钢—混凝土组合箱梁空间分析理论与应用研究
详细信息    本馆镜像全文|  推荐本文 |  |   获取CNKI官网全文
摘要
钢-混凝土组合箱梁结构是在钢结构和钢筋混凝土结构基础上发展起来的一种新型结构。组合箱梁结构充分利用了钢箱结构和混凝土结构的优点。近年来,钢-混凝土组合箱梁在桥梁工程中得到了广泛的应用,特别是在异型桥梁结构中大量使用曲线组合箱梁。组合箱梁空间力学行为和使用性能的研究日益受到关注。组合箱梁结构属于新型结构,而曲线组合箱梁结构力学行为,国内尚属空白,在国外鲜有研究,组合箱梁结构的计算理论研究滞后于工程实践应用。组合箱梁结构在设计计算理论体系上,与钢筋混凝土结构相比,仍存在大量尚未解决的问题。为了解组合箱梁的力学行为以及在桥梁结构中的使用性能,在前人研究的基础上,本文对钢-混凝土组合箱梁的滑移、变形、空间位移模式、空间弹性性能、剪力滞效应、畸变效应、剪切变形等几方面进行了深入的研究,提出了钢-混凝土组合箱梁的滑移和变形分析理论,建立钢-混凝土组合箱梁的梁段有限元模型,主要的研究内容如下:
     应用Goodman弹性夹层假设处理钢-混凝土组合曲线箱梁的界面非线性问题,考虑界面各种连接情况;通过引入轴线变形转角位移函数,分析钢-混凝土组合箱梁的滑移和变形与荷载的关系;推导了钢-混凝土组合箱梁以挠度和扭转角表达的平衡微分方程组,得出了方程的通解以及考虑界面滑移与曲率的挠度、扭转角和轴向变形转角位移的表达式;求出简支组合箱梁在集中力和均布荷载作用下内力、界面约束内力、混凝土板与开口钢箱梁界面内力以及界面滑移量。利用大型有限元程序ANSYS和本文提出的滑移变形理论进行组合箱梁的滑移效应分析。
     基于板梁模型、符拉索夫曲线薄壁梁理论、铁摩辛柯梁理论以及组合梁理论,采用广义坐标法的原理,通过增加自由度的分析方法,在普通梁理论每个节点6个自由度的基础上增加了剪切变形、剪力滞效应、扭转翘曲、畸变角、畸变翘曲、滑移以及滑移应变等7个自由度,提出了一种基于板梁模型的有限组合梁段分析方法;推导了一种新的钢-混凝土组合曲线箱梁分析的组合箱梁梁段单元刚度矩阵,这种组合梁段单元每个节点13个自由度,考虑了组合曲线箱梁的滑移、拉压、弯曲、扭转、剪切、剪力滞效应、翘曲及畸变等特性,及纵向和横向变形的相互作用。按广义坐标法原理,组合箱梁截面上任意一点处的位移为广义位移乘以对应的广义坐标。本文以组合箱梁轴线三个方向的线位移、扭转角、畸变角、剪切变形、剪力滞、滑移等8个自由度为广义位移来描述组合箱梁横截面上任一点的位移。应用最小势能原理,在曲线坐标系下推导了组合箱梁梁段单元刚度矩阵的显式及其等效节点荷载列阵。考虑了组合曲线箱梁横截面剪心和形心不重合的影响,同时编制了相应的有限元分析程序。算例表明了本文理论和程序的正确性和有效性。
     根据组合箱梁的结构特点,提出了组合箱梁的薄壁扭转分析模型,同时考虑翼缘混凝土板与开口钢箱梁两种不同的材料特性。利用薄壁结构理论对组合箱梁进行扭转分析,分别给出了相应的分析方法和计算公式。推导了组合箱梁的动力微分方程,并且利用大型通用有限元程序以及本文组合箱梁段单元分析法分别对典型组合箱梁进行动力参数分析。
     从既有的异型桥梁结构中抽象出一种典型的人字形组合箱梁桥为研究对象,基于ANSYS软件对组合箱梁在人字形桥梁中的应用进行了一系列的静、动力行为的模拟研究,同时进行多方位的参数分析,指出了组合箱梁在异型桥梁结构应用中注意的问题,为异型组合箱梁桥结构的设计、结构分析提供理论参考依据。结合空间梁格分析方法,提出异型组合箱梁桥梁段单元分析的计算模型及分析计算需注意的问题。最后,对钢-混凝土组合箱梁在斜拉桥、部分斜拉桥、自锚式悬索桥以及连续刚构桥中的应用进行分析讨论。
Steel-concrete composite box beam is a new type of structure based on the development foundation of the steel structure and the reinforced concrete structure. The composite box beam may make use of the advantage both the steel box beam and the reinforced concrete slab. The steel-concrete composite box beams have been used for many years and have recently been becoming more popular in China, and most curved composite box beam in China were designed especially in special-shaped overpass bridge structure. studies for both structure behavior and operational performance of composite steel-concrete beams have attracted considerable attentions. Because of the new structure for the steel-concrete composite box beam,studies in this field is still in primary development period at home and abroad, and the studies for analytical theory of the steel-concrete composite box beams are lagging behind the engineering application. Compared with traditional reinforced-concrete box beam structure, there are a lot of issues that need to be solved in field for analytical theory of the steel-concrete composite box beams. To investigate the structural behavior of the steel-concrete composite box beams and application performance better, according to elementary beam theory, by increasing the degree of freedom analytical method, slip, deformation, space displacement model, elastic behaviors, shear lag effect, restrained torsion, distortion angle and distortion warp are studied. The main research achievements are summarized as the following.
