考虑滑移效应的钢—混凝土组合梁桥力学行为研究
详细信息    本馆镜像全文|  推荐本文 |  |   获取CNKI官网全文
摘要
钢一混凝土组合梁是通过抗剪连接件将钢梁与混凝土翼板组合而共同工作的一种组合构件,它兼有钢结构和混凝土结构的优点。尽管钢—混凝土组合梁在国内外都有比较广泛的研究,然而在设计理论及实际应用中仍然存在着许多技术难题。本文以组合梁的界面滑移效应为研究对象,提出了考虑界面滑移效应的新方法,并深入研究了滑移效应对结构力学行为的影响。完成的主要工作和取得的成果如下:
     (1)借鉴桩基计算的m法,把栓钉在混凝土中的力学行为,类比为桩基在土体中的力学行为,并以此建立了栓钉在混凝土中的变形微分方程,利用幂级数法求解了该微分方程的解析解,理论推导了一种计算栓钉抗滑移刚度的计算公式。在此基础上,提出了一种新的栓钉荷载—滑移本构关系。
     (2)根据Goodman弹性夹层假设及弹性体变形理论,建立了考虑栓钉滑移效应的经典变分方程,遵循最小势能原理,导出简支和悬臂组合梁的挠度和滑移控制微分方程,利用边界条件得到了在均布荷载和集中荷载作用下,简支和悬臂组合梁考虑界面滑移效应的挠度计算的解析表达式。
     (3)根据组合梁的构造和受力特点,提出了一种适合于组合梁计算分析的新型板梁单元。该方法通过化整为零,将组合梁离散成混凝土、钢梁和连接件三种子单元,分别推导了三种子单元的刚度矩阵;然后通过单元自由度与组合单元自由度的转化矩阵,集零为整,将子单元组拼成组合单元。并利用ANSYS软件的UPFs平台二次开发技术,实现了用户单元,为组合梁的有限元分析开辟了一条高效、便捷之路,可用于工程实践。
     (4)以一座三跨预应力钢—混凝土组合梁桥为背景设计了一组1:2的节段模型静力试验和1:8的节段模型徐变试验。试验结果表明:①、普通剪力钉模型和槽钢剪力件模型的破坏形式一致,但槽钢剪力件模型的竖向破坏荷载略大。②、单纯水平加载工况下本文理论计算滑移曲线与实测滑移曲线在数值上存在一定误差,但总体趋势和规律吻合较好。③、收缩徐变模型试验结果表明,按本文方法计算得到的长期挠度随时间的变化曲线与实测长期挠度曲线趋势一致,误差较小;且采用本文方法对收缩徐变效应进行计算,应力和挠度的计算结果与实测结果均吻合较好。验证了本文方法的正确性。
     (5)结合广州鹤洞大桥和九江大桥修复工程,采用本文提出的板梁有限元法和剪力连接件粘结滑移本构关系,对钢—混凝土组合梁在常规荷载作用下的力学行为和极限承载能力进行深入研究,得到了界面滑移刚度对结构受力性能的影响。
Composite beam, which comprises a steel girder and a reinforced concrete slabinterconnected by shear connectors, has both advantages of steel structure and concretestructure. Although it has been widely investigated at home and abroad, many problems stillneed to be worked over in design and in practice. In this thesis, studies have been carried onabout the relative tangential displacement (slip) between the steel girder and the concrete slab.New methods have been proposed and been used to analysis the effects of the slip onmechanical behavior of the composite bridge. The main research works are as follows:
     According to the mechanical behavior, shear connector has been considered as a Winklerfoundation with an assumption of the linear relationship between the stiffness and the depth.A displacement differential equation has been set up and solved by the power seriesexpansion. An analytic method for calculating the slip stiffness of shear connector has beenproposed, and a constitutive relation between load and slip has also been established.
     The differential governing equations of composite beam considering the slip effect hasbeen present based on minimum potential energy and Goodman's hypothesis. Freelysupported composite beam under uniform load concentrated load has been studiedrespectively, and the deflection expressions are obtained.
