道砟变形特性的DDA方法研究
详细信息    本馆镜像全文|  推荐本文 |  |   获取CNKI官网全文
摘要
摘要:有砟轨道已经有180多年的发展历史,虽然无砟轨道轨道技术近年来发展迅速,但是有砟轨道仍是铁路最常见的,应用最广的形式。有砟轨道结构的优点是结构简单、造价低廉、维修方便。有砟轨道的变形和差异沉降对铁路运营安全和舒适度,以及铁路维护成本的影响很大,是有砟轨道研究的重要课题。
     本文采用非连续变形分析(DDA)的理论,对道砟的力学特性进行分析模拟。本文的道砟模型使用随机生成的凸五边形道砟颗粒,通过控制道砟颗粒的粒径和数量模拟实际道砟的级配。首先通过反演标定了对道砟模型中的参数,然后对道砟级配对道砟密实度的影响,道砟单轴、三轴条件下的变形响应进行了一系列的研究。
     道砟在单轴条件下的压缩、循环加载模拟结果表明:道砟的孔隙比对于其变形特性影响最大,未经过压实的松散道砟在加载阶段会表现为弹性和弹塑性两个阶段,而压实后的道砟基本上保持弹性的加卸载特性,卸载后的塑性残余应变很小。经过多次的循环加卸载后,每次的残余塑性应变会逐级减小。
     道砟在三轴条件下的压缩、剪切模拟结果表明:在三轴等向压缩中,轴向应变随应力提高而增加,但是应变值约为单轴压缩条件下的一半。三轴剪切过程可以分为两个阶段,首先都要经历一个剪缩的过程,这将导致孔隙的压密;接下来剪缩的趋势逐渐减小,特别是低围压条件下,然后会出现剪胀的现象。但随着围压增大,这种剪胀现象会逐渐减小直至完全消失。
     道砟级配分析结果表明:单一粒径的颗粒孔隙比较大,在大粒径中加入小粒径的颗粒可以减小孔隙比而提高密实度。对于两种粒径的混合颗粒,存在一个最优配比,使得道砟达到最小的孔隙比。
ABSTRACT:The ballasted track has a history of 180 years. Although ballastless track technology has developed rapidly in recent years, ballasted track is still the most common and widely used form. The advantages of ballast track structure include simple structure, inexpensive cost, convenient maintenance. The deformation and differential settlement of ballast have a great effect on the safety and comfort, even on the railway maintenance costs, all of these make it to be an important reseach topic.
     In this paper, discontinuous deformation analysis(DDA) theory is used to simulate the mechanical properties of ballast. The ballast model is simulated by a randomly generated convex pentagon particles, and the real ballast gradation is got by controlling the ballast size and number. First calibrate the model parameters by inversion, then study the effect of gradation on the density and the response to the ballast uniaxial, triaxial deformation.
     The simulation results of ballast under the uniaxial compression and cyclic loading show that:the void ratio of ballast has the greatest impact on the deformation characteristics, the uncompacted ballast will be manifested in the elastic stage and elastic-plastic stage; although the compacted ballast will remain the elastic properties basically, the residual strain after unloading is small. After repeated cyclic loading, the residual plastic strain will decrease progressively.
     The simulation results of ballast under triaxial compression and shear simulation show that:In the triaxial isotropic compression, the axial stress increased with increasing strain, but the value is about half of the uniaxial compression. Triaxial shear process can be divided into two phases, the contraction is mainly due to pore compaction, following the trend of contraction decreases, especially under low confining pressure, the dilatancy will take place. As confining pressure increases,this effect is getting unclear until disappear.
     The ballast gradation analysis shows that:the void ratio of single size is relatively high, adding small size particle to the large particle can reduce the void ratio and increase density. For a mixture of two particle size, there is an optimal ratio, making the ballast to achieve the minimum void ratio.
引文
[1]许淑珍.从高速铁路石中国铁路发展[J].内江科技,2009,30(12):125.
    [2]何华武.创新的中国高速铁路技术(上)[J].中国工程科学,2007,9(9):1-15.
    [3]张卫华,王伯铭.中国高速列车的创新发展[J].机车电传动,2010,(1):8-13.