     The nonlinear problem for interface of the steel-concrete composite box beams are carried out easily according to Goodman elastic interlayer assumptions, and it can be conveniently dealed with any kinds of connection mode between steel box girder and reinforced concrete slab; the relationships between loading and slip, deformation are analyzed by introducing function of axis deformation rotation displacement; differential equations of the steel-concrete composite box beams include deformation and torsion angle are presented, expression of general solutions was derived, and computational expressions considering interface slip and curvature include distortion angle, axis deformation rotation displacement, and deflection corresponding were obtained; on the basis of the computation expressions above, internal force, deformation, internal force in interface between steel box girder and reinforced concrete slab, and interface slip were conducted under concentrated loading and uniform loading respectively. In addition, based on finite element program ANSYS and this theory, analyses for the slippage effect of the steel-concrete composite box beams were carried out respectively, and the comparison results between this theory and the numerical analysis were obtain.
     Based on slab-beam model, Vlasov's thin-walled beam theory, Timoshonko's beam theory, and composite beam theory, by generalized coordinate analytical principle and increasing the degree of freedom analytical method, a new composite curved beam segment element was used, and the composite curved beam segment element include seven extra degrees-of-freedom over the normal six degrees-of-freedom beam formulation, to take into account the shear deformation, shear lag effects, torsional warping, distorsion angle, distortional warping, slip and slip strain; stiffness matrix of the composite curved beam segment element was derived, and the composite curved beam segment element include thirteen degrees-of-freedom of every node, to take into account the extension, flexure, torsion, torsional warping, slip, distorsion, shear deformation, shear lag effects and interaction between the longitudinal and transverse deformations. According to the generalized coordinate analytical principle, the arbitrary point displacement of the composite beam cross section is equal to the multiplication both generalized displacement and generalized coordinate respectively. In this paper, the generalized displacement u, Vb, vs, w,θ,θ,φ, (?)are taken as fundamental variables to describe arbitrary point displacement on the composite beam cross section. By variational principle, precise expression of element stiffness matrices and equivalent nodal load vector are obtain under local coordinate system.In the present calculating formula, the effects of eccentricity between shear center and centroid of cross section are considered, and code a finite element procedure. The comparison results of the theory analysis and the numerical simulation demonstrate that the proposed spatial composite curved beam segment element is correct and efficient.
     Torsional analysis model of the composite box beams was presented according to structural characteristics of the composite box beams, and two different materials of the composite box beams are taken into account in the present formulation. According to thin-walled structure theory, torsional analysis of the composite box beams was carried out, and the analytical method and calculation formula were presented corresponding. In addition, dynamic differential equation of composite box beams was derived, dynamic parameter analysis for the composite box beams is carried out according to general finite element program ANSYS and this theory respectively.
