REPRODUCTION OF A LARGE-SCALE 1G TEST ON UNSATURATED SAND DEPOSITS AND PILE FOUNDATIONS USING CENTRIFUGE MODELING

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REPRODUCTION OF A LARGE-SCALE G TEST ON UNSATURATED SAND DEPOSITS AND PILE FOUNDATIONS USING CENTRIFUGE MODELING 293 Masayoshi SATO, Takaaki KAGAWA 2 And Chikahiro MINOWA 3 SUMMARY A dynamic centrifuge test on the behaviour of a soil-pile system was conducted to simulate that of a large-scale shaking table test as a prototype. For the large-scale shaking table test, a model consisting of a pile-supported rigid structure and an unsaturated sand deposit was constructed in an ultra laminar container with the inside dimensions of 6m in height, 3. m in width and.6 m in length along the shaking direction. The pile foundation consisted of four (2x2) steel piles with an outer diameter of.3 m and a length of 6 m. The dynamic centrifuge test was performed under 5 g centrifuge acceleration. The model was geometrically similar to its prototype. The sand layer was prepared using the method employed in the large-scale shaking table test. The natural frequency of the soil model in the centrifuge test was equal to that in the large-scale test, so that the response acceleration of the sand deposit as well as the distribution of the bending moment of the piles could be reproduced almost exactly by the centrifuge test. INTRODUCTION Dynamic centrifuge model test technology has recently attracted considerable attention in the field of geotechnical earthquake engineering, mainly because it has the obvious advantage in reproducing the dynamic response of actual soil ground under conditions which satisfy the similitude requirements concerning confined stress of soil. However, when soil models are prepared for centrifuge tests, it may not always be perfectly consistent with the actual soil ground. It is important to establish test procedures and techniques to reproduce the behaviour of an actual soil-pile-structure system during earthquakes. Therefore, it is necessary to improve experimental techniques in order to settle some problems for the reproduction. Previously, dynamic centrifuge tests satisfying the similitude requirements were conducted in reference to unprecedented large-scale tests with laminar containers [, 2] using dry sand [3], saturated sand [4], and a pile foundation in liquefied soil [5], and the challenges in reproducing the dynamic behaviour of actual ground were discussed. In this paper, a test with reference to the past studies is reported to reproduce the dynamic behaviour of a pile foundation and unsaturated sand. Test apparatus LARGE-SCALE SHAKING TABLE TEST A shaking table test using a large laminar container was conducted in the National Research Institute for Earth Science and Disaster Prevention Science and Technology Agency. The table has a size of 5. m x 4.5 m and its maximum payload is 5 tons. Laminar container The laminar container has inner dimensions of.6 m in length, 6 m in height, and 3. m in width. The container was constructed of 29 rectangular frames made of H-shaped steel members (2 mm x 2 mm). The 2 3 Shimizu Corporation, Tokyo, Japan Wayne State University, Michigan, USA National Research Institute for Earth Science and Disaster Prevention Science and Technology Agency, Ibaraki, Japan