    [4]罗林.高速铁路轨道必须具有高平顺性[J].中国铁路,2000,(10):8-11.
    [5]高建敏.铁路有砟轨道下沉及高低不平顺发展预测研究[D].西南交通大学,2008.
    [6]刘扬.有砟轨道沉降的概率预测模[D].同济大学交通运输工程学院,2007.
    [7]井国庆,李成辉.客运专线碎石道床室内物理力学特性研究[A].2006年中国交通土建工程学术研讨会论文集[C],2006.
    [8]雷晓热.高速列车对道砟的动力响应[J].铁道学报,1997,19(1):114-121.
    [9]陶景知.浅议道碴粒径与道床沉落的关系[J].铁道建筑,1993,8:25-28.
    [10]郭保生.高速铁路道床结构的弹性变形试验[J].路基工程,2008,(6):57-58.
    [11]张勇军.关于既有线碎石道床存在问题及整治措施[J].甘肃科技纵横,2009,38(3):37-38.
    [12]Suiker Akke S J, De Borst Rene. A numerical model for the cyclic deterioration of railway tracks[J]. International Journal for Numerical Methods in Engineering,2003,57(4):441-470.
    [13]Holger KI'use, Karl Popp. Model—based investigation of the Dynamic Behaviour of railway ballast [J]. System dynamics and long-term behaviour of railway vehicles, track and subgrade, Springer,2003:275-294.
    [14]Wee Loon Lim. Mechanics of Railway Ballast Behaviour [D]. The University of Nottingham, 2004,5.
    [15]Gilles Saussine, Catherine Cholet. Modelling Ballast Behaviour Using A Three-Dimentional Polyhedral Discrete Element Method [C].21 st International Congress of Theoretical and Applied Mechanics (ICTAM 2004),2004,2.
    [16]Thomas Schwager, Thorsten Poschel. Rigid body dynamics of railway ballast [J]. System dynamics and long-term behaviour of railway vehicles, track and subgrade, Springer,2003:451-470.
    [17]Carl J,Roner. Some effects of shape, Gradation, and size on the performance of railroad ballast [J]. Geotechnical Engineering. Department of Civil Engineering University of Massachusetts at Amherst,1985,6.
    [18]王午生主编.铁路线路程[M],上海科学技术出版社,2000.
    [19]ORE:Optimale anpassung des klassischen oberbaus an den kunftigen verkehr,Frage D117, Report Nr.5 und 10.
    [20]Raymond, G.P., Bathurst,R.J.. Repeated-load response of aggregates in relation to track quality index [J], Carmdian Geotechnical Journal,1994, V01.31,547-554.
    [21]Steven, Mark Chrismer. Mechanics-based model to predict ballast—related maintenance timing and costs [D], Department of Civil and Environmental Engineering, University of Massachusetts Amherst.
    [22]Selig, S and Alva-Hurtado, J. E. Prediction effects of repeated wheel loading on track settlement, Second international heavy—haul railway conference, Colorado, Springs, September, 1982,476-487.
    [23]阿尔勃列赫特,佐洛塔尔斯基.铁路轨道现代化结构,人民铁道出版社,1978,10.
    [24]Shenton, M. J. Ballast deformation and track deterioration, Proceedings of a Conference by the Institution of Civil Engineers in 1984 held at University of Nottingham, London, Thomas Telford, 1995,253-265.
    [25]侯韵卿.西德铁路道床[M],铁道部科学技术情报所,1980.
    [26]曾树谷.铁路散粒体道床[M].北京:中国铁道出版社,1997.
    [27]Wang WuSheng. Some suggestion for working out the railroad ballast specification in China [J]. Geotechnical Engineering. Department of Civil Engineering Unniversity of Massachusetts at Amherst.
    [28]何永春.铁路轨道高低不平顺的预测及其应用研究[D].上海铁道大学,1998.
    [29]李海峰.有碴轨道结构的变形设计及其几何状态行为理论的研究[D].同济大学,2006.
    [30]雷晓燕.道床应力的有限元分析[D].上海铁道学院,1984.
    [31]雷晓燕.铁路轨道结构数值分析方法[J].北京:中国铁道出版社,1998.
    [32]雷晓燕.高速列车对道碴的动力响应[J].铁道学报,1997,V0l.19(1):72-78.