     Meanwhile, a typical Y-shape composite box beam bridge was selected from existing Y-shape composite box beam bridge as the model for the study to investigate service performance in the structure application, and the static and dynamic analysis for the typical Y-shape composite box beam bridge are conducted based on the finite element program ANSYS. Multi-direction parameter analysis for the typical composite box beam bridge are carried out, and some points for the application performance of the composite box beams are presented to provide theoretical basis for design and structural analysis of the special-shaped composite box beam bridge. Calculation model for the composite box beam segment element analysis of the special-shaped composites box beam bridge and some noticeable problems of the structural anlysis are proposed based on space beam grillage analytical method. Finally, the elementary assumption of its application in cable stayed bridge, partially cable-stayed bridge, self-anchored suspension bridge and continuous rigid frame bridge is proposed.
引文
[1]Johnson R. P. Composite structures of steel and concrete, vol 1:Beams, frames and applications in building.2nd Ed. Oxford:Blackwell Scientific,1994
    [2]朱聘儒.钢-混凝土组合梁设计原理[M].北京:中国建筑工业出版社1989
    [3]聂建国,刘明,叶列平.钢-混凝土组合梁结构[M].北京:中国建筑工业出版社,2005
    [4]劳埃.扬[英].钢-混凝土组合结构设计[M].张培信译.上海:同济大学出版社,1991
    [5]周起敬,姜维山,潘泰华.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,1994
    [6]黄侨,周志祥.桥梁钢-混凝土组合结构设计原理[M].北京:人民交通出版社,2004
    [7]张建华.钢-混凝土简支梁承载力研究[D].南京:河海大学硕士学位论文,2001
    [8]C. Dale Buckner, Ivan M. Viet. Composite construction in steel and concrete[M]. New York:Published by the American Society of Civil Engineers Composite Cobstruction in steel and Concrete,1988
    [9]N. M. Newmark, C. P. Sies, I. M. Viest. Test and analysis of composit beams with incomplete interaction[J]. Experimental Stress Analysis, 1951,9 (6):896-901
    [10]Johnson R P, May I M.Partial-interaction design of composite beams[J]. The Structural Engineer,1975,53 (8):361-383
    [11]Davies C. Steel Concrete composite beams with flexible connectors:a survery of research[J]. Concrete,1967(12):425-430
    [12]王连广,刘之详.钢与轻骨料混凝土组合梁[M].成都:西南交通大学出版社,1998
    [13]张少云.钢-混凝土组合梁栓钉剪力连接键抗剪强度及性能研究[D].郑
    州:郑州工学院硕士学位论文,1987
    [14]Davies C. Steel Concrete composite beams with flexible connectors:a survery of research[J]. Concrete,1967(12):425-430
    [15]Roger G. Slutter, George C. Driscoll. Flexural strength of steel-concrete composite beams[J]. Proceedings of ASCE, Journal of the Structural Division,1965,91 (4):71-99
    [16]聂建国,卫军.剪力连接键在钢-混凝土组合梁中的实际工作性能[J].郑州工学院学报,1991,12(4),43-47
    [17]N. M. Newmark, C. P. Sies, I. M. Viest. Test and analysis of composit beams with incomplete interaction[J]. Experimental Stress Analysis, 1951,9 (6):896-901
    [18]Chapman J. C., Balakrishman S. Experiments on composite beams[J]. The Structural Engineer,1964,42 (11):369-383
    [19]Bradford M. A., Gilbert R. I. Experiments composite beams at sercivce loads[J]. Civ. Engng. Trans. Instn. Engrs. Austral.,1991,33 (4):284-291
    [20]R. Lawther, R. I. Gilbert. Deflection analysis of composite structures using the rate of creep method[J]. The Structural Engineer,1992,70 (12)
    [21]L. Dezi. Shrinkage effects in composite beams with flexible connection[J]. Journal of construction steel Research,1994 (28)
    [22]R. Ian Gilbert, Mark Adrew Bradford. Time-dependent behavior of continuous composite beams at service loads[J]. ASCE,1995,121 (2): 319-327
    [23]Luigino Dezi, Graziang Leoni, etal. Time-dependent analysis of prestressed composite beam[J]. ASCE,1995,121 (4):621-633
    [24]Deric John Oehlers. Design and assessment of connectors in composite bridge beams[J]. ASCE,1995,121 (2):214-224
    [25]Tevfik S. Arda, Nerminmengene. Stength of composite beams with web concrete under negative bending[J]. ASCE,1995,121 (8):1170-1174
