阅读说明：本技术 一种碎石-黏土混合填料的永久变形预估方法 (Permanent deformation estimation method for gravel-clay mixed filler ) 是由 陈冠一 刘昌盛 肖杰 王继新 游柯 于 2021-08-04 设计创作，主要内容包括：本发明提供一种碎石-黏土混合填料的永久变形预估方法,通过击实试验确定每一黏土掺入量下碎石-黏土混合填料的最大干密度和最佳含水率；通过静三轴试验测定不同围压、压实度、黏土掺入量下碎石-黏土混合填料的荷载阈值,并确定最佳黏土掺入量；通过动三轴试验分析不同围压、应力水平、压实度条件下最佳黏土掺入量的碎石-黏土混合填料永久变形特性；基于静三轴试验、动三轴试验,建立基于围压、荷载阈值、实际加载应力、最大干密度、初始干密度以及循环加载次数的永久变形预估模型；根据荷载阈值、最佳黏土掺入量及基于永久变形特性拟合得到预估模型参数,基于预估模型参数和永久变形预估模型得到碎石-黏土混合填料的永久变形值。(The invention provides a permanent deformation estimation method of a crushed stone-clay mixed filler, which determines the maximum dry density and the optimal water content of the crushed stone-clay mixed filler under each clay doping amount through a compaction test; measuring the load threshold of the crushed stone-clay mixed filler under different confining pressures, compaction degrees and clay doping amounts through a static triaxial test, and determining the optimal clay doping amount; analyzing the permanent deformation characteristic of the crushed stone-clay mixed filler with the optimal clay doping amount under the conditions of different confining pressures, stress levels and compactibility by a dynamic triaxial test; establishing a permanent deformation estimation model based on confining pressure, a load threshold, actual loading stress, maximum dry density, initial dry density and cyclic loading times based on a static triaxial test and a dynamic triaxial test; and obtaining a pre-estimated model parameter according to the load threshold, the optimal clay mixing amount and the fitting based on the permanent deformation characteristic, and obtaining the permanent deformation value of the gravel-clay mixed filler based on the pre-estimated model parameter and the permanent deformation pre-estimated model.)

1. A permanent deformation estimation method for a crushed stone-clay mixed filler is characterized by comprising the following steps:

determining the maximum dry density and the optimum water content of the crushed stone-clay mixed filler under each clay doping amount through a compaction test;

measuring the load threshold of the crushed stone-clay mixed filler under different confining pressures, compaction degrees and clay doping amounts through a static triaxial test, and determining the optimal clay doping amount of the crushed stone-clay mixed filler;

analyzing the permanent deformation characteristic of the crushed stone-clay mixed filler with the optimal clay mixing amount under the conditions of different confining pressures, stress levels and compactibility by a dynamic triaxial test;

establishing a permanent deformation estimation model based on confining pressure, a load threshold, actual loading stress, maximum dry density, initial dry density and cyclic loading times based on the static triaxial test and the dynamic triaxial test;

obtaining pre-estimated model parameters according to the load threshold value of the crushed stone-clay mixed filler, the optimal clay doping amount and the fitting based on the permanent deformation characteristic, and obtaining the permanent deformation value of the crushed stone-clay mixed filler based on the pre-estimated model parameters and the permanent deformation pre-estimated model.

2. The method for estimating the permanent deformation of the crushed stone-clay mixed filler according to claim 1, wherein the permanent deformation estimation model comprises:

in the formula: epsilon_pFor permanent deformation, N is the number of loads, σ₃To confining pressure, σ_atmIs atmospheric pressure, and usually takes 100kPa, sigma_ALSFor the actual loading stress in dynamic triaxial tests, σ_LTIs a load threshold value obtained by a static triaxial test, and rho is an initial dry density_OMCMaximum dry density, alpha, for optimum water cut₁、α₂、α₃、α₄、α₅Are model parameters.

3. The method for estimating permanent deformation of crushed stone-clay mixed filler according to claim 1, wherein the determining the maximum dry density and the optimum water content of the crushed stone-clay mixed filler for each clay doping amount through a compaction test comprises:

carrying out compaction test on the gravel-clay mixed filler, and drying the clay and the gravel required by the compaction test for 24 hours; preparing fillers with preset clay doping amounts of 0%, 10%, 20%, 30%, 40%, 50%, 60%, 70%, 80%, 90% and 100% respectively; the water content of the filler is configured according to the gradient difference of 2 percent, and the material sealing treatment is completed within 18 hours to homogenize the internal humidity; after the material sealing is finished, the mixed filler is compacted in three layers by a heavy compaction method, wherein the compaction frequency of each layer is 98 times; and obtaining the maximum dry density and the optimal water content of the crushed stone-clay mixed filler under each clay doping amount.