    [33]王红.道碴弹性与累积变形的试验研究[J].中国铁道科学,2001,22(6):106-110.
    [34]胡仁伟,王红,赵国堂等.道碴动三轴试验研究[J].中国铁道科学,2001,22(2):101-106.
    [35]胡仁伟,赵钢,王红等.道床累积变形模型的改进及荷载作用顺序对累积变形的影响[J].铁道学报,2001,(6):81-84.
    [36]姜卫利,道床离散单元法与可靠度分析与研究[D].北京交通大学,1999.
    [37]廖红建.岩土工程数值分析[M].北京:机械工业出版社,2009.
    [38]Cundall P A. A computer model for simulating progressive large scale movements in blocky system [C]. Proceeding of the symposium of the Internation Society of Rock Mechanics, Nancy, France,1971:8-12
    [39]Cundall P A. Strack.Adiscrete numerical model for granular assembles [J]. Geotechnique.1979,29(1):47-65.
    [40]Drescher A, De Jisseifl De Jong. Photo elastic veification of a granular material [J]. Journal of the Mechanics and Physics of Solids.1972,20:337-351.
    [41]李红艳.离散元干-湿颗粒模型研究及应用[D].北京:中国农业大学,2004.
    [42]Cundall P A. Computer simulations of dense sphere assemblies [J]. Micromechanics of Granular MaterialS,Amsterdam,1988:113-123.
    [43]Cundall P A. Formulation of a three—dimensional distinct element model—Part Ⅰ:A scheme to detect and represent contacts in a system composed of many polyhedral blocks [J]. International Journal of Rock Mechanics in Mining Sciences & Geo—mechanics Abstract,1988,25(3):107-116.
    [44]Hart R, Cundall P A, Lemos J. Formulation of a three—dimensional distinct element model—Part Ⅱ:Mechanics calculations for motion and interaction of a system composed of many polyhedral blocks [J]. International Journal of Rock Mechanics in Mining Sciences,1988,25(3): 117-125.
    [45]Rothenburg L. Bathurst R J. Micromechanical features of granular assembl ies with planar elliptical particles. Geotechnique.1992,42(1):79-95.
    [46]Ng T T. Numerical simulation of granular soil using elliptical particles. Computer and Geotechnics.1994,16:153-169.
    [47]Ting J M,Khwaja M, Meachum L, et al. An ellipse based discrete element model for granular materials [J]. International Journal for Numerical and Analytical Methods in Geomechanics.1993,17:603-623.
    [48]NgTT. Fabric study of granular materials Mechanics [M],1999,125(12):1390-1394.
    [49]Lin X, Ng T T. A three—dimensional discrete element model using arrays of ellipsoid [J], Geotechnique,1997,47(2):319-329.
    [50]Williams J Rl, O'conner R. A linear complexity intersection algorithm for DEM simulations of arbitrary geometries [J], Engineering Computations,1995,12:185-201.
    [51]Hogue, C. Shape representation and contact detection for discrete elements simulations of arbitrary geometries [J], Engineering Computations,1998,15(3):374-390.
    [52]Favier J F, Kremmer M, Raji A O. Shape representation of axisymmetrical, nonspherical particles in discrete element simulation using multi-element model particles [J], Engineering Computations,1999,16(4):467-480.
    [53]Thorton C, Barnes D J. Computer simulated deformation of compact granular assemblies [J], Acta Mechanic,1986,64(1-2):45-61.
    [54]王泳嘉,邢纪波.离散单元法及其在岩土力学中的应用[J],沈阳:东北工学院出版社,1991.
    [55]麻风海,范学理,王泳嘉.岩层移动动态过程的离散单元法分析[J],煤炭学报,1996, 21(4):388-392.
    [56]焦玉勇,葛修润.三维离散单元法及其在滑坡分析中的应用[J].岩土工程学报,2000,22(1):101-104.
    [57]焦玉勇,张秀丽,刘泉卢等.用非连续变形分析方法模拟岩石裂纹扩展[J].岩石力学与工程学报,2007,26(4):682-91.
    [58]焦玉勇,葛修润.三维离散元法地下水及锚杆的模拟[J],岩石力学与工程学报.1999,18(1):6-11.