     A structural modeling methodology was presented. A segment of the composite beamwas divided into several parts, which include concrete slabs, steel girders and shearconnectors. Each part is regarded as a sub-element. The stiffness matrixes of everysub-element were obtained via the variation method respectively and then assembled into asuper-element with the compatibility of deformation. Through the secondary development ofUPFs, the user element is realized on the finite element software ANSYS.
     Two scale model tests have been designed to verify the methods proposed in this thesis.A three spans composite beam bridge was taken as the archetype. The first test included twocomposite beam segment models with the same scale of1:2and aimed at the stressdistribution and the relative tangential displacement of the composite beam with the differentkind of connectors. Common shear connectors were used in one model while U-steelconnectors were used in the other. Two observations as follows were found:(1) two modelsshare the same collapse mode but are different in the value of the vertical collapse load, themodel with U-steel connectors has bigger the vertical collapse load than the other;(2) whenthe model borne the horizontal force, the test slip curves and calculating curves whichobtained by using the method proposed in this thesis have the same tendency although they have some different values. After proposing a method for calculating the shrinkage and creepeffect of composite beam, The second test has been carried on to validate it based on a scalemodel which is1:8of the archetype. It was found from the test that the method is suitable forthe composite beam.
     Based on the achievements in this thesis, the constitutive relation between load and slipand the super-element of composite beam, Hedong bridge and Jiujiang new bridge werestudied in detail to uncover the effect of slip stiffness on mechanical behavior and ultimatebearing capacity under the common load.
引文
[1]胡少伟,聂建国,罗玲.钢-混凝土组合梁抗扭特性研究[J].建筑结构学报.1999,29(4):38-40.
    [2]聂建国,秦凯,周天然等.预应力钢-混凝土组合梁的刚度[J].工业建筑,2003,33(12):6-8.
    [3]聂建国,李绍敬,李晨光等.预应力钢——混凝土连续组合梁内力重分布试验研究[J].工业建筑,2003,33(12):12-14.
    [4]聂建国.钢-混凝土组合梁长期变形的计算与分析[J].建筑结构.1997,24(1):42-45.
    [5]聂建国,沈聚敏,袁彦生.钢——混凝土简支组合梁变形计算的一般公式[J].工程力学,1994,11(l):21-27.
    [6]聂建国,崔玉萍.钢-混凝土组合梁在单调荷载下的变形及延性[J].建筑结构学报,1998,19(2):30-36.
    [7]聂建国,沈聚敏,袁彦声等.部分剪切连接钢-混凝土组合梁受弯极限承载力的计算[J].建筑结构学报,1996,17(2):21-29.
    [8]聂建国,陈林,肖岩.钢-混凝土组合梁正弯矩区截面的组合抗剪性能[J].清华大学学报(自然科学版).2002,42(6):835-838.
    [9]聂建国,张眉河.钢-混凝土组合梁负弯矩区板裂缝的研究[J],清华大学学报(自然科学版).1997,37(6):95-99.
    [10]陈世鸣,顾萍.影响钢-混凝土组合梁挠度计算的几个因素[J].建筑结构学报,2004,34(l):31-33.
    [11]王力,杨大光,孙世钧.钢-混凝土组合梁滑移及掀起的理论分析方法[J].哈尔滨建筑大学学报.1998,31(l):37-42,
    [12]王力,霍越群,涂劲.钢-混凝土组合梁截面刚度的分析[J].哈尔滨工业大学学报,2006,38(2):199-202.
    [13]方恺,陈世鸣,考虑剪力连接件刚度的钢-混凝土组合梁有限元分析[J].工业建筑,2003,33(9),75-77.
    [14]方立新,宋启根.部分剪切连接组合梁弹性刚度和极限强度的计算[J].工业建筑.2000.30(l):47-50.
    [15]聂建国,樊健生,王挺.钢——压型钢板混凝土组合梁裂缝的试验研究[J].土木工程学报.2002.35(l):15-20.