4. The method for estimating permanent deformation of a gravel-clay mixed filler according to claim 1, wherein the determining the loading threshold of the gravel-clay mixed filler by static triaxial test under different confining pressure, compaction degree and clay mixing amount and determining the optimal clay mixing amount of the gravel-clay mixed filler comprises:

preparing 10%, 20%, 30%, 40%, 50%, 60%, 70%, 80%, 90% clay-doped crushed-clay mixed filler based on the compaction test under the conditions of 93% and 96% of compaction degree respectively; wherein the diameter of the sample is 15cm, and the height of the sample is 30 cm; and performing static triaxial tests under different conditions of confining pressure, compaction degree and clay mixing amount to obtain a load threshold corresponding to each crushed stone-clay mixed filler, and determining the optimal clay mixing amount of the crushed stone-clay mixed filler.

5. The method for estimating permanent deformation of crushed stone-clay mixed filler according to claim 4, wherein the analysis of the permanent deformation characteristics of the crushed stone-clay mixed filler with the optimal clay incorporation amount under different confining pressure, stress level and compaction degree conditions by dynamic triaxial test comprises:

carrying out dynamic triaxial test on the crushed stone-clay mixed filler based on 93% of compaction degree obtained by static triaxial test and under the condition of 96% of compaction degree and optimal clay doping amount to obtain the permanent deformation characteristic of the crushed stone-clay mixed filler; wherein, the confining pressure is selected to be 12kPa, 28kPa, 44kPa, the stress level is selected to be 0.5, 0.6, 0.7, the calculation formula is as follows:

in the formula: eta is stress level, sigma_ALSFor actual loading of stress, σ_LTThe loading waveform is a half sine wave, the frequency is 1Hz, the loading time is 0.2s, the intermittence time is 0.8s, and the loading times are 10000 times.

6. The method for estimating the permanent deformation of the crushed stone-clay mixed filler according to claim 1, wherein the initial dry density is:

according to the maximum dry density of the crushed stone-clay mixed filler under each clay doping amount obtained by a compaction test, calculating the initial dry density of the crushed stone-clay mixed filler based on the target compaction degree, wherein the calculation formula is as follows:

in the formula: c is the degree of compaction, rho is the initial dry density, rho_OMCThe maximum dry density corresponding to the optimal water content.

7. The method for estimating the permanent deformation of a stone-clay mixed filler as claimed in claim 1, wherein the α is₁Is 0.569, alpha₂Is 0.941, alpha₃Is-0.174, alpha₄Is 6.541, alpha₅Is-2.433.

Technical Field

The invention relates to the technical field of road engineering, and relates to a permanent deformation estimation method for a macadam-clay mixed filler.

Background

In order to respond to the strategy of 'strong traffic countries', a large number of mountain road construction projects are developed in southwest of China in recent years, and the lack of suitable roadbed filling materials is one of the key construction problems. Based on the consideration of construction cost, the construction method usually selects and uses the nearby gravel materials for filling. However, although the application of the crushed stone material as the roadbed filling material has many advantages, the self characteristics of high porosity and large strength difference of the material greatly hinder the crushed stone material to become a high-quality roadbed filling material.

Based on the previous research results and the field construction experience, the crushed stone-clay mixed filler with different clay mixing amounts has larger difference in physical properties and mechanical properties. Meanwhile, the permanent deformation is an important parameter for representing the stability of the roadbed, and the importance of the road structure safety is needless to say. Therefore, in order to widely apply the crushed stone-clay mixed filler in the roadbed construction, it is necessary to intensively study the optimum clay mixing amount and the permanent deformation characteristic of the mixed filler under the optimum clay mixing amount.