    [59]张锐,李建桥等.离散单元法在十壤机械特性动态仿真中的应用进展[J],农业工程学报.2003,19(1):16-19.
    [60]徐泳,李艳洁,李红艳.离散元法在农业机械化中应用评述[J],农机化研究.2004,(5):26-30.
    [61]董劲男.基于面向对象技术的离散元法分析设计软件开发研究[D],长春:吉林大学,2005.
    [62]Yu A, Bridgwater J, Burbidge A. On the modeling of the packing of fine particles [J]. Powder Technology,1997,92:185-194.
    [63]Xu B, Yu A. Numerical simulation of the gas—solid flow in a fluidized bed by combining discrete particle method with computational fluid dyrmmics [J]. Chemical Engineering Science, 1997.52:2786-2809.
    [64]Xu B, Yu A, Chew S J. Simulation of the gas—solid flow in a bed with lateral gas blasting [J]. Powder Technology,2000,109:13-26.
    [65]刘安源,刘石,姜凡.鼓泡流化床流动特性的欧拉-离散单元方法模拟[J].燃烧科学与技术,2003,9(2):148-152.
    [66]黎明,谢灼利等.应刚离散单元法对二维流化床内流态进行数值模拟研究[J].北京化工大学报:自然科学版,2002,29(2):6-10.
    [67]俞良群,杨建斌.筒仓内部压力及流场的数值模拟与实验验证[J].烟台大学学报:自然科学与工程版,1999,12(4):255-262.
    [68]徐泳,Kafui K.D.用颗粒离散元法模拟料仓卸料过程[J].农业工程学报,1999,15(3):65-69.
    [69]周德义,马成林.散粒农业物料孔口出流成拱的离散单元仿真[J].农业工程学报,1996,12(2):186-189.
    [70]武锦涛,陈纪忠,阳永荣.模拟颗粒流动的离散元方法及其应用[J].现代化工,2003,23(4):56-58.
    [71]Walton O R. Numerical simulation of inclined chute flows of monodisperse inelastic, frictional spheres [J]. Mechanics of Materials,1993,16:239-247.
    [72]Hanes D M. Walton O R. Simulations and physical measurements of glass spheres flowing down a bumpy incline [J]. Powder Technology,2000,109:133-144.
    [73]Karion A, Hunt M L. Wall stresses in granular Couette flows of mono—sized particlesand binary mixtures [J]. Powder Technology,2000,109:145-163.
    [74]Mustoe G G W, Miyata M. Material flow analysiS of noncircular-shaped granular media using discrete element methods [J]. Journal of Engineering Mechanics,2001,127(10):1017-1026.
    [75]Cleary P W. DEM simulation of industrial particle flows:case studies of dra91ineexcavators, mixing in tumblers and centrifugal mills [J]. Powder Technology,2000,26(2):89-111.
    [76]Lorig L J, Brady B G, Cundall P A. Hybrid discrete element—boundary element analysis of jointed rock [J]. International Journal Rock Mechanics in Mining Science,1986,23(4):303-312.
    [77]金峰,贾伟伟等.离散元-边界元动力耦合模型[J].水利学报,2001,(1):23-27.
    [78]金峰,千光纶.离散元-边界元动力耦合模型在地下结构动力分析中的应州[J].水利学报,2001,(2):2428.
    [79]Homer D A, Carrillo A R, Peters J F. High resolution soil vehicle interaction modeling [J]. Mechanics Of Structures And Machines,1998,26(3):305-318.
    [80]Homer D A, Peters J F, CarrilIo A R. Large scale discrete element modeling of vehicle—soil interaction [J]. Journal of Engineering Mechanics,2001,127(10):1027-1032.
    [81]Han K, Peric D, Owen D R J. A combined finite/discrete element simulation of shot peening processes. Part Ⅰ:studies on 2D interaction laws [J]. Engineering Computations,2000,17(5): 593-619.
    [82]Han K, Peric D, Owen D R J. A combined finite/discrete element simulation of shot peening processes. Part Ⅱ:3D interaction laws [J]. Engineering Computations,2000,17(65):680-702.