    [16]聂建国,熊辉,胡少伟.开口截面钢-混凝土组合梁弯扭性能的理论分析与试验研究[J].土木工程学报.2004,37(l1):6-10.
    [17]聂建国,李绍敬,李晨光等.预应力钢——混凝土连续组合梁内力重分布试验研究[J].工业建筑,2003,33(12):12-14.
    [18]Nie J.G., Xiao Y., Wang H Q. Experimental Studies On Behavior Of Composite SteelHigh-Strength Concrete Beams.ACI Structura1Joumal,2004,101(2):245-251.
    [19]聂建国,王洪全.钢-混凝土组合梁纵向抗剪的试验研究[J].建筑结构学报.1997,18(2):13-19.
    [20]聂建国,陈林,肖岩.钢-混凝土组合梁抗剪研究中的塑性分析方法[J].工程力学,2002,19(5):48-51.
    [21]聂建国,朱红超,罗玲等.开口截面钢-混凝土组合梁抗扭的试验研究[J].建筑结构学报,2002,23(2):48-54.
    [22]聂建国,沈聚敏.滑移效应对钢-混凝土组合梁抗弯强度的影响及其计算[J].土木工程学报,1997,30(l):31-36.
    [23]Nie J.G., Fan J.S., Cai C.S. Stiffness And Deflection Of Steel-Concrete Composite BeamsUnder Negative Bending. Journal Of Structural Engineering,2004,130(11):1842-1851.
    [24]聂建国,王洪全,谭英等.钢——高强混凝土组合梁的试验研究[J].建筑结构学报,2004,25(l):58-62.
    [25]田春雨,聂建国.简支组合梁混凝土翼缘剪力滞后效应分析[J].清华大学学报,2005,45(9):1166-1169.
    [26]聂建国,田春雨.考虑剪力滞后的组合梁极限承载力计算[J].中国铁道科学,2005,26(4):16-22.
    [27]聂建国,田春雨.钢——混凝土简支组合梁塑性阶段有效宽度分析[J].铁道科学与工程学报,2004,1(l):39-43.
    [28]王连广.钢与混凝土组合结构理论与计算[M].北京,科学出版社,2005.
    [29]赵鸿铁.钢与混凝土组合结构[M].北京:科学出版社,2001.
    [30]朱聘儒.钢一混凝土组合梁设计原理阿[M].北京:中国建筑工业出版社,2006.
    [31]刘玉擎.组合结构桥梁[M].北京:人民交通出版社,2005.
    [32]周起敬,姜维山,潘泰华主编.钢与混凝土组合结构设计施工手册[M],北京:中国建筑工业出版社,1991.
    [33]劳埃扬.张培信译.钢一混凝土组合结构设计[M].上海:同济大学出版社.1991.
    [34]Matus R A, Jullien J F. An Experimental and Analytical Study of a New Shear Connectorfor Composite Steel-Concrete Beams[J].1996:413-418.
    [35]Su R K, Pam H J, Lam W Y. Effects of shear connectors on plate-reinforced compositecoupling beams of short and medium-length spans[J]. Journal of Constructional SteelResearch Behaviour, analysis and design of steel.2006,62(1-2):178-188.
    [36]Loh Y.H., Uy B., Bradford M.A. The Effects of Partial Connection In The HoggingMoment Regions of Composite Beams Part I-Experimental Study. Journal ofConstructional Steel Research,2004,60:897-919.
    [37]Loh Y.H., Uy B., Bradford M.A. The Effects of Partial Connection In The HoggingMoment Regions of Composite Beams Part II-Analytical Study. Journal of ConstructionalSteel Research,2004,60:921-962.
    [38]Ollgard J G, Slutter R G,Fisher J W.Shear Strength of Stud Connectors in Lightweight andNormal Weight Conerete[J].Engineering Journal of American Institute of SteelConstruction,1971,8(2):55-64.