Generally, the indoor triaxial test is a commonly accepted method of determining permanent set. However, considering the high cost, time consuming and professional personnel operation of the triaxial test, it is desirable to obtain the permanent deformation of the stone-clay hybrid filler under different conditions at the optimum clay incorporation amount by a more precise and rapid method. Currently, scholars at home and abroad usually adopt three methods for determining permanent deformation: the first is determined by an empirical method, but the permanent deformation of each given road-based filler has a large variation range, and quantitative analysis cannot be carried out. The second method is to establish a more complex constitutive model to simulate each cycle process, and the method needs to memorize the yield surface generated in each cycle process in the calculation process, so that the calculation amount is large, and the method is difficult to popularize and apply in engineering. The third method is to estimate permanent deformation through a dynamic triaxial test and a Tseng model in a mechanical-Empirical Pavement Design Guide (MEPDG) specification, wherein the Tseng model has the characteristics of few model parameters, wide application range and the like, but the model has incomplete consideration factors and ignores the influence of a stress state and a physical state. In view of the above, it is necessary to establish a simple and effective permanent deformation estimation model of the gravel-clay mixed filler.

Disclosure of Invention

In view of the above, the invention provides a permanent deformation estimation method for a crushed stone-clay mixed filler, which can conveniently and accurately obtain the permanent deformation of the crushed stone-clay mixed filler, and improve the roadbed filling quality on the premise of saving the construction cost and avoiding the waste of natural resources.

In order to achieve the above purpose, the technical solution of the embodiment of the present invention is realized as follows:

the embodiment of the invention provides a permanent deformation estimation method for a crushed stone-clay mixed filler, which comprises the following steps:

determining the maximum dry density and the optimum water content of the crushed stone-clay mixed filler under each clay doping amount through a compaction test;

measuring the load threshold of the crushed stone-clay mixed filler under different confining pressures, compaction degrees and clay doping amounts through a static triaxial test, and determining the optimal clay doping amount of the crushed stone-clay mixed filler;

analyzing the permanent deformation characteristic of the crushed stone-clay mixed filler with the optimal clay mixing amount under the conditions of different confining pressures, stress levels and compactibility by a dynamic triaxial test;

establishing a permanent deformation estimation model based on confining pressure, a load threshold, actual loading stress, maximum dry density, initial dry density and cyclic loading times based on the static triaxial test and the dynamic triaxial test;

obtaining pre-estimated model parameters according to the load threshold value of the crushed stone-clay mixed filler, the optimal clay doping amount and the fitting based on the permanent deformation characteristic, and obtaining the permanent deformation value of the crushed stone-clay mixed filler based on the pre-estimated model parameters and the permanent deformation pre-estimated model.

Wherein the permanent deformation prediction model comprises:

in the formula: epsilon_pFor permanent deformation, N is the number of loads, σ₃To confining pressure, σ_atmIs atmospheric pressure, and usually takes 100kPa, sigma_ALSFor the actual loading stress in dynamic triaxial tests, σ_LTIs a load threshold value obtained by a static triaxial test, and rho is an initial dry density_OMCMaximum dry density, alpha, for optimum water cut₁、α₂、α₃、α₄、α₅Are model parameters.

Wherein, the maximum dry density and the optimal water content of the crushed stone-clay mixed filler under each clay doping amount are determined through compaction tests, and the method comprises the following steps:

carrying out compaction test on the gravel-clay mixed filler, and drying the clay and the gravel required by the compaction test for 24 hours; preparing fillers with preset clay doping amounts of 0%, 10%, 20%, 30%, 40%, 50%, 60%, 70%, 80%, 90% and 100% respectively; the water content of the filler is configured according to the gradient difference of 2 percent, and the material sealing treatment is completed within 18 hours to homogenize the internal humidity; after the material sealing is finished, the mixed filler is compacted in three layers by a heavy compaction method, wherein the compaction frequency of each layer is 98 times; and obtaining the maximum dry density and the optimal water content of the crushed stone-clay mixed filler under each clay doping amount.

Wherein, the determination of the load threshold value of the crushed stone-clay mixed filler under different confining pressures, compaction degrees and clay mixing amounts through a static triaxial test and the determination of the optimal clay mixing amount of the crushed stone-clay mixed filler comprise:

preparing 10%, 20%, 30%, 40%, 50%, 60%, 70%, 80%, 90% clay-doped crushed-clay mixed filler based on the compaction test under the conditions of 93% and 96% of compaction degree respectively; wherein the diameter of the sample is 15cm, and the height of the sample is 30 cm; and performing static triaxial tests under different conditions of confining pressure, compaction degree and clay mixing amount to obtain a load threshold corresponding to each crushed stone-clay mixed filler, and determining the optimal clay mixing amount of the crushed stone-clay mixed filler.