    [26]Claudio. Amadio, Massimo Fragiacomo. Simplified approach to evaluate creep and shrinkage effects in steel- concrete composite beams[J]. Journal of Structural Engineering,1997,123 (9):1153-1162
    [27]M. Fragiacomo, C. Amadio, L. Macorini. Finite-element model for collapse and long-term analysis of steel-concrete composite beams[J].
    Journal Engineering,2004,130 (3):489-497
    [28]Methee Chiewanichakorn, Amjad J. Aref, Stuart S. Chen. Effective flange width definition for steel-concrete composite bridge girder[J]. Journal of Structural Engineering,2004130 (12):2016-2031
    [29]Brian Uy, Mark Andrew Bradford. Ductility of profilrd composite beams. Part Ⅰ:Experimental study[J]. Journal of Structural Engineering,1995, 121 (5):876-882
    [30]Brian Uy, Mark Andrew Bradford. Ductility of profilrd composite beams. Part Ⅱ:Analytical study[J]. Journal of Structural Engineering,1995,121 (5):883-889
    [31]R. Narayanan. Steel-concrete composite structure-stability and strength[M]. Elsevier Applied Science Publishs, LTD,1988
    [32]N. W. Dekker. Factors influencing the composite beams with limited slip capacity of shear connections[J]. Journal of Structral Engineering,1995 (6)
    [33]J. W. Stark. Composite steel and concrete beams[J]. The Structural Engineer,1989,34 (4)
    [34]聂建国,孙国良.钢-混凝土组合梁槽钢剪力连接件的试验研究[J].郑州工学院学报,1985,6(2):10-17
    [35]朱聘儒,国明超,陶懋治等.钢与混凝土组合梁协同工作的分析及试验[J].建筑结构学报,1987,(5):42-51
    [36]崔玉萍.部分剪力连接钢-混凝土组合梁强度和变形的试验研究[J].北京:北京市政工程研究院硕士学位论文,1996
    [37]Jianguo Nie, Yan Xiao, and Lin Chen. Eeperimental studies on shear strength of steel-concrete composite beams [J]. Journal of Structural Engineering,2003,130 (8):1206-1213
    [38]M. Fragiacomo, C. Amadio, L. Macorini. Finite-element model for collapse and long-term analysis of steel-concrete composite beams[J]. Journal Engineering,2004,130 (3):489-497
    [39]Methee Chiewanichakorn, Amjad J. Aref, Stuart S. Chen. Effective flange width definition for steel-concrete composite bridge girder[J].Journal of Structural Engineering,2004130 (12):2016-2031
    [40]Brian Uy, Mark Andrew Bradford. Ductility of profilrd composite beams. Part Ⅰ:Experimental study[J]. Journal of Structural Engineering,1995, 121 (5):876-882
    [41]Brian Uy, Mark Andrew Bradford. Ductility of profilrd composite beams. Part Ⅱ:Analytical study[J]. Journal of Structural Engineering,1995,121 (5):883-889
    [42]G. Fabbrocino, G.Manfredi, E.Cosenza. Analysis of continuous composite beams including partial interaction and bond[J]. Journal of Structural Engineering,2000,126 (11):1288-1294
    [43]宗周红,车惠民,房贞政.预应力钢-混凝土组合梁受弯承载力简化计算[J].福州大学学报,2000,28(1):56-61
    [44]宗周红.预应力钢-混凝土组合梁静动载行为研究[D].成都:西南交通大学博士学位论文,1997
    [45]宗周红.预应力组合板梁桥的弹塑性分析[J].桥梁建设,1996,(2):50-52
    [46]宗周红,车惠民.预应力钢-混凝土组合梁有限元非线性分析[J].计算力学学报,1997,14(增刊):45-49
    [47]宗周红,车惠民,房贞政.预应力钢-混凝土组合梁有限元非线性分析[J].中国公路学报,2000,13(2):48-51
    [48]毛学明.铁路预弯组合梁力学性能的研究及其设计软件的初步开发[D].成都:西南交通大硕士学位论文,2002
    [49]毛学明,万臻,赵人达.预弯组合梁设计及其电算程序[J].四川建筑,2002,22(3):54-55
    [50]朱聘儒,高向东.钢-混凝土连续组合梁塑性较特性及内力重分布研究[J].建筑结构学报,1990,11(6):17-22
    [51]聂建国,沈聚敏,袁彦声.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(1):21-27
    [52]聂建国,袁彦声.钢-混凝土叠合板组合梁及其应用[J].建筑结构,1995,(8):19-23
    [53]聂建国,余志武.钢-混凝土组合梁在我国的研究及应用[J].土木工程学报,1999,32(2):3-8
    [54]蔡绍怀.我国钢管混凝土结构技术的最新进展[J].土木工程学报,1999,32(4):16-26
    [55]聂建国,田春雨.混凝土叠合加固技术在桥梁中的应用[J].建筑结构,
    2004,34(3):19-20
    [56]聂建国,沈聚敏,袁彦声等.钢-混凝土组合梁中抗剪连接件实际承载力的研究[J].建筑结构学报,1996,17(2):21-28
    [57]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
    [58]聂建国,沈聚敏,余志武.考虑滑移效应的钢-混凝土组合梁变形计算折减刚度法[J].土木工程学报,1995,28(6):11-17
    [59]聂建国,沈聚敏,延滨等.冷弯薄壁型钢-混凝土组合梁的试验研究[J].建筑结构,1998,(1):54-56
    [60]聂建国,王挺,樊健生.钢-压型钢板混凝土组合梁计算的修正折减刚度法[J].土木工程学报,2002,35(4):1-5
    [61]王挺,聂建国,樊健生.钢-压型钢板混凝土组合梁极限抗弯承载力的试验研究[J].建筑结构学报,2001,22(2):61-64
    [62]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,2002,42(6):835-838
    [63]唐琎,叶梅新.钢桁梁-混凝土板结合梁剪力连接件的布置位置[J].长沙铁道学院学报,1998,16(4):11-14