inner face of the container was lined with a 3 mm thick rubber membrane to provide waterproofing and to protect the rollers from the soil. Steel pipes with an outer diameter of 2 mm as rollers and Teflon sheets were placed between each of the container frames to reduce the shear stiffness of the container. Preparation ground A large-scale shaking test model and the locations of the transducers are shown in Fig.. The soil material is ρmax=.74t/m3, ρmin=.39t/m3, D5=.27mm, Uc=3.4, Fc=3%, the river sand collected from Hokota, Ibaraki Prefecture. After being dried naturally, the sand was conditioned to be slightly wet. The test sand was poured through a funnel from a height of m. The sand deposit had an average density of ρt=.69t/m3 and a water content of w=% at the beginning of the test. Pile foundation The foundation is a rigid structure, consisting of stacked rectangular steel plates, which has a length of 3. m, a width of 2.5 m, a height of.26 m, and a weight of 5.6 tons. The piles used were four (2x2) actual steel piles with an outer diameter of 38.5 mm, a thickness of 6.9 mm, and a length of 6 m with a center-to-center spacing 6 times that of the diameter. The top of each pile was firmly fixed to the structure, and the bottom of each pile was pin-connected to the container base. Accelerometers were buried in the sand deposit, and strain gauges were attached to the steel pile surfaces to measure the bending moment. Excitation Excitation cases of the large-scale shaking tests are described in reference [6]. In this paper, the test results for the following conditions are reported: a structure weight of 5.6 tons, a sinusoidal wave incremental acceleration, an excitation frequency of 3 Hz, and a maximum acceleration of 6 gal. Section Plan 5,984 Dis-H Shaking Table Steel pile ƒó=38.5, t=6.9 Dis-H Shaking direction CL A-S A-S G- G-2 G-3 G-4 G-5 G-6 G-7 G-8 G-9 G- G- G-2 G-3 G-4 G-` G-4 : Accelerometers : Displacement transducers : Strain gages A-G A-G2 A-G3 A-G4 A-G5 A-G6 A-G7 A-G8 A-G9 A-G 2,5 A-F 3, 6, Section Plan Shaking direction : Accelerometers : Displacement transducers C L : Strain gages A-S Dis-H G- A-G G-2 A-G2 G-3 A-G3 399 G-4 A-G4 G-5 A-G5 G-6 A-G6 A- Steel pile ƒó=2, t=.5 A-S Dis-H G- `G-7 23 4 2,5 6,6 Unit : mm 8 Fig. A large-scale shaking test model and the location of the transducers Fig.2 A centrifuge shaking test model and the location of the transducers 2 293

Table Similitude requirements used in the experiments CENTRIFUGE SHAKING TABLE TEST Test apparatus Model tests were performed using a dynamic centrifuge at the Institute of Technology, Shimizu Corporation. The specifications of the centrifuge have been described in detail by Sato [7]. The arm radius of the centrifuge to the shaking table is 3. m, and is equipped with a shaking table of 95 mm x 65 mm. The table accommodates a maximum payload of 3 kg at a centrifuge acceleration of 5 g. The maximum acceleration of excitation is 5 g when the frequency of sinusoidal vibration is continuously changed in the frequency range of 5-35 Hz, and g in the case of arbitrary waveforms, such as a seismic wave. Excitation is driven by an electromagnetic system so that seismic waves can be precisely reproduced by the stable control of the waveforms even in a wide frequency range. Laminar container The laminar container which is geometrically similar to the one used in the large-scale shaking test, has inner dimensions of 8 cm in length, 4 cm in height, and 23 cm in width. The container consists of 8 stacked frames of rectangular hollow steel pipes of 2 mm in height, 4 mm in width and.2-mm in thickness. The inner face of the container was lined with a.5 mm thick rubber membrane to provide waterproofing and to protect the bearings from the soil. The inertia effect of the container frames was minimized because of the light weight of the frames. Flat bearings of 2 mm in bearing thickness were installed between the rectangular frames to reduce the shear stiffness of the container. Acrylic plates were installed between the container frames to prevent the insertion of the membrane into the gaps between each frame. Similitude requirements The similitude requirements used in the centrifuge test are summarised in Table. The ratio of the centrifuge and the large-scale test is /5. The value of centrifugal acceleration was set to 5 g. In the time history and strain diagrams shown in this paper, the values of the centrifuge test were translated to the actual size based on the similitude requirements. Preparation model ground Some information was previously known as the necessary data to execute the centrifuge experiment reproducing the large-scale test result. There were soil density, the natural frequency of the ground, the specifications of the 3 293

