大跨度自锚式悬索桥受力特性与极限承载力研究
详细信息    本馆镜像全文|  推荐本文 |  |   获取CNKI官网全文
摘要
自锚式悬索桥以其结构新颖、造型优美、经济性能良好、对地形及地质状况适应性强等优点而越来越受到工程界的关注。自锚式悬索桥主缆锚固于主梁之上,形成纵向自平衡体系,其施工方法和成桥后的受力特性均与地锚式悬索桥有显著差别。本文以长沙市三汊矶湘江大桥为工程背景,对大跨度自锚式悬索桥的受力性能及局部与整体相关屈曲极限承载力进行研究,主要完成了以下工作:
     (1)将自锚式悬索桥钢箱梁离散为由边箱及顶底板组成的空间梁段单元。主梁中任一点的总位移为整体位移和局部位移之和,按平截面假定计算梁段单元整体位移,沿加劲梁纵向取单位长度横向条带计算单元的局部位移。基于有限变形理论及修正的拉格朗日列式,推导了自锚式悬索桥主梁局部与整体相关屈曲非线性增量平衡方程和单元刚度矩阵,并编制了相应的分析软件。
     (2)选择主梁及桥塔的拉压及弯曲应变能作为优化目标,吊索力作为设计变量,成桥线形作为状态变量,将优化计算理论引入自锚式悬索桥成桥状态的确定,为达到合理的成桥状态提供理论依据及实现途径。结合索段数值分析和非线性有限元的特点,提出自锚式悬索桥主缆线形和无应力索长计算的迭代方法,编制了相应的计算程序。
     (3)详细探讨了跨径布置、主缆矢跨比、主梁上拱度、吊索间距、主梁抗弯刚度以及主缆轴向刚度等结构参数对自锚式悬索桥受力性能的影响。通过目标函数对设计变量的梯度值,引入结构参数敏感系数,并对成桥线形、结构竖向刚度、主梁及塔底弯矩的参数敏感系数进行计算,为结构设计及施工控制提供依据。
     (4)对三汊矶湘江大桥进行了1:28的整体模型试验,利用结构优化理论对模型试验的施工过程进行控制,获得了合理的成桥状态。表明吊索的无应力安装能够应用于实际工程,避免了反复张拉吊索的过程,提高了施工效率。成桥阶段受力性能实测结果与计算值吻合良好,验证了计算理论和分析程序的可靠性。
     (5)利用编制的分析程序计算了三汊矶湘江大桥在不同荷载工况下的局部与整体相关屈曲极限承载力,并探讨了主梁横隔板刚度、间距及局部变形对自锚式悬索桥局部与整体相关屈曲极限承载力的影响。
     (6)对三汊矶湘江大桥设计过程中结构体系的选择、成桥状态的优化、施工过程中的受力状态以及结构地震响应和减震控制措施进行分析计算,为结构设计参数的选择提供依据。
The self-anchored suspension bridge, with its unique structure, beautiful appearance, good economic performance as well as the advantages of the strong adaptability to the terrain and geological conditions, is attracting increasingly more attention in engineering. It forms a longitudinal self-balancing system with the main cable anchored on the stiffened girder. Hence, the self-anchored suspension bridge is different in construction methods and mechanical characteristics from the land-anchored suspension bridge. Based on the study of the SanChaJi Xiangjiang Bridge, this dissertation attempts to analyze the mechanical -characteristics and the local-overall interactive buckling ultimate carrying capacity of the long span self-anchored suspension bridge. The main contents are as follows:
     (1) A spatial beam element is established for the calculation of self-anchored suspension bridge's ultimate carrying capacity with local-overall interactive buckling is considered. The displacements of any element are composed of the overall displacement and the local displacement. The overall displacement is calculated based on the plane-section assumption, and the local displacement is derived through a unit length of transverse segment in longitudinal direction of the stiffened girder. Based on the finite deformation theory and the U.L. formulation, the incremental equations and the element stiffness matrices of the self-anchored suspension bridge with local-overall interactive buckling are established. The calculation program is also developed.