    [39]Johnson R P. Partial-interaction design of Composite beams[J].The StructuralEngineer,1975,53(8):305-311.
    [40]Moffatt K,R., Lim P.T.K. Finite Element Analysis of Composite Box Girder BridgesHaving Complete or Imcomplete Interaction[J]. Proc. Instn. Civ. Engrs.,Part2,1976,61:l-22.
    [41]Oehlers D.J., Coughlan C.G. The shear stiffness of stud shear connections in compositebeams[J]. Journal of Constructional Steel Research,1986,(6):273-284.
    [42]Oehlers D.J., Johnson R.P. The strength of stud shear connections in compositebeams[J].The Structural Engineering.1987,65(2):44-48.
    [43]Mottram J.T., Johnson R.P. Push tests on studs welded through Profiled steel sheeting[J].The Structural Engineering.1990,68(10):187-193.
    [44]Lam D., Elliott K.S., Nethercot D.A. Push-off tests on shear studs with hollow-coredfloor slabs[J]. The Structural Engineering.1998,76(9):167-173.
    [45]Moy S.S.J., Tayler C. The effete of precast concrete planks on shear connectorstrength[J].Journal of Constructional Steel Research,1996,36(3):201-213.
    [46]Scott A C, Prabhjeet S. Behavior of shear studs subjected to fully reversed cyclicloading[J].Journal of Structural Engineering,2003,129(11):1466-1474.
    [47]N. Gattesco, E. Giuriani. Experimental Study on Stud Shear Connectors subjected toCyclic Loading[J]. Journal Steel Res.2003,29(11):1466-1474.
    [48]Cem Topkaya, Joseph A. Yura, Eric B.Williamson. Composite Shear Stud Strength atEarly Concrete Ages[J]. Journal of Structural Engineenng,2004,130(6):952-960.
    [49]Lam Dennis, Ei-lobody Ehab. Behavior of headed stud shear connectors in compositebeam[J].Journal of Structural Engineering,2005,131(l):96-107.
    [50]Oehlers D.J. Design and assessment of shear connectors in composite bridgebeams[J].Journal of Structual Engineering.1995,121(2):214-224.
    [51]Wang Y C. Deflection of Steel-Concrete Composite Beams with Partial ShearInteraction[J].Journal of Structural Engineering,1998,124(10):1159-1165.
    [52]Johnson R P. Resistance of Stud Shear Connectors to Fatigue[J].Journal of ConstructionalSteel Research,2000,56(2):101-116.
    [53]Oehlers D.J., Rudolf S, Michael F Y. Effect of friction on shear connection in compositebridge beams[J]. Journal of Bridge Engineering,2000,5(2):91-98.
    [54]Dall A.A., Zona A. Non-linear Analysis of Composite Beams by A DisplacementApproach[J]. Computers and Structures,2002,80:2217-2228.
    [55]Shim Changsu, Lee Pilgoo, Yoon Taeyang. Static Behavior of Large Stud ShearConnectors[J]. Engineering Structure,2004.26(12):1864-1860.
    [56]Lee Pilgoo, Shim C'hangsu, C'hang Sungpil. Static and Fatigue Behavior of Large StudShear Connectors for Steel Concrete Composite Bridges[J].Journal of ConstructionalSteel Research.2006.61(9):1270-1286.
    [57]Ranzi G, Bradford M A. Composite beams with both longitudinal and transverse partialinteraction subjected to elevated temperatures[J]. Engineering Structures.2007,29(10):2737-2750.
    [58]Uy B, Bradford M A. Local buckling of cold formed steel in composite structuralelements at elevated temperatures[J]. Journal of Constructional Steel Research.1995,34(1):53-73.
    [59]Wong M B. Adaptation factor for moment capacity calculation of steel beams subject totemperature gradient[J]. Journal of Constructional Steel Research.2007,63(8):1009-1015.
    [60]Mirza O, Uy B. Behaviour of headed stud shear connectors for composite steel-concretebeams at elevated temperatures[J]. Journal of Constructional Steel Research., In Press,Corrected Proof.
