 6 3.23 244.04 215.26 459.31 153.10 120 6 3.28 245.31 216.16 461.47 153.82
7 244.04 251.14 495.19 165.06 7 245.31 252.19 497.50 165.83
8 244.04 287.02 531.06 177.02 8 245.31 288.22 533.52 177.84
9 244.04 322.90 566.94 188.98 9 245.31 324.24 569.55 189.85
10 244.04 358.77 602.82 200.94 10 245.31 360.27 605.58 201.86

60 6 6.83 319.50 267.44 586.94 195.65 130 6 2.69 228.59 204.22 432.81 144.27
7 319.50 312.01 631.51 210.50 7 228.59 238.25 466.84 155.61
8 319.50 356.59 676.09 225.36 8 228.59 272.29 500.88 166.96
9 319.50 401.16 720.66 240.22 9 228.59 306.32 534.91 178.30
10 319.50 445.73 765.23 255.08 10 228.59 340.36 568.95 189.65

70 6 3.22 243.86 215.14 459.00 153.00 133 6 3.00 237.74 210.77 448.51 149.50
7 243.86 250.99 494.85 164.95 7 237.74 245.90 483.63 161.21
8 243.86 286.85 530.71 176.90 8 237.74 281.03 518.76 172.92
9 243.86 322.70 566.57 188.86 9 237.74 316.16 553.89 184.63
10 243.86 358.56 602.42 200.81 10 237.74 351.28 589.02 196.34

77 6 3.25 244.59 215.65 460.24 153.41 135 6 6.52 314.31 263.94 578.25 192.75
7 244.59 251.59 496.18 165.39 7 314.31 307.93 622.24 207.41
8 244.59 287.53 532.12 177.37 8 351.92 351.92 351.92 222.08
9 244.59 323.48 568.06 189.35 9 314.31 395.91 710.22 236.74
10 244.59 359.42 604.00 201.33 10 314.31 439.90 754.21 251.40

5 MATLAB Modeling of SPT Data

To produce a surface indicating the variance in the allowable bearing capacity of driven piles of several depths in the research region, MATLAB was used to process the data of SPTs conducted in 135 boreholes. Because of the high variance and may be singularities in the results of SPTs conducted at several depths in 135 boreholes, it's important to avoid using extreme SPT values when calculating the allowable bearing capacity of driven piles with MATLAB. These extremes could be the consequence of a small number of boreholes being drilled in particular sections of the study area or a large difference in the geotechnical properties of soil in some locations of the study area.

Several trials were conducted using the 1st order surface, 2nd order surface, 3rd order surface, and 4th order surface to develop an acceptable surface representative for the fluctuation of bearing capacity of driven piles having several lengths with spatial coordinates. The bearing capacity of driven piles from produced surfaces can be calculated using Eqs. (8) to (11). Tables 3 and 4 contain the corresponding parameters for each equation. More accurate findings are obtained by increasing the order of the polynomial representing the surface depicting the fluctuation of the bearing capacity of driven piles. However, such a surface will increase the number of parameters required to compute the bearing capacity, making the procedure more difficult. The number of parameters increases from three to fifteen when the polynomial order is changed from first to fourth, as shown in Table 3, while the root means square error (RMSE) remains unchanged. Figures 3 to 6 illustrate the surfaces created using 1st, 2nd, 3rd, and 4th order polynomials for variation in bearing capacity of a driven pile of 6 m length for 95 boreholes.

Table 3

Parameters of suggested polynomials were used to determine the allowable bearing capacity of 6 m length driven piles

Fit Order Number of terms Sum of square errors (SSE), kN R2 Decision feedback equalizer (DFE) Adjusted R2 RMSE, kN
1 3 7.2287e+04 0.6379 89 0.6175 28.4993
2 6 6.2497e+04 0.6869 85 0.6537 27.1157
3 10 6.2497e+04 0.6869 85 0.6537 27.1157
4 15 0.8606e+04 0.7565 80 0.7139 24.6491
Table 4

Parameters defing four polynomials suggested for caluculations of the allowable bearing capacity driven pile of 6 m length