    [64]唐琎,叶梅新.钢-混凝土组合结构中密集型剪力钉群的受力状态[J].长沙铁道学院学报,1999,17(4):68-73
    [65]候文奇,叶梅新.桁梁结合梁栓钉疲劳承载力的试验研究[J].长沙铁道学院学报,1999,17(4):46-50
    [66]李佳,余志武.钢-混凝土组合梁预应力施工阶段受力性能试验研究[J].长沙铁道学院学报,2001,19(2):14-19
    [67]李佳.钢-混凝土组合梁截面滑移研究[D].长沙:中南大学硕士学位论文,2001
    [68]余志武,蒋丽忠,李佳.集中荷载作用下钢-混凝土简支梁界面滑移理论及变形计算[J].土木工程学报,2003,36(8):1-6
    [69]N. M. Newmark, C. P. Sies, I. M. Viest. Test and analysis of composit beams with incomplete interaction[J]. Experimental Stress Analysis, 1951,9 (6):896-901
    [70]Johnson R. P., May I. M. Partial-interaction design of composit beams[J]. The Structural Engineer,1975,53 (8)
    [71]Yam, L. C. P., Chapman, J. C. The inelstic behavior of continuous beams
    of steel and concrete. Proc. Instn. Civ. Engs., Part 2,1972,53 (10): 487-501
    [72]聂建国,吕国斌,曹冬才等.钢-混凝土组合梁变形计算的一般公式[J].哈尔滨建筑工程学院学报,1993,26(增刊):243-247
    [73]聂建国,李勇,余志武等.钢-混凝土组合梁刚度的研究[J].清华大学学报,1998,38(10):38-41
    [74]聂建国,樊健生.组合梁在负弯矩作用下的刚度分析[J].工程力学,2002,19(4):33-36
    [75]余志武,周凌宇,罗小勇.钢-部分预应力混凝土连续组合梁内力重分布研究[J].建筑结构学报,2002,23(6):64-69
    [76]Newmark N M, Siess C P, Viest I M. Tests and analysis of composite beams with incomplete interaction [J]. Proc the Soc for Experi Stress Anal,1951,9 (1):75-92
    [77]沈小冬,胡夏闽,于天泓等.滑移效应对组合梁弹性受弯承载力的影响分析[J].南京工业大学学报,2008,30(5):68-72
    [78]Wang Y C. Deflection of steel-concrete composite beams with partial shear interaction [J]. Journal Struct Eng,1998,124(10):1159-1165
    [79]Wright H D, Oduyemi T O S. Partial interaction analysis of double skin composite beams [J].J Constru Steel Research,1991, (19):253-283
    [80]Oven VA, Burgess IW, Plank RJ, Abdul AA, An analytical model for the analysis of composite beams with partical shear interaction[J]. Computer Structures,1997,62 (34):493-504
    [81]孙文彬.部分剪力连接钢-混凝土组合梁的滑移及曲率分析[J].力学与实践,2001,23(6):44-47
    [82]王连广,李立新,刘之详.钢桁架与混凝土组合梁滑移及掀起的空间计算分析[J].东北大学学报,2000,2(14):339-442
    [83]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,2002,24(3):57-61
    [84]G. Fabbrocino, G. Manfredi, E. Cosenza. Analysis of continuous composite beams including partial interaction and bond[J]. Journal of Structural Engineering,2000,126 (11):1288-1294
    [85]Wegmuller A. W., Amer H. N..Nonlinear response of composite steel-concrere bridges[J]. Computer Structures,1977,7(2):161-169
    [86]Hirst M. J. S., Yeo M. F. The analysis of composite beams using standard finite element programs[J]. Computer Structures,1980,11 (3): 233-237
    [87]Razaqpur A. G., Nofal M. A finite element for modeling the nonlinear behavior of shear connectors in composite structures,1989,32 (1): 169-174
    [88]Bursi O. S., Ballerini M. Behavior of a steel-concrete composite substructure with full and partial shear connection, Proc,11th world conf. on Earthquake Engrg., Pergamon, Diskz, Pape No771, Elserier Science, Oxford, Englabd
    [89]EI Tawi S. Deierlein G. G. Fiber analysis of composite beam-column cross sections[J]. Structure Engineering, Rep, No.96-06, School of Civ And Envir. Engrg, Cornell University, Ithaca, N.Y
    [90]Arizumi Y., Hamada S., Kajita T. Elastic-plastic analysis of composite beams with incomplete interaction by finite element method[J]. Computer Structures,14 (5-6):453-462
    [91]Aribert J. M., Ragneau E. Theoretical inrestigation of moment redistribution in composite continuous beams of different classes, Composite Constructure. in Steel and Concrete III, Proc.Engrg. Found. Conf., C.D., Buckner and B. Shahrooz, eds., ASCE, New York, 392-405
    [92]Ashraf Ayoub, Filip C. Filippou. Mixed formulation of nonlinear steel-concrete composite beam element[J]. Journal of Structural Engineering,2000,126 (3):371-381
    [93]N. Gattesco, Analytical modeling of nonlinear behavior of composite beams with deformable connection[J]. Journal of Constructional Steel Research,1999, (152):195-218