    [61]Vianna J D C, Costa-neves L F, Da S V, et al. Experimental assessment of Perfobond andT-Perfobond shear connectors' structural response[J]. Journal of Constructional SteelResearch.2008,65(2):408-421.
    [62]C'hoi Sengkwan,Han Sanghoon,Kim Sunghae,et al. Performance of Shear Studs inFire[C].Application of Structural Fire Engineering,2009:490-495.
    [63]Mahmood Md Tahir,Poi Vgian Shek,Cher Sung Tan. Push off Tests on Pin ConnectedShear Studs with Composite Steel Concrete Beams [J].Construction and BuildingMaterials,2009:23(9):3024-3033.
    [64]聂建国,谭英,王洪全.钢──高强混凝土组合梁栓钉剪力连接件的设计计算[J].清华大学学报(自然科学版).1999(12).
    [65]方立新,宋启根.部分剪切连接组合梁弹性刚度和极限强度的计算[J].工业建筑.2000(01):47-50.
    [66]聂建国,崔玉萍,石中柱等.部分剪力连接钢──混凝土组合梁受弯极限承载力的计算[J].工程力学.2000(03):37-42
    [67]房贞政,郑则群.不同剪力连接程度预应力钢-混凝土组合连续梁的试验研究[J].福州大学学报(自然科学版).2002(03):343-348.
    [68]方恺,陈世鸣.考虑剪力连接件刚度的钢—混凝土组合梁有限元分析[J].工业建筑.2003(09).
    [69]占玉林,赵人达,毛学明.钢—混凝土组合结构中剪力连接件承载力的比较[J].四川建筑科学研究.2006(06).
    [70]Da S A, Sousa J J. A family of interface elements for the analysis of composite beamswith interlayer slip[J]. Finite Elements in Analysis and Design., In Press, CorrectedProof.
    [71]Zona A, Ragni L, Dall A A. Finite element formulation for geometric and materialnonlinear analysis of beams prestressed with external slipping tendons[J]. Finite Elementsin Analysis and Design.2008,44(15):910-919.
    [72]Salari M R, Spacone E. Finite element formulations of one-dimensional elements withbond-slip[J]. Engineering Structures.2001,23(7):815-826.
    [73]Byfield M P. An Analysis of Inter Shear-Stud Slip in Composite Beams[J].2001:393-400.
    [74]Newmark N.M., Siess C.P., Viest I.M. Test and Analysis of Composite Beams withIncomplete Interaction[J]. Experimental Stress Analysis,1951,9(6):896-901.
    [75]Barnard P.R., Johnson R.P.Ultimate strength of composite beams[J]. Proc. Instn. Civ.Engrs.,Part2:1965,32(10):161-179.
    [76]Johnson R.P., May I.M. Partial-Interaction Design of Composite Beams[J].The StrueturalEngineer,1975,53(8):305-311.
    [77]Rotter J.M., Ansourian P. Cross-section behavior and ductility in composite beams[J].Proc.Instn.Civ. Engrs., Part2,1979(6):453-474.
    [78]Ansourian P., Roderick J.W. Analysis of composite beams[J]. Journal of StructuralDivision,1978,104(10):1631-1645.
    [79]Oven V A, Burgess I W, Plank R J,et al. An Analytical model for the analysis ofcomposite beams with partial interaction[J].Computers&Structures,1997,62(3):493-504.
    [80]Ayoub A, Filippou F C. Mixed formulation of nonlinear steel-concrete composite beamelement. Journal of Structural Engineering,2000,126(3):371-381.
    [81]Salari M R, SPacone E. Analysis of Steel-Concrete Composite Frames with Bond-slip.Journal of Structural Engineering,2001,127(11):1243-1250.
    [82]Salari M R, Spacone E. Finite element formulations of one-dimensional elements withbond-slip[J]. Engineering Structures,2001,23(7):815-826.