Factor First-order model Second-order model Third-order model Fourth-order model

Min. Max. Av. Min. Max. Av. Min. Max. Av. Min. Max. Av.
P00 312.1 379 345.5 422 657 539.5 −160.1 457.4 148.7 −2256 303.6 −976.1
P10 −343.2 −137 −240.1 −1377 −239.9 −808.6 −1616 3075 729.5 −6334 14560 4116
P01 −405.8 −248.9 −327.3 −1943 −923.3 −1433 2253 5019 2253 6334 35050 20710
P20 - - - −1119 316.7 −401.3 −10210 5372 −2419 −34660 52770 9054
P11 - - - 1737 4875 3306 −15620 3372 −6123 −199900 40910 −79500
P02 - - - −50.6 1059 504.1 −16740 −2197 −9470 −138600 56960 −97780
P30 - - - - - - −1068 12310 5623 −169900 69220 −50320
P21 - - - - - - −26790 7554 −9618 −195100 351900 78370
P12 - - - - - - 7676 48710 28200 39580 496800 268200
P03 - - - - - - −1458 8410 3476 71280 261700 166500
P40 - - - - - - - - - −12940 172800 79950
P31 - - - - - - - - - −416500 131200 −142700
P22 - - - - - - - - - −545100 639600 47240
P13 - - - - - - - - - −599200 −140400 −369800
P04 - - - - - - - - - −1.20500 −11390 −6.5930
Figure 3 Variation of the allowable bearing capacity of driven piles (6 m length) using 1st order polynomial
Figure 3

Variation of the allowable bearing capacity of driven piles (6 m length) using 1st order polynomial

Figure 4 Variation of the allowable bearing capacity of driven piles (6 m length) using 2nd order polynomial
Figure 4

Variation of the allowable bearing capacity of driven piles (6 m length) using 2nd order polynomial

Figure 5 Variation the allowable bearing capacity of driven pile (6 m length) using 3rd order polynomial
Figure 5

Variation the allowable bearing capacity of driven pile (6 m length) using 3rd order polynomial

Figure 6 Variation the allowable bearing capacity of driven pile (6 m length) using 4th order polynomial
Figure 6

Variation the allowable bearing capacity of driven pile (6 m length) using 4th order polynomial

The first- and second-order interpolation polynomials almost invariably result in flat surfaces, which essentially reflect variations in the allowable bearing capacity as a function of coordinates and length. Furthermore, while applying the equation with less parameters is simple, employing third- and fourth-order interpolations will result in surfaces with several folds, resulting in extremely sensitive estimates of the allowable bearing capacity of driven piles, especially around inflection point surfaces. As a result, adopting 1st-order interpolation, where the surface polynomial has just three parameters and an acceptable root mean squared error (RMSE) when predicting the allowed bearing capacity of driven piles, is advised to save time and effort. R2 is also the fraction of the dependent variable's variation that can be predicted by the independent variable(s), and it ranges from 0.6379 to 0.7565. As the order of the polynomial used to represent experimental data increased, the value of R2 increased. This was due to a closer match between the pile's projected allowed bearing capacity and determined SPT values. The adjusted R2 is a type of R2 that has been adjusted to account for the model's number of predictors.

The 1st order polynomial with 95% confidence bounds is:

(8) Qall(kN)=P00+P10*X+P01*Y

The 2nd order polynomial with 95% confidence bounds is:

(9) Qall(kN)=P00+P10X+P01Y+P20X2+P11XY+P02Y

The 3rd order polynomial with 95% confidence bounds is:

(10) Qall(kN)=P00+P10X+P01Y+P20X2+P11XY+P02Y2+P30X3+P21X2Y+P12XY2+P03Y3

The 4th order polynomial with 95% confidence bounds is:

(11) Qall(kN)=P00+P10X+P01Y+P20X2+P11XY+P02Y2+P30X3+P21X2Y+P12XY2+P03Y3+P40X4+P31X3Y+P22X2Y2+P13XY3+P04Y4

6 Results and discussion

Using the coordinates of 95 boreholes and the corrected N-values obtained from SPTs, the first-order interpolation outlined in the preceding section will be used to estimate the allowable bearing capacity of driven piles with lengths of 6, 7, 8, 9, and 10 m. The first-order polynomial in Eq. (8) will be used to determine the allowable bearing capacity of driven piles having several depths. The parameters defining the polynomial for all investigated lengths of driven piles are given in Table 5. Because of the large range of recorded SPT values, there was no uniformity in the values of a parameter defining the 1st order polynomials [3]. The SPT values generally increased with depth; however, the soft layer stratification caused the SPT values to decrease in some boreholes. To avoid the uncertainty caused by SPT values and seasonal oscillations in the GWT, the overburden pressure is calculated using the effective unit weight in this study. The surfaces representing the change in allowable bearing capacity of several lengths of driven piles are planes, as shown in Figures 7 to 10. The disparity revealed that the northern study area authorized bearing capacity of driven piles is higher than the southern parts of the study area. Table 6 shows comparison between the results of bearing capacity of driven piles calculated from SPTs and proposed 1st order polynomial.

Table 5

Parameters of 1st order polynomials used to estimate the allowable bearing capacity of piles

Length (m) P00 P10 P01

Min. Max. Av. Min. Max. Av. Min. Max. Av.
6 312.1 379 345.5 −343.2 −137 −240.1 −405.8 −248.9 −327.3
7 334.6 406 370.3 −366 −145.9 −256 −432.7 −265.3 −349
8 357 433 395 −388.8 −145.9 −271.8 −459.7 −281.7 −370.7
9 379.5 459.9 419.7 −411.6 −163.8 −287.7 −486.7 −298.1 −392.4
10 402 486.9 444.4 −434.4 −172.8 −303.6 −513.6 −314.6 −414.1
Figure 7 Surface defining the variation of the allowable bearing capacity of the driven pile having 7 m length
Figure 7

Surface defining the variation of the allowable bearing capacity of the driven pile having 7 m length

Figure 8 Surface defining the variation of the allowable bearing capacity of the driven pile having 8 m length
Figure 8

Surface defining the variation of the allowable bearing capacity of the driven pile having 8 m length

Figure 9 Surface defining the variation of the allowable bearing capacity of the driven pile having 9 m length
Figure 9

Surface defining the variation of the allowable bearing capacity of the driven pile having 9 m length

Figure 10 Surface defining the variation of the allowable bearing capacity of the driven pile having 10 m length
Figure 10

Surface defining the variation of the allowable bearing capacity of the driven pile having 10 m length

Table 6

Comparison of allowable bearing capacity of driven piles predicated from 1st order polynomial and those calculated from SPTs

BH (No.) Length of pile (m) Qall % difference BH (No.) Length of pile (m) Qall % difference


SPT-Test 1st order model SPT-Test 1st order model
1 6 129.24 195.76 33.98 83 6 272.96 264.56 −3.17
7 139.53 210.63 31.60 7 292.89 284.00 −3.13
8 149.82 225.44 33.54 8 312.82 303.37 −3.11
9 160.11 240.21 33.33 9 332.75 322.71 −3.11
10 170.4 254.99 33.17 10 352.68 342.044 −3.11

6 6 228.65 164.54 −38.96 91 6 169.87 178.81 4.99
7 245.70 177.35 −38.61 7 182.98 192.56 4.97
8 262.75 190.09 −38.22 8 196.09 206.24 4.96
9 279.80 202.81 −37.96 9 209.21 219.90 4.87
10 296.85 215.51 −37.34 10 222.32 233.55 4.81

18 6 172.38 165.68 −4.06 97 6 176.19 178.17 1.15
7 185.67 178.56 −3.99 7 189.73 191.88 1.12
8 198.95 191.38 −3.95 8 203.28 205.53 1.09
9 212.23 204.16 −3.83 9 216.82 219.14 1.06
10 225.52 216.94 −3.71 10 230.36 232.75 1.03

30 6 129.24 174.87 26.09 105 6 150.15 177.30 15.31
7 139.53 188.36 25.92 7 161.90 190.95 15.21
8 149.82 201.79 25.66 8 173.66 204.53 15.09
9 160.11 215.19 25.59 9 185.41 218.09 14.98
10 170.40 228.58 25.45 10 197.17 231.65 14.88

40 6 234.76 237.04 0.96 111 6 196.05 165.04 −18.81
7 252.21 254.66 0.96 7 210.94 177.88 −18.58
8 269.66 272.20 0.93 8 225.82 190.65 −18.46
9 287.11 289.71 0.89 9 240.71 203.40 −18.34
10 304.56 307.08 0.82 10 255.59 216.14 −18.25