Wherein, the analysis of the permanent deformation characteristics of the crushed stone-clay mixed filler with the optimal clay doping amount under the conditions of different confining pressures, stress levels and compactibility by a dynamic triaxial test comprises the following steps:

carrying out dynamic triaxial test on the crushed stone-clay mixed filler based on 93% of compaction degree obtained by static triaxial test and under the condition of 96% of compaction degree and optimal clay doping amount to obtain the permanent deformation characteristic of the crushed stone-clay mixed filler; wherein, the confining pressure is selected to be 12kPa, 28kPa, 44kPa, the stress level is selected to be 0.5, 0.6, 0.7, the calculation formula is as follows:

in the formula: eta is stress level, sigma_ALSFor actual loading of stress, σ_LTThe loading waveform is a half sine wave, the frequency is 1Hz, the loading time is 0.2s, the intermittence time is 0.8s, and the loading times are 10000 times.

Wherein the initial dry density is:

according to the maximum dry density of the crushed stone-clay mixed filler under each clay doping amount obtained by a compaction test, calculating the initial dry density of the crushed stone-clay mixed filler based on the target compaction degree, wherein the calculation formula is as follows:

in the formula: c is the degree of compaction, rho is the initial dry density, rho_OMCThe maximum dry density corresponding to the optimal water content.

Wherein, theα₁Is 0.569, alpha₂Is 0.941, alpha₃Is-0.174, alpha₄Is 6.541, alpha₅Is-2.433.

The embodiment of the invention provides a permanent deformation estimation method for a crushed stone-clay mixed filler, which comprises the following steps: determining the maximum dry density and the optimum water content of the crushed stone-clay mixed filler under each clay doping amount through a compaction test; measuring the load threshold of the crushed stone-clay mixed filler under different confining pressures, compaction degrees and clay doping amounts through a static triaxial test, and determining the optimal clay doping amount of the crushed stone-clay mixed filler; analyzing the permanent deformation characteristic of the crushed stone-clay mixed filler with the optimal clay mixing amount under the conditions of different confining pressures, stress levels and compactibility by a dynamic triaxial test; establishing a permanent deformation estimation model based on confining pressure, a load threshold, actual loading stress, maximum dry density, initial dry density and cyclic loading times based on the static triaxial test and the dynamic triaxial test; obtaining pre-estimated model parameters according to the load threshold value of the crushed stone-clay mixed filler, the optimal clay doping amount and the fitting based on the permanent deformation characteristic, and obtaining the permanent deformation value of the crushed stone-clay mixed filler based on the pre-estimated model parameters and the permanent deformation pre-estimated model, so that the permanent deformation of the crushed stone-clay mixed filler can be conveniently and accurately obtained, and the roadbed filling quality is improved on the premise of saving the engineering cost and avoiding natural resource waste; in the two aspects, the permanent deformation estimation model has clear physical significance and simple structure, greatly reduces the test time consumption, reduces the test difficulty and has higher market popularization value.

Drawings

Fig. 1 is a schematic flow chart of a method for estimating permanent deformation of a crushed stone-clay mixed filler according to an embodiment of the present invention;

FIG. 2 is a compaction test result of the crushed stone-clay mixed filler with different clay contents according to the embodiment of the present invention;

fig. 3 is a development rule diagram of load thresholds under different confining pressures and clay incorporation amounts under 93% compaction in the method for rapidly estimating permanent deformation of roadbed soil according to the embodiment of the invention;

fig. 4 is a development rule diagram of load thresholds under different confining pressures and clay incorporation amounts under 96% compactness in the rapid estimation method for permanent deformation of roadbed soil according to the embodiment of the invention;

fig. 5 is a graph showing a relationship between 93% compaction, stress level under a confining pressure of 12kPa, and permanent deformation in the method for rapidly estimating permanent deformation of roadbed soil according to the embodiment of the present invention;

fig. 6 is a graph showing a relationship between 93% compaction, stress level under 28kPa confining pressure and permanent deformation in the method for rapidly estimating permanent deformation of roadbed soil according to the embodiment of the present invention;

fig. 7 is a graph showing a relationship between 93% compaction, stress level under a confining pressure of 44kPa, and permanent deformation in the method for rapidly estimating permanent deformation of roadbed soil according to the embodiment of the present invention;