    [83]Owen D R J, Feng Y T. Parallelised finite/discrete element simulation of multi-fracturing solids and discrete system [J]s. Engineering Computations,2001,18(3):557-576.
    [84]Cundall P A, Strack O D L. Particle flow code in 2 Dimen-sions[A]. Itasca Consulting Group, Inc.,1999.
    [85]Cundall P A, Strack O D L. A discrete numerical model for graunlar assemblies[J]. Geotechnique,1979,29 (1):47-65
    [86]周健,池永,池毓蔚,徐建平.颗粒流方法及PFC2D程序[J].岩土力学,2000,21(3):271-274.
    [87]Shi Genhua. Discontinuous deformation analysis, a new numerical model for the static and dynamics of block system [D].Department of civil Engineering, University of California, Berkely, USA:1988
    [88]Chern J C, Koo C Y, Chen S,. Development of Second Order Displacement Function for DDA and Manifold Method Working Forum on the Manifold Method of Material Analysis [J], Vicksburg, 1990:183-202.
    [89]Koo C Y, Chern J C. The development of DDA with third order displacement function [C]. Proceedings of the First International Forum Discontinuous Deformation Analysis(DDA) and Simulations Discontinuous media, Berkeley, USA,1996:342-350.
    [90]Ma Max Y, Zaman Musharraf, Zhou J H. Discontinuous deformation Analysis using the third order displacement function [C]. Proceedings of the First International Forum on Discontinuous Deformation Analysis(DDA)and Simulations of Discontinuous media. Berkeley, USA,1996: 383-394.
    [91]Shi G H. Block System Modeling By Discontinuous Deformation Analysis. Southampton, UK and Boston, USA:Computational Mechanics Publ ications,1993.
    [92]Bernard Amadei, Chihsen Lin, Jerry Dwyer. Recent Extensions to the DDA Method [C]. proc.1st Int. Forum on DDA, Berkeley, USA,1996:1-30.
    [93]Hilbert L B Jr, Yi W, Cook N G W. A new discontinuous finite element method for interaction of many deformable bodies ingeomechanics [C]. Pro 8Th Int. Conf. meth adv, Geomech.,1994.
    [94]Cai Yongen, Liang Guopin, Shi Geng-hua, et al. Studing impact problem by LDDA method: Discontinuous Deformation analysis(DDA)and Simulations of discontinuous media [J]. TSI Press, 1996.
    [95]Liang Guo-pin, Wang Cheng-guo. LDDA on the high speed catenary—pantograph system dynamics:Discontinuous Deformation analysis(DDA)and simulations of discontinuous media [J]. TSI press,1996.
    [96]Wang Chung-yue, Chuang Ching-chiang, Sheng Jopan. Time Integrat ion Theories for the DDA Method with Finite Element Meshes [C]. proc.1st Int. Forum on DDA, Berkeley, USA,1996: 263-287.
    [97]Dong Xuecheng, Wu Aiqing, Ren Fang. A Preliminary Application of Discontinuous Deformat ion Analysis(DDA)to the Three Gorges Project on Yangtze River [C], China. proc.1 st Int. Forum on DDA, Berkeley,USA.,1996:310-317.
    [98]Ke Te-chih. Application of DDA to Stability Analysis of Rock Masses [C]. proc.Ist Int. Forum on DDA, Berkeley, USA,1996:334-341.
    [99]裴觉民,石根华.岩石滑坡体的块体动态稳定和非连续变形分析[J].水利学报,1993,(3):28-34.
    [100]吴洪词.用改进的DDA法模拟岩体的破裂[J].岩石力学与工程学报,1997,15(增):556-558.
    [101]Chris Pearce, Nenad Bicanic, Appapillai Thavalingham, Zhi Hong Liao. On the DDA Framework for Modelling Concrete Fracture [C].3rd. Int. Conf. on DDA, Colorado, USA, 1999.
    [102]Yuzo Ohnishi, Shigeru Miki. Development of Circular and Elliptic Disc Elements for DDA [C]. proc.Ist Int. Forum on DDA, Berkeley,USA,1996:44-51.
    [103]Patricia A Thomas, Jonathan D Bray, Fe—chih Ke. Discontinuous Reformation Analysis for soll mechanics [C]. proc.1st Int. Forum on DDA, Berkeley, USA,1996:454-462.