    [94]Slutter R G, Driscoll G C. Flexural strength of steel-concrete composite beams[J]. Journal of the structural Division, ASCE,1965,91 (2):71-99
    [95]周凌宇.钢-混凝土组合箱梁受力性能及空间非线性分析[D].长沙:中南大学博士学位论文,2004
    [96]GB50017-2003,钢结构设计规范[S]
    [97]V. Z. Vlasov. Thin-walled elastic beam.2nd Edn. National Science
    Foundation, Washington, D.C.,1961
    [98]Dabrowski R. Curved thin-walled girder, theory and analysis[M]. Springer, New York,1968
    [99]钱寅泉,倪元增.薄壁箱形大曲率梁桥理论分析[J].土木工程学报,1993,26(5):22-30
    [100]李国豪.大曲率薄壁箱梁的扭转何弯曲[J].土木工程学报,1987,20(1):65-75
    [101]姚玲森,李新平.曲线梁桥的实用计算方法(比拟正交异性曲板法)[J].土木工程学报,1986,19(3):43-58
    [102]赖远明,王荣辉.拆板结构计算理论及应用[M].兰州:兰州大学出版社,1996
    [103]王荣辉.杆、板、壳计算理论及应用[M].北京:中国铁道出版社,1999
    [104]C. P. Heins.结构杆件的弯曲与扭转[M].常玲等译,北京:人民交通出版社,1981
    [105]Bathe K J, Bolourchi. Large displacement analysis of 3D beam structures. Internation Journal for Numerical Methods Engeering.1979,14:961-986
    [106]韦成龙,曾庆元.薄壁曲线箱梁考虑翘曲、畸变和剪力滞效应的空间分析[J].土木工程学报,2000,33(6):81-87
    [107]段海娟,赵人达,周益云.曲线梁考虑剪力滞效应的弯扭耦合分析[J].中国铁道科学,2002,23(1):34-36
    [108]郑振,林友勤.弯箱梁挠曲扭转分析的刚度法[J].中国公路学报,1999,12(4):50-58
    [109]黄剑源,谢旭.城市高架桥的结构理论与计算方法[M].北京:科学出版社,2001
    [110]Jirousek J, Bouberguig A. A macro-element analysis of prestressed curved box-girder bridges. Computer & Structures,1979,10:467-482
    [111]蔺锡九,吕建鸣.样条有限条法分析弯箱梁桥空间内力[J].土木工程学报,1989,22(4):57-65
    [112]徐光辉,丁汉山.双样条子域法分析弯截面连续弯箱梁[J].土木工程学报,1990,23(4):32-41
    [113]谢旭,黄剑源.薄壁断面曲线高架桥的空间结构分析[J].土木工程学报,1993,26(6):3-11
    [114]张罗溪.曲线梁桥的空间计算[J].石家庄铁道学院学报,1988,(1): 1-15
    [115]张叔辉.曲桥分析的薄壁箱梁单元[J].土木工程学报,1984,17(2):1-12
    [116]S. H. Zhang. L. P. R. Lyons. The application of thin-walled box beam finite elemnt for curved bridge analysis[J]. Computer & Structures, 1984,18 (6):1035-1046
    [117]李国豪,石洞,C. P. Heins.曲梁地震分析的有限元法[J].同济大学学报,1984,1(1):1-12
    [118]李乔.薄壁曲箱梁空间分析理论[D].成都:西南交通大学博士学位论文,1988
    [119]Ngo D, Scordelis A C. Finite element analysis of reinforced concrete beams. ACIJ,1967,64 (3):152-163
    [120]Dabrowski R. Curved thin-walled girder, theory and analysis[M]. Springer, New York,1968
    [121]黄剑源.薄壁结构的扭转分析[M].北京:中国铁道出版社,1998
    [122]吴善幸,陈华鹏,黄剑源.城市不规则箱形桥梁的格子梁分析[J].宁波大学学报,1996,9(3):126-133
    [123]丁汉山,绍容光,丁大钧等.变厚度异性板壳的模型试验研究[J].土木工程学报,1997,30(6):25-33
    [124]丁汉山,绍容光,丁大钧等.异性板壳的样条子域法分析[J].西安公路交通大学学报,1999,19(2):51-54
    [125]李国强,赵欣.部分共同作用框架组合梁有限元分析模型[J].力学季刊,2006,27(3):454-462
    [126]赵建昌.部分共同作用组合梁单元刚度矩阵改进[J].力学与实践,2007,29(5):46-49
    [127]刘云平.考虑界面滑移的钢-混凝土组合梁的新解法[J].结构工程师,2007,23(5):35-40
    [128]聂建国,唐亮,胡少伟等.钢-混凝土组合箱梁的抗扭强度[J].土木工程学报,2008,41(1):1-11
    [129]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
    [130]Johnson R. P. Analysis and design for longitudinal shear in composite T-beam, Proc. I. C. E., Part 2,1981
    [131]Stark J. W. B. Composite steel and concrete beams with partial shear connection. HERON,1989,34(4)
    [132]聂建国,朱红超,罗玲.钢-混凝土组合梁抗扭特性研究[J].建筑结构,1999,29(4):38-40
    [133]Nie Jianguo, Xiao Yan, Tan Yin, etc. Eeperimental study on behavior of composite steel hight-strength concrete beams[J]. ACI Structural Journal, 2004 (3-4):245-251
    [134]Johnson R. P., Willmington, R. T. Vertical shear strength of compact composite beams[J]. Proc. Instn. Civ. Engr. Suppl.1972 (1):1-16
    [135]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
    [136]Nie Jianguo, Fan Jiansheng, Cai C. S. Stiffness and deflection of steel-concrete composite beams under negative bending[J]. Journal Structural Engineering-ASCE,2004,130 (11):1842-1851
    [137]蒋丽忠,余志武,曹华.钢-混凝土简支组合梁的恢复力模型[J].工业建筑,2007,37(11):85-96
    [138]林春姣,林春伟.压型钢板-混凝土组合板的组合效应分析[J].广西工学院学报,2006,17(1):66-69
    [139]朱聘儒,傅功义.考虑钢与混凝土之间相对滑移的组合梁弹性分析与受剪试验[J].钢结构,1988,(1):10-12
    [140]孙文彬.部分剪力连接钢-混凝土简支组合梁变形计算[J].辽宁工程技术大学学报,2003,22(1):73-78
    [141]钟益林,彭乐群,刘柄文.常微分方程及其Maple、MATLAB求解[M].北京:清华大学出版社,2007
    [142]胡少伟.组合梁抗扭分析与设计[M].北京:人民交通出版社,2005
    [143]Nakamura S I. Bending behavior of composite girders with cold formed steel U section[J].Journal of Structural Engineering,2002,128 (9): 1166-1176