    [83]Salari M R, Spacone E, Shing P B,et al. Nonlinear analysis of composite beams withdeformable shear connectors[J]. Journal of Structual Engineering,1998,124(10):1148-1158.
    [84]Faella C, Martinelli E, Nigro E. Shear connection nonlinearity and deflections ofsteel-concrete composite beams a simplified method[J].Journal of StructualEngineering,2003,129(1):12-20.
    [85]Spacone E, Sherif E. Nonlinear analysis of steel-concrete composite structures state ofthe art[J].Journal of Structual Engineering,2004,130(2):159-168.
    [86]王力,杨大光,孙世钧.钢—混凝土组合梁滑移及掀起的理论分析方法[J].哈尔滨建筑大学学报.1998(01):39-44.
    [87]罗如登,叶梅新.组合梁钢与混凝土板相对滑移及栓钉受力状态研究[J].铁道学报.2002(03):57-61.
    [88]蒋丽忠,余志武,李佳.均布荷载作用下钢—混凝土组合梁滑移及变形的理论计算[J].工程力学.2003(02):133-137.
    [89]孙飞飞,李国强.考虑滑移、剪力滞后和剪切变形的组合梁单元[J].同济大学学报(自然科学版).2004(04):436-440.
    [90]周凌宇,余志武,蒋丽忠.组合梁滑移和剪切变形双重效应的有限元分析[J].中国铁道科学.2004(03):104-109.
    [91]余志武,周凌宇,蒋丽忠.钢-混凝土连续组合梁滑移与挠度耦合分析[J].工程力学.2004(02):76-83.
    [92]樊健生,聂建国.负弯矩作用下考虑滑移效应的组合梁承载力分析[J].工程力学.2005(03):177-182.
    [93]周凌宇,余志武,蒋丽忠.钢—混凝土组合梁界面滑移剪切变形的双重效应分析[J].工程力学.2005(02):62-67.
    [94]孙飞飞,李国强.考虑滑移、剪力滞后和剪切变形的钢—混凝土组合梁解析解[J].工程力学.2005(02):96-103.
    [95]王文炜,翁昌年,万水, et al.考虑滑移的钢—混凝土组合梁有限单元法[J].东南大学学报(自然科学版).2007(02):206-212.
    [96]蒋秀根,剧锦三,傅向荣.考虑滑移效应的钢—混凝土组合梁弹性应力计算[J].工程力学.2007(01):143-146142.
    [97]蒋秀根,孟石平,剧锦三.基于整体-局部弯曲模型的钢—混凝土组合梁界面滑移及其效应分析[J].工程力学.2008(05):85-90.
    [98]Bazant Z.P. Prediction of Concrete Creep Effects Using Age-Adjusted Effeetive ModulusMethod [J]. ACI Journal, April,1972,69(2).
    [99]R.lan Gilbert. Time-dependent Analysis of Composite Steel-Concrete Sections[J]. Journalof Structural Engineering,1989.9:2687-2705.
    [100] Angelo Marcello Tarantino, Luigino Dezi. Creep Effects in Composite Beams WithFlexible Sheer Connectors[J]. Journal of Structure Engineering,1992.8:2063-2081.
    [101] Luigino Dezi, Angelo Marcello Tarantino. Creep in Composite ContinuousBeams-l:Theoretical Treatment[J].Journal of Structural Engineering,1993,7:2096-2111.
    [102] Luigino Dezi, Angelo Marcello Tarantino. Creep in Composite ContinuousBeams-l:Parametric Study[J]. Journal of Structural Engineering,1993,7:2112-2133.
    [103] Luigino Dezi, Graziano Leoni, Angelo Marcello Tarantino. Algebraic Methods forCreep Analysis of Continuous Composite Beams[J].Journal of StructuralEngineering,1996,4:423-430,1112-1119.
    [104] Bradford M.A., Gilbert R.I. Composite Beams with Partial Interaction UnderSustained Loads.Journal of Structural Engineering.1992,118(7).