fig. 8 is a graph showing a relationship between a stress level and a permanent deformation at a confining pressure of 12kPa, at 96% compaction level in the method for rapidly estimating permanent deformation of roadbed soil according to the embodiment of the present invention;

fig. 9 is a graph showing a relationship between a stress level and a permanent deformation at 28kPa confining pressure, at 96% compaction level in the method for rapidly estimating permanent deformation of roadbed soil according to the embodiment of the present invention;

fig. 10 is a graph showing a relationship between a stress level and a permanent deformation at a confining pressure of 44kPa, at 96% compaction level in the method for rapidly estimating permanent deformation of roadbed soil according to the embodiment of the present invention;

fig. 11 is a result of verifying the robustness of the permanent deformation prediction model according to the embodiment of the present invention.

Detailed Description

The present invention will be described in further detail below with reference to the accompanying drawings and examples. It should be understood that the specific embodiments described herein are merely illustrative of the invention and are not intended to limit the invention.

Unless defined otherwise, all technical and scientific terms used herein have the same meaning as commonly understood by one of ordinary skill in the art to which this invention belongs. The terminology used in the description of the invention herein is for the purpose of describing particular embodiments only and is not intended to be limiting of the invention. As used herein, the term "and/or" includes any and all combinations of one or more of the associated listed items.

Referring to fig. 1, an embodiment of the present invention provides a method for estimating permanent deformation of a gravel-clay mixed filler, the method including:

step S1: determining the maximum dry density and the optimum water content of the crushed stone-clay mixed filler under each clay doping amount through a compaction test;

step S2: measuring the load threshold of the crushed stone-clay mixed filler under different confining pressures, compaction degrees and clay doping amounts through a static triaxial test, and determining the optimal clay doping amount of the crushed stone-clay mixed filler;

step S3: analyzing the permanent deformation characteristic of the crushed stone-clay mixed filler with the optimal clay mixing amount under the conditions of different confining pressures, stress levels and compactibility by a dynamic triaxial test;

step S4: establishing a permanent deformation estimation model based on confining pressure, a load threshold, actual loading stress, maximum dry density, initial dry density and cyclic loading times based on the static triaxial test and the dynamic triaxial test;

step S5: obtaining pre-estimated model parameters according to the load threshold value of the crushed stone-clay mixed filler, the optimal clay doping amount and the fitting based on the permanent deformation characteristic, and obtaining the permanent deformation value of the crushed stone-clay mixed filler based on the pre-estimated model parameters and the permanent deformation pre-estimated model.

Through the embodiment of the invention, on one hand, the permanent deformation of the crushed stone-clay mixed filler can be conveniently and accurately obtained, and the roadbed filling quality is improved on the premise of saving the construction cost and avoiding the waste of natural resources; in the two aspects, the permanent deformation estimation model has clear physical significance and simple structure, greatly reduces the test time consumption, reduces the test difficulty and has higher market popularization value.

In one embodiment, the permanent deformation prediction model includes:

in the formula: epsilon_pFor permanent deformation, N is the number of loads, σ₃To confining pressure, σ_atmIs atmospheric pressure, and usually takes 100kPa, sigma_ALSFor the actual loading stress in dynamic triaxial tests, σ_LTIs a load threshold value obtained by a static triaxial test, and rho is an initial dry density_OMCMaximum dry density, alpha, for optimum water cut₁、α₂、α₃、α₄、α₅Are model parameters.

Here, α₁Adjusting the coefficient, alpha, for the pre-estimated model₂To reflect the model parameter, alpha, of the permanent deformation value as a function of the number of loads₃To reflect the model parameter, alpha, of the permanent deformation value as a function of the confining pressure₄To reflect the model parameter, alpha, of the permanent deformation value varying with the ratio of the actual loading stress to the threshold value of the load₅In order to reflect the model parameter of the permanent deformation value varying with the ratio of the initial dry density to the maximum dry density, α₁To alpha₅And respectively reflecting the change relation between each model item in the pre-estimated model and the permanent deformation value based on the triaxial test result. Further, α₁To alpha₅Is one of the components of the pre-estimated model, and represents the corresponding reflection of each variable term in the formula.