    [104]Guangqi Chen, Shigeru Miki, Yuzo Ohnishi. Development of the interactive visualization system for DDA [C]. Proceedings of The 9th Int. Conf, on computer Methods and Advances in Geomechanics, Wuhan,China,1997:495-500.
    [105]Zhang Yonghui, Cheng Yungming. The extension and app]ication of DDA method [J].岩土工程学报,1998,20(2):109-111.
    [106]吴益民.节理岩体三维不适续变形分析方法研究及应用[D].武汉:武汉大学,2003.
    [107]Shi Gen-hua. Applications of Discontinuous Deformation AnalysiS and Manifold Method [C].3rd Int. Conf. on DDA, Colorado,USA,1999:3-15.
    [108]王如路,陈乃明,刘宝深.三维块体不连续变形分析理论简析[J].石力学与工程科学报,1996,15(3):219-224.
    [109]姜清辉.三维非连续变形分析方法的研究[D].武汉:中国科学院武汉岩土力学研究所,2000.
    [110]石川逵也,大西青三.道床,f乡夕}刀变形举勤c二对中否不连续变形法(DDA)o逋用[J].土木学会论文集,1998,589(3):205-217.
    [111]郭培玺,林绍忠.粗粒料力学特性的DDA数值模拟[J].长江科学院院报,2008,25(1):58-60.
    [112]郭培玺,林绍忠.粗粒料颗粒随机分布的数值模拟[J].长江科学院院报,2007,24(4):50-52,56.
    [113]李艳洁,徐泳.用离散元模拟颗粒堆积问题[J].农机化研究,2005,2:57-59.
    [114]周英,张国琴.颗粒尺寸对通道内颗粒静止角的影响[J].中国科学:物理学2009,39(2):318-320.
    [115]刘军,于刚,赵长兵,胡文,仇海亮.不同尺寸分布散粒材料沙堆形成过程的二维离散元模拟[J].计算力学学报,2008,25(4):568-573.
    [116]江巍,郑宏,王彦海.2005.非连续变形分析(DDA)方法理论研究发展现状[J].黑龙江水专学报,32(4):83-85.
    [117]张剑,金南国,金贤玉,郑建军.2004.混凝土多边形骨料分布的数值模拟方法[J].浙江大学学报(工学版),38(5):581-585.
    [118]G.Saussine, C.Cholet, P.E.Gautier, F.Dubois, C.Bohatier, and J.J.Moreau. Modelling ballast behaviour under dynamic loading. Part 1:A 2D polygonal discrete element method approach[J]. Comput. Methods Appl. Mech. Engrg,195:2841-2859.
    [119]B.Indraratna, D.Ionescu, D.Christie, and R.Chowdhury. Compression and Degradation of Railway Ballast Under One-Dimensional Loading[J]. Australian Geomechanics,1997,48-61.
    [120]王文博.铁路客运专线场站排水构筑物的研究[J].铁路运输与经济,2005,27(10):22-24.
    [121]B.P.B.Hoomans, J.A.M.Kuipers, W.J.Briels and W.P.M.Van Swaaij. Discrete Particle Simulation of Bubble And Slug Formation in A Two-Dimensional Gas-Fluidised Bed:A Hard-Sphere Approach [J]. Chemical Enoineerin Science,1996,51 (1):99-118.
    [122]刘萌成,高玉峰,刘汉龙等.粗粒料大三轴试验研究进展[J].岩土力学,2002,23(2):5.
    [123]曾远,周健.砂土的细观参数对宏观特性的影响研究[J].地下空间与工程学报,2008,4(3):5.
    [124]韩鑫烨.土工编织袋力学特性的DDA数值模拟[J].北京航空航天大学第七届学术论坛,2010.
    [125]秦红玉,刘汉龙,高玉峰,戴鹏飞等.粗颗粒强度和变形的大型三轴试验研究[J].岩土力学,2004,25(10):1575-1580.

© 2004-2018 中国地质图书馆版权所有 京ICP备05064691号 京公网安备11010802017129号

地址:北京市海淀区学院路29号 邮编:100083

电话:办公室:(+86 10)66554848;文献借阅、咨询服务、科技查新:66554700