50 6 153.10 190.81 19.76 120 6 153.82 177.61 13.40
7 165.06 205.36 19.62 7 165.83 191.28 13.30
8 177.02 219.84 19.51 8 177.84 204.89 13.20
9 188.98 234.29 19.33 9 189.85 218.47 13.10
10 200.94 248.74 19.21 10 201.86 232.05 13.00

60 6 195.65 157.73 −24.04 130 6 144.27 164.65 12.37
7 210.50 170.08 −23.76 7 155.61 177.47 12.31
8 225.36 182.36 −23.57 8 166.96 190.22 12.22
9 240.22 194.62 −23.42 9 178.30 202.93 12.14
10 255.08 206.87 −23.26 10 189.65 215.65 12.05

70 6 153.00 145.15 −5.40 133 6 149.50 168.29 11.16
7 164.95 156.67 −5.31 7 161.21 181.34 11.10
8 176.90 168.15 −5.20 8 172.92 194.33 11.01
9 188.86 179.58 −5.17 9 184.63 207.29 10.93
10 200.81 191.00 −5.13 10 196.34 220.24 10.85

77 6 153.41 229.14 33.04 135 6 192.75 179.75 −7.23
7 165.39 246.23 32.80 7 207.41 193.56 −7.15
8 177.37 263.23 32.62 8 222.08 207.31 −7.12
9 189.35 280.22 32.42 9 236.74 221.02 −7.11
10 201.33 297.21 32.26 10 251.40 234.74 −7.09

Additionally, as soil depth increases, its allowable bearing capacity increases. The five depths studied all followed the same pattern. According to the allowable bearing capacity of driven piles, the weak zone is in the southeast corner of the city.

(12) Qall(kN)=P00+P10(E47.5)+p01(N30.2)

Where X = E−47.5 and Y = N−30.2; E is longitude (easting) in degrees; N is latitude (northing) in degrees, and Qall is the allowable bearing capacity of the driven pile (kPa).

7 Conclusions

Production of thematic surfaces showing the variation of bearing capacity of driven piles in Al-Basrah governorate is the main objective of this study. The thematic surfaces produced by MATLAB software depending on the results of SPTs conducted in the study area. The SPTs conducted at depth 1.5, 6, and 9.5 m in 135 boreholes drilled to a depth of 10 m. Based on the results of study, a preliminary estimation of bearing capacity of driven piles can be easily estimated from the proposed equations. The following points can be concluded from the results of this study:

  • The results of SPTs conducted in the study area give a comprehensive idea about the geotechnical properties of soil in the study area and can be used safely to estimate the allowable bearing capacity of driven piles across Al-Basrah's governorate.

  • In the preliminary design of piles, geotechnical parameters of the soil can be used.

  • One of the promising techniques using MATLAB software to create a three-dimensional surface that illustrates the change in allowable bearing capacity of driven piles as a function of geographic coordinates and length.

  • The first-order polynomial, with only three parameters and an RMSE of 28.4993 kN, was the simplest and easiest to calculate the allowable bearing capacity of driven piles.

  • The allowable bearing capacity of driven piles obtained from the proposed Eq. (12) were in good agreement with those calculated from the SPT data. The difference in the allowable bearing capacity of driven piles calculated from proposed equation and those calculated from SPTs ranged from (−3%) to (+38%).

  • Calculating the allowable bearing capacity of driven piles using the suggested equation will save time and money, especially for small projects.

Acknowledgement

The authors would like to thank the staff of the Civil Engineering department at the University of Baghdad for their kind help in conducting corrections and MATLAB analysis. Also, thanks to extended to the Directorate of Electricity Distribution in Al-Basrah for providing data of tests.

  1. Funding: The authors declared no funding was received.

  2. Author contributions: All authors have accepted responsibility for the entire content of this manuscript and approved its submission.

  3. Conflict of interest: The authors state no conflict of interest.

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Received: 2022-01-17
Accepted: 2022-02-28
Published Online: 2022-03-29

© 2022 Mahdi O. Karkush et al., published by De Gruyter

This work is licensed under the Creative Commons Attribution 4.0 International License.

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