    [105] R.1an Gilbert, Mark Andrew Bradford. Time-dependent Behavior of ContinuousComposite Beams at Sevice Loads[J].ASCE,1995,121(2):319-327.
    [106] Luigino Dezi, Graziang Leonietal. Time-dependent Analysis of PrestressedComposite Beams[J].ASCE,1995,121(4):621-633.
    [107] Luigino D, Graziano L, Angelo M T. Algebraic methods of creep analysis ofcontinuous composite beams[J].Journal of Structual Engineering,1996,122(4):423-430.
    [108] Amadio C, Fragiacomo M. Simplified Approach to Evaluate Creep and ShrinkageEffects in Steel-Concrete Composite Beams[J].Journal of StructuralEngineering,1997.9:1153-1162.
    [109] Luigino D, Fabrizio G, Graziano L,et al. Time-dependent analysis of shear-lag effectin composite beams[J]. Journal of Engineering Mechanics,2001,127(1):71-79.
    [110] Fragiacomo M, Amadio C, Macorini L. Finite-element model for collapse andlong-term analysis of steel-concrete composite beams[J].Journal of StructualEngineering,2004,130(3):489-497.
    [111]周履.混凝土收缩徐变引起的钢-混凝土结合梁的内力重分配[J].桥梁建设.2001(02):1-4.
    [112]何曙明,张俊平,梅力彪.预应力结合梁收缩徐变行为的长期试验研究[J].公路.2003(06):50-53.
    [113]盛兴旺,杨建中.预应力混凝土组合梁徐变应力重分布[J].桥梁建设.2003(04):11-14.
    [114]王军文,龙佩恒,刘志勇.结合梁中的徐变影响分析[J].公路交通科技.2004(08):38-41.
    [115]邱文亮,姜萌,张哲.钢—混凝土组合梁收缩徐变分析的有限元方法[J].工程力学.2004(04):162-166.
    [116]王骅,薛伟辰.考虑收缩徐变的钢—混凝土组合梁变形计算[J].长安大学学报(自然科学版).2004(01):56-60.
    [117]王连广,刘莉,崔敬奇.预应力钢与高强混凝土组合梁徐变效应分析[J].东北大学学报(自然科学版).2005(07):695-698.
    [118]刘来君,贺栓海.澜沧江悬索桥钢混组合梁徐变效应分析[J].中外公路.2006(03):126-128.
    [119]温庆杰,叶见曙.钢—混凝土组合梁的收缩徐变效应分析[J].工业建筑.2006(S1):492-495.
    [120]王宝万,张元海,梅山.结合梁中混凝土收缩徐变引起的次内力分析[J].兰州交通大学学报.2008(01):24-27.
    [121]陈玲珠,蒋首超,张洁.栓钉剪力连接件的承载能力研究综述[J].钢结构,2010,25(9):5-6.
    [122][122]聂建国.钢-混凝土组合梁结构——试验、理论与应用[M].北京:科学出版社,2005:60-61
    [123][123]Shim Chang-Su, Lee Pil-Goo. Static behavior of large stud shear connectors.[J].Engineering Structures.2004,26(12):1853-1860.
    [124][124]周安,戴航,刘其伟.栓钉连接件极限承载力及剪切刚度的试验[J].工业建筑,2010,37(10):84-87.
    [125]125中华人民共和国交通部.公路桥涵地基与基础设计规范(JTG D63-2007)[S].北京:人民出版社,2007.
    [126]郑舟军,陈开利.混合梁斜拉桥结合段剪力钉受力机理研究[J].武汉理工大学学报(交通科学与工程版),2008,32(4):767-769.
    [127]李云安,葛修润.岩-土-混凝土破坏准则及其强度参数估算[J].岩石力学与工程学报,2004,23(5):770-776.