In one embodiment, the determining the maximum dry density and the optimum water content of the crushed stone-clay mixed filler at each clay doping amount through a compaction test comprises:

carrying out compaction test on the gravel-clay mixed filler, and drying the clay and the gravel required by the compaction test for 24 hours; preparing fillers with preset clay doping amounts of 0%, 10%, 20%, 30%, 40%, 50%, 60%, 70%, 80%, 90% and 100% respectively; the water content of the filler is configured according to the gradient difference of 2 percent, and the material sealing treatment is completed within 18 hours to homogenize the internal humidity; after the material sealing is finished, the mixed filler is compacted in three layers by a heavy compaction method, wherein the compaction frequency of each layer is 98 times; and obtaining the maximum dry density and the optimal water content of the crushed stone-clay mixed filler under each clay doping amount.

In one embodiment, the determining the loading threshold of the crushed stone-clay mixed filler by the static triaxial test at different confining pressures, compactibility and clay incorporation amounts and determining the optimal clay incorporation amount of the crushed stone-clay mixed filler comprises:

preparing 10%, 20%, 30%, 40%, 50%, 60%, 70%, 80%, 90% clay-doped crushed-clay mixed filler based on the compaction test under the conditions of 93% and 96% of compaction degree respectively; wherein the diameter of the sample is 15cm, and the height of the sample is 30 cm; and performing static triaxial tests under different conditions of confining pressure, compaction degree and clay mixing amount to obtain a load threshold corresponding to each crushed stone-clay mixed filler, and determining the optimal clay mixing amount of the crushed stone-clay mixed filler.

In one embodiment, the analysis of the permanent deformation characteristics of the crushed stone-clay mixed filler with the optimal clay incorporation amount under different confining pressure, stress level and compactness conditions by the dynamic triaxial test comprises the following steps:

carrying out dynamic triaxial test on the crushed stone-clay mixed filler based on 93% of compaction degree obtained by static triaxial test and under the condition of 96% of compaction degree and optimal clay doping amount to obtain the permanent deformation characteristic of the crushed stone-clay mixed filler; wherein, the confining pressure is selected to be 12kPa, 28kPa, 44kPa, the stress level is selected to be 0.5, 0.6, 0.7, the calculation formula is as follows:

in the formula: eta is stress level, sigma_ALSFor actual loading of stress, σ_LTThe loading waveform is a half sine wave, the frequency is 1Hz, the loading time is 0.2s, the intermittence time is 0.8s, and the loading times are 10000 times.

In one embodiment, the initial dry density is:

according to the maximum dry density of the crushed stone-clay mixed filler under each clay doping amount obtained by a compaction test, calculating the initial dry density of the crushed stone-clay mixed filler based on the target compaction degree, wherein the calculation formula is as follows:

in the formula: c is the degree of compaction, rho is the initial dry density, rho_OMCThe maximum dry density corresponding to the optimal water content.

In one embodiment, the α is₁Is 0.569, alpha₂Is 0.941, alpha₃Is-0.174, alpha₄Is 6.541, alpha₅Is-2.433.

The method for estimating the permanent deformation of the crushed stone-clay mixed filler provided by the embodiment of the invention is further explained by the following specific embodiment.

Examples

The method comprises the following steps: determining the maximum dry density and the optimum water content of the crushed stone-clay mixed filler under different clay doping amounts by compaction tests according to highway geotechnical test regulations (JTG3430-2020), wherein the specific process comprises the following steps: firstly, drying clay and crushed stones required by a compaction test for 24 hours; secondly, preparing fillers with preset clay doping amount (0%, 10%, 20%, 30%, 40%, 50%, 60%, 70%, 80%, 90%, 100%); thirdly, configuring the water content of the filler according to the gradient difference of 2%, and completing material sealing treatment for 18 hours to homogenize the internal humidity of the filler; after the material sealing is finished, the mixed filler is compacted in three layers by a heavy compaction method, wherein the compaction frequency of each layer is 98 times; and finally, selecting a typical part of the molded sample to measure the water content and the dry density, thereby obtaining the maximum dry density and the optimal water content of the crushed stone-clay mixed filler under different clay doping amounts. The results are shown in FIG. 2. It can be seen that the optimum water content of the mixed filler sample is gradually increased along with the increase of the clay doping amount, and the maximum dry density shows the trend of increasing first and then decreasing along with the increase of the clay doping amount.