    [144]H. G. Ollgaard, R. G. Slutter, J. D. Fisher. Shear strength of stud connectors in lightweight and normal-weight concrete[J]. Journal of American Institute of steel construction,1971,8 (2):55-64
    [145]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(1):39-43
    [146]Jianguo Nie, Chun S C. Deflection of cracked RC beams under sustained loading[J]. Journal of Structural Engineering, ASCE,2000,126(6): 708-716
    [147]Yam L. C. P., Chapman J. C. Inelastic behaviour of continuous composite beams of steel and concrete[C]. Proc. Insts Civ. Engrs., Part 2,1972,53 (12):487-501
    [148]胡夏闽,史东峰.组合联的物理非线性分析[J].南京建筑工程学院学报,1995,33(2):12-19
    [149]Newmark N M, Siess C P, Viest I M. Tests and analysis of composite beams with incomplete interaction [J].Proc the Soc for Experi Stress Anal,1951,9(1):75-92
    [150]罗海鑫.压型钢板-混凝土组合楼板抗剪问题研究[D].重庆:重庆大学硕士论文,2004
    [151]毛小勇,张耀春.钢-混凝土组合梁非线性分析概述[J].哈尔滨建筑大学学报,2001,34(5):19-24
    [152]赵鸿铁.钢与混凝土组合结构[M].北京:科学出版社,2001
    [153]胡少伟,聂建国,熊辉.钢-混凝土组合梁的受扭试验和分析[J].建筑结构学报,2006,27(4):103-108
    [154]孙文彬.部分剪力连接钢-混凝土组合梁考虑滑移效应的曲率分析[J].城市道桥与防洪,2001,(4):31-33
    [155]聂建国,高璀旭,周天然.预应力钢-混凝土组合梁承载力计算方法[M].建筑结构,2002,32(10):56-58
    [156]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
    [157]胡少伟,聂建国.钢筋混凝土箱梁的约束扭转分析[J].清华大学学报,2004,44(12):1668-1671
    [158]T. C. Hsu. Shear flow zone in torsion for reinforced concrete[J]. Journal of Structural Engineering,1990,116 (11):
    [159]聂建国,唐亮,胡少伟等.钢-混凝土组合箱梁的抗扭强度[J].土木工程学报,2008,41(1):1-11
    [160]吕烈武,沈世钊,沈祖炎等.钢结构构件稳定理论[M].北京:中国建筑工业出版社,1983
    [161]胡少伟,聂建国,朱林森.复合弯扭下钢-混凝土组合梁连接件的设计
    方法[J].土木工程学报,2004,37(10):28-32
    [162]孙文彬.部分剪力连接钢-混凝土简支组合梁滑移性能研究[D].淮阴:淮阴工学院硕士论文,2001
    [163]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计算[J].土木工程学报,1997,30(1):31-36
    [164]胡少伟,陈永平,聂建国.组合梁的抗扭刚度分析[J].钢结构,2007,22(11):17-21
    [165]孙训方,胡增强.材料力学[M].北京:高等教育出版社,2002
    [166]C.P.汉斯.结构杆件的弯曲与扭转[M].北京:高等教育出版社,2002
    [167]JTG D62-2004,公路钢筋混凝土及预应力混凝土桥涵设计规范[S]
    [168]胡少伟,聂建国.组合梁受力分析级数法[J].力学与实践,1999,21(3): 16-17
    [169]胡少伟,涂启华,陈亮.考虑栓钉滑移效应及钢筋作用的组合梁受力分析[J].钢结构,2008,23(8):42-51
    [170]聂建国.钢-混凝土组合梁的抗扭特点[J].建筑钢结构进展,2006,8(5): 30-34
    [171]谢旭,黄剑源.曲线箱梁桥分析的一种有限元分析方法[J].土木工程学报,2005,38(2):75-80
    [172]胡少伟.组合梁抗扭分析与设计[M].北京:人民交通出版社,2005
    [173]Ray M. B., Mallick S. K. Interaction of flexure and torsion in steel-concrete composite beams[J]. Indian Concrete Journal,1980,54(3) 80-83
    [174]邹超英,王振东.钢筋混凝土板式受扭构件截面限制条件的试验研究[C].混凝土结构基本理论及应用第二届学术讨论会论文集,北京:清华大学,1990
    [175]胡少伟,涂启华,陈亮.考虑栓钉滑移效应及钢筋作用的组合梁受力分析[J].钢结构,2008,23(8):42-51
    [176]李明昭.薄壁杆结构计算[M].北京:高等教育出版社,1992
    [177]李乔.薄壁曲箱梁空间分析理论[D].成都:西南交通大学博士学位论文,1988
    [178]李宏江.波形钢腹板箱梁扭转与畸变的试验研究及分析[D].南京:东南大学博士学位论文,2003
    [179]段海娟.钢筋混凝土及预应力混凝土曲线箱梁线性与非线性分析[D] 成都:西南交通大学博士论文,2001
    [180]S.Timoshenko, J Gere, Mechanics of Materials, Van Nostrand Renhold Company,1972
    [181]吴亚平.复合材料箱形梁弯曲的实用计算理论[J].兰州铁道学院学报,1995,14(3): 20-27
    [182]Ghosh B, Mallick S K. Strength of Steel-Concrete Composite Beams Under Combined Flexure and Torsion[J]. India Concr J,1979,53 (2): 48-53
    [183]程海根.薄壁箱梁剪力滞效应理论分析与试验研究[D].成都:西南交通大学博士学位论文,2003
    [184]郭金琼,房贞政,郑振.箱形梁设计理论[M].北京:人民交通出版社,2008
    [185]吴亚平,赖远明,朱元林等.考虑剪滞效应的薄壁曲梁有限单元法[J].工程力学,2002,19(4):85-89
    [186]郭金琼,房贞政,罗孝登.箱形梁桥剪力滞效应分析[J].土木工程学报,1983,16 (1):1-12
    [187]张士铎,邓小华,王文川.箱形薄壁梁剪力滞效应[M].北京:人民交通出版社,1998
    [188]程海根,强士中.钢-混凝土组合简支箱梁剪力滞效应分析[J].西南交通大学学报,2002,37(4):362-366
    [189]郭金琼,房贞政,罗孝登.箱形梁桥剪力滞效应分析[J].土木工程学报,1983,16(1):1-12
    [190]郑振,林友勤.弯箱梁挠曲扭转分析的刚度法[J].中国公路学报,1999,12(4):50-82
    [191]梅家仁.单室梯形箱梁畸变计算[J].中南公路工程,1983,37(2):8-23
    [192]王增荣,李之榕,李仰训.箱梁扭转畸变的分析[J].铁道学报,1985,7(4): 87-98
    [193]胡兆同,黄安录.钢板箱形梁的畸变与横隔板设置[J].西安公路交通大学学报,1998,18(4):182-185
    [194]郭金琼,赵振铭,周瑞光.箱形梁桥畸变应力计算[J].公路,1982,(4):11-17
    [195]谢旭,黄剑源.薄壁箱梁桥约束扭转下翘曲、畸变和剪力滞效应的空间分析[J].土木工程学报,1995,28(4):3-14
    [196]唐家祥,周世军.薄壁箱梁结构性能的矩阵分析[J].土木工程学报,1987,20(2):55-68