    [128]林传金,宗周红,唐朝阳.中22栓钉剪力连接件荷载-滑移关系试验研究.哈尔滨工业大学学报,2005,37(增刊):376-380,392
    [129] Chang-Su Shim, Pil-Goo Lee, Tae-Yang Yoon. Static behavior of large stud shearconnectors[J]. Engineering Structures2004,26(7):1853–1860
    [130]王连广.钢与混凝土组合结构理论与计算[M].北京:科学出版社,2005,46-83
    [131]聂建国,王洪全.钢-混凝土组合梁纵向抗剪的试验研究[J].建筑结构报,1998,18(2):40-46.
    [132]中华人民共和国建设部.钢结构设计规范(GB50017-2003)[S].北京:中国计划出版社,2003.
    [133]聂建国,沈聚敏.滑移效应对钢—混凝土组合梁弯曲强度的影响及其计算[J].土木工程学报,1997,30(1):31-36.
    [134] R P Johnson.Composite structure of steel and structure[M].Blackwell ScientificPublications,1994.
    [135] N M Newmark,C P Siess,I M Viest.Test and analysis of composite beams withincomplete interaction[J].Experimental Stress Analysis,1951(9):75-92.
    [136] Yam L C P.Ultimate-load behaviour of composite T-beams having inelastic shearconnection[D].Phd Thesis,University of London,December,1966.
    [137] Leon R T,Viest I M.Theories of incomplete interaction in compositebeams[C].Proceedings Composite Construction in Steel and ConcreteⅢ,Irsee,Germany,1996.858-870
    [138] FragiacomoM, AmadioC, MacoriniL. Finite-element model for collapse andlong-term analysis of steel-concrete composite beams [J].Journal ofStructuralEngineering,2004,130(3):489-497.
    [139] FaellaC, MartinelliE, Nigro E. Steel and concrete composite beams with flexibleshear connection:“exact” analytical expression of the stiffness matrix and application[J].Computers&Structures,2002,80(11):1001-1009.
    [140]邱文亮,姜萌,张哲.钢—混凝土组合梁收缩徐变分析的有限元方法[J].工程力学,2004,21(4):162-166.
    [141]王文炜,翁昌年,万水,等.考虑滑移的钢—混凝土组合梁有限单元法[J].东南大学学报(自然科学版),2007,37(2):206-212.
    [142]王荣辉,曾庆元.薄壁箱梁空间计算的板梁单元法[J].铁道学报,1999,21(5):94-98.
    [143]饶瑞.大跨度预应力混凝土箱梁桥徐变效应研究[D].广州:华南理工大学,2009
    [144]邵旭东.桥梁工程(第二版)[M].北京:人民交通出版社,2007:139-145
    [145]江见鲸.混凝土结构有限元分析[M].北京:清华大学出版社,2005.
    [146]程玮.基于ANSYS二次开发的钢筋混凝土结构倒塌仿真分析及其程序设计[D].上海:同济大学,2002
    [147]郑希涌,高波,韩丽,等.砼徐变系数影响因素分析[J].公路与汽运,2006,(113):117-118
    [148]颜东煌,田仲初,李学文,等.混凝土桥梁收缩徐变计算的有限元方法与应用[J].中国公路学报,200417(2):55-58
    [149]高政国,黄达海,赵国藩.混凝土结构徐变应力分析的全量方法[J].土木工程学报,200134(3):10-14
    [150]余报楚,张哲,李生勇等.一种混凝土桥梁徐变的有效计算方法[J].哈尔滨工业大学学报,200638(6):994-996
    [151]王银辉,陈山林.强迫应变法在混凝土桥梁徐变分析中的应用[J].桥梁建设,2007(1):74-77
    [152]肖汝诚.桥梁结构分析及程序系统[M].北京:人民交通出版社,2002:149-157
    [153]卫军,谈颋.三轴应力状态下结构时间效应的计算[J].广州城市职业学院院报,20071(1):76-86
    [154]铁路钢桥制造规范(TB10212-2009),中华人民共和国铁道部,北京,2009.06
    [155]滕启杰.钢管混凝土拱桥的极限承载力研究[博士学位论文][D].大连理工大学,2007

© 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