Step two: based on the compaction test results, 10%, 20%, 30%, 40%, 50%, 60%, 70%, 80%, 90% clay-doped crushed stone-clay mixed filler samples were prepared at compaction degrees of 93% and 96%, respectively. The sample diameter was 15cm, the height was 30cm, and the water content was the optimum water content. In the forming process, the actual water content, the compaction degree and the target value of the sample are controlled within 1 percent. And then, determining the load threshold of the crushed stone-clay mixed filler under different confining pressures, compaction degrees and clay mixing amounts through a static triaxial test, and determining the optimal clay mixing amount of the mixed filler. Wherein the confining pressure is selected to be 12kPa, 28kPa and 44kPa, and the loading strain rate is 0.02 mm/s. And when the mixed filler sample is damaged before the axial strain reaches 15%, taking an axial stress peak point as a load threshold, and if the mixed filler sample is not damaged when the axial strain reaches 15%, taking the axial stress corresponding to the 15% axial strain as the load threshold. And selecting the clay doping amount corresponding to the load threshold peak point, namely the optimal clay doping amount of the broken stone-clay mixed filler. The results are shown in FIGS. 3 to 4. It can be easily seen that the load threshold increases along with the increase of the confining pressure and the compaction degree, the load threshold increases along with the increase of the clay doping amount and then decreases, and the load threshold of the mixed filler reaches the peak value when 60% of the clay doping amount is added under all the test working conditions. Therefore, the invention selects 60% of clay doping amount as the optimal clay doping amount of the broken stone-clay mixed filler.

Step three: based on the static triaxial test result, preparing a crushed stone-clay mixed filler sample with 93 percent of compaction degree, 96 percent of compaction degree and optimal clay mixing amount for performing dynamic triaxial test. The loading waveform is a half sine wave, the frequency is 1Hz, the loading time is 0.2s, the intermittence time is 0.8s, the loading times are 10000 times, the confining pressure is 12kPa, 28kPa and 44kPa, the stress level is 0.5, 0.6 and 0.7, and the calculation formula is shown as the formula (1). Specific test conditions are shown in table 1. The results are shown in fig. 5 to 10. It can be seen that the permanent deformation of the mixed filler under the optimal clay mixing amount increases along with the increase of the cyclic loading times, and when the mixed filler is in a plastic stable state, the permanent deformation gradually tends to a fixed value in the middle and later loading periods, and when the mixed filler is in a plastic creep state, the permanent deformation gradually increases in the middle and later loading periods. And the permanent deformation is increased along with the increase of the stress level and is reduced along with the increase of the confining pressure and the compaction degree.

In the formula: eta is stress level, sigma_ALSFor actual loading of stress, σ_LTIs the loading threshold.

TABLE 1

Step four: on the basis of the static and dynamic triaxial test results, a permanent deformation estimation model comprehensively considering stress states (confining pressure, load threshold and actual loading stress), physical states (maximum dry density and initial dry density) and cyclic loading times is established, and the estimation model is shown as a formula (2):

in the formula: epsilon_pFor permanent deformation, N is the number of loads, σ₃To confining pressure, σ_atmIs atmospheric pressure, and usually takes 100kPa, sigma_ALSFor the actual loading stress in dynamic triaxial tests, σ_LTIs a load threshold value obtained by a static triaxial test, and rho is an initial dry density_OMCMaximum dry density, alpha, for optimum water cut₁、α₂、α₃、α₄、α₅Are model parameters.

Wherein, according to the maximum dry density of the crushed stone-clay mixed filler samples with different clay doping amounts obtained by the compaction test, the initial dry density of the improved clay-construction waste filler sample is calculated by combining the target compaction degree, as shown in formula (3):

in the formula: c is the degree of compaction, rho is the initial dry density, rho_OMCThe maximum dry density corresponding to the optimal water content.

Step five: obtaining a pre-estimated model parameter alpha according to the static and dynamic triaxial test data fitting in the second step and the third step₁、α₂、α₃、α₄、α₅And reasonably estimating the permanent deformation of the crushed stone-clay mixed filler under the conditions of different confining pressures, load thresholds, actual loading stress, maximum dry density, initial dry density and cyclic loading times through the estimation model established in the fourth step.

TABLE 2

The fitting procedure is prior art and the fitting results are shown in table 2. As can be seen from Table 2, the correlation coefficient R of the prediction model²The accuracy of the model is 0.91, and the model accuracy is high. In addition, to determine the applicability of the proposed permanent deformation prediction method, the present invention performs a robustness study on equation (2), and the results are shown in fig. 11. The result shows that the prediction model can meet the requirements of general engineering.

The above description is only a preferred embodiment of the present invention, and is not intended to limit the scope of the present invention.