pile foundation, and the input wave of the large-scale shaking test, to enable the centrifuge test to be conducted as a prediction experiment of actual sand deposit. The centrifuge shaking test model and the locations of the transducers are shown in Fig.2. The same sand used was that in the large-scale test, and the soil model used was constructed using the same preparation method. The natural frequency of the model ground in the centrifuge test was made equal to that in the large-scale test. Although it was reported in a previous study [3] that the behaviour of a dry sand deposit could roughly be reproduced by using the same average soil density for large-scale and centrifuge tests, there is another concern in that the response behaviour of sand deposits may be affected by nonhomogeneity. It was therefore considered that a sand deposit having the same elastic response behaviour would be more appropriate to investigate overall behaviour of an actual sand deposit. A soil model with a slightly lower density than that of the large-scale test was prepared. The natural frequency was investigated by swept sinusoidal vibration with a small acceleration of. g and a frequency range of 3-5 Hz, corresponding to 6 gal and 2- Hz under the prototype. Through vibrating compaction, a target value of 75 Hz, corresponding to 5 Hz under the prototype, was attained as the natural frequency of the model sand deposit. Pile foundation Model iron piles satisfying the similitude requirements regarding the bending stiffness were adopted. Each pile had a diameter of 2 mm, a wall thickness of.5 mm, and a length of 4 cm. The same conditions as those in the large-scale test were adopted regarding the number of piles, pile arrangement, and the fixing method of the pile top and bottom. Excitation The time scale of the input wave was reduced in relation to used in the large-scale test to /5. Although the input waveforms of both tests were virtually identical, the maximum acceleration in the centrifuge test results in a smaller value of 4 gal. Natural frequency of sand deposits COMPARISON OF EXPERIMENTAL RESULTS Microtremoros were measured to investigate the characteristics of the sand deposit before the start of the largescale shaking test, and the natural frequency was found to be 5 Hz as shown in Fig.3. Because microtremors could not be measured in the centrifuge test, a swept vibration test with a very small level of excitation was conducted. As started in (4) of 3 and shown in Fig.4, the natural frequencies of both sand deposits showed a good correspondence. Amplification. Amplification.. 5 5 Frequency (Hz). 5 5 Frequency (Hz) Fig.3 Frequency transfer function of soil in Fig.4 Frequency transfer function of soil in the large-scale shaking table test the centrifuge shaking table test 4 293

Acceleration response of the soil and the pile foundation structure The time history of acceleration in the large-scale shaking test is shown in Fig.5, and that in the centrifuge shaking test is shown in Fig.6. The centrifuge test resulted in lower response acceleration at the footing because of the lower input acceleration of the shaking table. The two tests resulted in similar soil response acceleration even though the input waves had different amplitudes. A trend of decreased response at the intermediate height of about 4.5-m was observed in both tests. The similarity of response accelerations in both tests, in spite of different inputs implies to what degree the soil nonlinearity in the large-scale test was larger than that in the centrifuge test. Bending strain of piles The time histories of the bending strain of piles in the large-scale and centrifuge tests are shown in Figs. 7 and 8, respectively. The relationship between the bending strain and the bending moment can be expressed by the following equation, pile, ε=my/ei where ε : bending strain, M : bending moment, y : radius of E : Young s modulus, I : geometrical moment of inertia. Although similar results were obtained in both tests, the large-scale test generally resulted in slightly greater values, which may reflect the greater input acceleration. The decreased bending strain of piles at the intermediate height of about 3.5 m was well reproduced by the centrifuge test. The distributions of bending strain for the two tests are shown in Fig.9. Although the distributions of both tests are roughly the same, the large-scale test generally resulted in greater strain values. The small values of bending strain at the intermediate height of about 3.5 m correspond to the transition from positive to negative values. Small bending strain values are also observed near the pile bottom because of its hinged structure. 5-5 - - -3-6 A-S(Footing) 6 3 A-G(H=+5.77m) 6 3 A-G3(H=+4.57m) -3-6 6 3 A-G9(H=+.97m) -3 5 A-S(Footing) -5 6 3 A-G(H=+5.67m) -3-6 6 3 A-G3(H=+4.47m) -6-6 6 6 3 A-F(H=+.m:Base) 3 A-(H=+.m:Base) -3-3 -6-6 5 5 5 5-3 -6 6 3 A-G6(H=+.87m) -3 Fig.5 Time history of the acceleration of footing footing and soil in the large-scale shaking table test Fig.6 Time history of the acceleration of and soil in the centrifuge shaking table test 5 293