    [197]周履.单室矩形箱梁畸变计算[J].桥梁建设,1980,(4):2-22
    [198]郭金琼.箱形梁设计理论[M].北京:人民交通出版社,1991
    [199]包世华,周坚.薄壁构件结构力学[M].北京:中国建筑出版社,1991
    [200]Singh R K, Mallick S K. Experiments on Steel-Concrete Beams Subjected to Torsion and Combined Flexure and Torsion[J]. India Concr J,1977, 51 (1):24-30
    [201]M.B.Ray, S.K.Mallick. Interaction of flexure and torsion in steel-concrete composite beams. India Concrete Journal,1980,54 (3):80-83
    [202]Ghosh B, Mallick S K. Strength of Steel-Concrete Composite Beams Under Combined Flexure and Torsion[J]. India Concr J,1979,53 (2): 48-53
    [203]聂建国.钢—混凝土组合梁强度、变形和裂缝的研究[C].北京:清华大学博士后研究工作出站报告,1994
    [204]Jianguo Nie, Chun S C.Deflection of cracked RC beams under sustained loading[J]. Journal of StructuralEngineering, ASCE,2000,126(6): 708-716
    [205]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,1998,19(2):40-46
    [206]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
    [207]John R P, CaFolla J. Corrugated Webs in Plate Girders for Bridges[J]. Structures and buildings,1997, (5):157-164
    [208]聂建国,刘明,叶列平.钢-混凝土组合梁结构[M].北京:中国建筑工业出版社,2005
    [209]Eurocode4 No.4, Design of composite steel and concrete structure,1992
    [210]周起敬,姜维山,潘泰华.钢与混凝土组合结构设计施工手册[J].北京:中国建筑工业出版社,1994
    [211]王连广,刘之洋.钢与轻骨料混凝土组合梁[M].成都:西南交通大学出版社,1998
    [212]聂建国,沈聚敏,余志武.考虑滑移效应的钢-混凝土组合梁变形计算的折减刚度法[J].土木工程学报,1995,28(6):11-17
    [213]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,2003,20(2):133-137
    [214]胡少伟,涂启华.钢-混凝土叠合板组合梁的非线性分析[J].钢结构,2007,22(2):33-35
    [215]王连广,刘之洋,曹阅.钢-火山渣混凝土组合梁连接件及交接面滑移分析[J].工业建筑,1995,25(3):18-23
    [216]H.GOllgaard, R.G. Slutter,J.D.Fisher. Shear strength of stud connectors in lightweight and normal-weight concrete[J]. Journal of American Institute of Steel Construction,1971,8 (2):55-64
    [217]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(1):39-43
    [218]Rosignoli M. Prestressed Concrete Box Girder Bridges with Folded Steel Plate Webs[J]. Proceedings of Insti-tute of Civil Engineering Structures and Bridges,1999, (134):77-85
    [219]胡夏闽,史东峰.组合梁的物理非线性分析[J].南京建筑工程学院学报,1995,33(2):12-19
    [220]张少云.钢-混凝土组合梁栓钉抗剪连接件抗剪强度及性能研究[D].郑州:郑州工学院硕士学位论文,1987
    [221]童根树,夏骏.考虑滑移影响的钢-混凝土组合梁的刚度[J].建筑钢结构进展,2008,10(6):1-6
    [222]聂建国,唐亮,胡少伟,朱红超.钢—混凝土组合箱梁的抗扭强度[M].土木工程学报,2008,41(1):1-11
    [223]刘云平,赵建昌,包华.考虑界面滑移的钢—混凝土组合梁的新解法[J].结构工程师,2007,23(5):35-40
    [224]江见鲸.混凝土结构工程学[M].北京:中国建筑工业出版社,1998
    [225]陈富生,邱国桦,范重.高层建筑钢结构设计[M].北京:中国建筑工业出版社,2000
    [226]姚玲森.曲线梁[M].北京:人民交通出版社,1989
    [227]Johnson R P, May I M. Partial-interaction design of composite beams[J]. The Structural Engineer,1975,53 (8):361-383
    [228]Nakamura S I. Bending behavior of composite girders with cold formed steel U section [J]. Journal of Structural Engineering,2002,128 (9): 1166-1176
    [229]Wright H D. A comparison of smeared and discrete connection in composite construction[J]. Composite Steel Structure Advances, Design and Construction. Elsevier Applied Science,1987
    [230]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
    [231]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
    [232]Nie J G, Cai C S. Steel-concrete composite beams considering shear slip ffects[J]. Journal of Structural Engineering, ASCE,2003,129 (4): 495-506
    [233]林春姣,林春伟.压型钢板-混凝土组合板的组合效应分析[J].广西工学院学报,2006,17(1):66-69
    [234]王景全,吕志涛,刘钊.部分剪力连接钢-混凝土组合梁变形计算的组合系数法[J].东南大学学报,2005,35(增1):5-10
    [235]李国豪.大曲率薄壁箱梁的扭转和弯曲[J].土木工程学报,1987,20(1): 65-75
    [236]唐友刚.高等结构动力学[M].天津:天津大学出版社,2002
    [237]刘莉,王连广.钢与高强混凝土预应力组合梁滑移性能试验研究[J].东北大学学报,2006,27(8):934-936
    [238]卢彭真.人字形桥梁的结构计算理论与模型试验研究[D].广州:广州大学硕士学位论文,2006
    [239]房雅萍.人字形桥梁结构设计参数的研究[D].广州:广州大学硕士学位论文,2007
    [240]C. Hambly.桥梁上部构造性能[M].郭文辉译,北京:人民交通出版社,1982
    [241]张元海,李乔.任意非对称断面薄壁箱梁一维有限元分析[J].工程力学,2005,22(2):79-83
    [242]戴公连,李德建.桥梁结构空间分析设计方法与应用[M].北京:人民交通出版社,2001

© 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