Strain (x -6 ) 5 25 G-2(H=+5.47m) -25-5 5 25 G-7(H=+3.97m) Strain (x -6 ) Strain (x -6 ) Strain (x -6 ) -25-5 5 25 G-(H=+2.77m) -25-5 5 25 G-4(H=+.37m) -25-5 5 5 Strain (x -6 ) Strain (x -6 ) Strain (x -6 ) Strain (x -6 ) 5 25 G-(H=+5.62m) -25-5 5 25 G-3(H=+3.52m) -25-5 5 25 G-4(H=+2.47m) -25-5 5 25 G-6(H=+.9m) -25-5 5 5 Fig.7 Time history of the bending strain of pile pile in the large-scale shaking table test Fig.8 Time history of the bending strain of in the centrifuge shaking table test Height (m) 6 5 4 3 2 g test(t=.9s) Cent.(t=.9s) -6-4 -2 2 4 6 Bending Strain (x -6 ) Fig.9 The Distribution of the bending strain of piles CONCLUSION The behaviour of a pile foundation structure in unsaturated sand could be reproduced by a centrifuge test, while considering a large-scale test as a prototype. The natural frequency of the soil model in the centrifuge test was equal to that in the large-scale test, so that the response acceleration of the sand deposit as well as the distribution of the bending strain of the piles could virtually be reproduced by the centrifuge test. 6 293

To verify the results obtained in this study, the effect of input acceleration levels and the nonlinearity of soil on the response acceleration and the bending strain of piles need to be further investigated by numerical analysis. REFERENCE ) Ishihara, K., Kagawa, T., Ogawa, N., Minowa, T. and Sakai, K. (996) : Design of Large-scale Liquefaction Experiment, Proceedings of 3th Japan National Conference on Geotechnical Engineering, Vol., pp.89-9 (in Japanese). 2) Minowa, C., Kagawa, T., Ishihara, K., Abe, A., Sakai, K. and Mizuno, H. (997) : Large-scale Shaking Table Tests for Foundations and Buried Structures, Proceedings of 32th Japan National Conference on Geotechnical Engineering, Vol., pp.2-22 (in Japanese). 3) Sato, M., Taji, Y., Ishihara, K., Kagawa, T. and Minowa, C. (997) : Large-scale Shaking Table Tests for Foundations and Buried Structures (Part-6) Reproduction of Large-scale g Tests on Dry Sand Deposit using Centrifuge Modeling, Proceedings of 32th Japan National Conference on Geotechnical Engineering, Vol., pp.3-32 (in Japanese). 4) Taji, Y., Sato, M., Ishihara, K., Kagawa, T. and Minowa, C. (997) : Large-scale Shaking Table Tests for Foundations and Buried Structures (Part-7) Reproduction of Large-scale g Tests on Saturated Sand Deposit using Centrifuge Modeling, Proceedings of 32th Japan National Conference on Geotechnical Engineering, Vol., pp.33-34 (in Japanese). 5) Taji, Y., Sato, M., Ishihara, K., Kagawa, T. and Minowa, C. (997) : Reproduction of Large-scale g Tests of Pile Foundation on Saturated Sand Deposit using Centrifuge Modeling, Proceedings of 24th JSCE Earthquake Engineering Symposium, Vol., pp.277-28 (in Japanese). 6) Naganawa, T., Muruno, Y., Wang, H., Nishimura, A. and Minowa, C. (998) : Large-scale Shaking Table Tests for Foundations and Buried Structures (Part-7) Vibration Tests on Steel Pile Foundations in Sand Deposits, Proceedings of 33th Japan National Conference on Geotechnical Engineering, Vol., pp.59-6 (in Japanese). 7) Sato, M. (994) : A new dynamic geotechnical centrifuge and performance of shaking table tests, Proceedings of The International Conference Centrifuge 94, Singapore, pp.57-62, Balkema 7 293