     (2) The structural optimization theory is used in the determination of the finished state of the self-anchored suspension bridge. The tension-compression and bending strain energy of stiffened girder and pylons is chosen as the objective function. The hanger force is taken as design variables and the girder shape in finished state is selected as state variables. Combining the numerical analysis and the nonlinear finite element method, this dissertation proposes an iterative method for calculating the shape and unstressed length of the main cable of the self-anchored suspension bridge. The corresponding calculation program is also developed.
     (3) The parameters which produce effects on mechanical behaviors of the self-anchored suspension bridge were discussed, including the span arrangement, the ratio of sag to span, the main girder shape, the hanger spacing, the main girder bending stiffness and the axial stiffness of the main cable. Using the gradient value of objective function to the design variables, the sensitive coefficient of structural parameters is introduced. The sensitive coefficients of the bridge shape, structural stiffness, moment in main girder and pylon bottom are calculated. They can be a reference for structure design and construction control.
     (4) A model test with the scale 1:28 is carried out to validate the process of construction and calculation method. The designed finished state of the model test is obtained by controlling the process of construction using optimization theory. It indicates that the method of unstrained installation of hangers can be used in practice, and the construction efficiency is improved. The measured results agree well with the calculated values under live load, and the validity of calculation theory and program is verified.
     (5) The ultimate loads of SanChaJi Xiangjiang Bridge with the local-overall interactive buckling under different load conditions are analyzed. The factors that affect the ultimate loads such as the cross beam spacing, stiffness and local deformation of main girder are discussed.
     (6) The selection of structure system, optimal calculation of finished state, mechanic state in the construction stage, seismic response and control of SanChaJi Xiangjiang Bridge are analyzed in this dissertation. The results are provided as a reference for structure design.
引文
[1]John A.O,David P.B.Self-anchored suspension bridges.Journal of Bridge Engineering,1999,4(3):151-156.
    [2]张哲,窦鹏,石磊等.混凝土自锚式悬索桥的发展综述.世界桥梁,2003,(1):5-9.
    [3]颜娟译.自锚式悬索桥.国外桥梁,2002,(1):19-22.
    [4]楼庄鸿译.自锚式悬索桥.中外公路,2002,22(3):49-51.
    [5]张元凯,肖汝诚,金成棣.自锚式悬索桥的设计.桥梁建设,2002,(5):30-32.
    [6]楼庄鸿.近年来悬索桥发展的若干趋势,公路交通科技,1999,16(3):35-39.
    [7]张元凯,肖汝诚,金成棣.自锚式悬索桥的概念设计.公路,2002,(11):46-49.
    [8]高小云译.日本Konohana桥.国外公路,1993,1:30-31.
    [9]林荫岳译.世界上第一座自锚体系斜吊杆悬索桥-日本此花大桥.国外桥梁,1993,1:1-4.
    [10]严国敏译.韩国永宗悬索桥.国外公路,1998,18(6):16-18.
    [11]John S,Rafal M,Marwan N.Design of looping cable anchorage system for new San Francisco-Oakland Bay bridge main suspension span.Journal of Bridge Engineering,2002,7(6):315-324.
    [12]Pugsley A.Theory of suspension bridges.2nd.Ed.,1968.
    [13]Steinmain D.B.Theory of arches and suspension bridge.Chicago,1913.
    [14]陈仁福.大跨度悬索桥理论.成都:西南交通大学出版社,1994.
    [15]钱冬生,陈仁福.大跨悬索桥的设计与施工.成都:西南交通大学出版社,1999.
    [16]刘健新,胡兆同.大跨度吊桥.北京:人民交通出版社,1996.
    [17]Timoshenko S.The stiffness of suspension bridges.Trans.ASCE,94,1930.
    [18]李国豪.桥梁结构稳定与振动.北京:中国铁道出版社,1992.
    [19]Hisashi O.S,Koichi S,Noboru W.Structural analysis of suspension bridges.Journal of Structural Engineering,ASCE.March,1984,110(3):392-405.
    [20]Jennings A.Gravity stiffness of classical suspension bridges.Civil Engineering Department report,Ireland,Queen Univ.1980.
    [21]张哲,石磊,刘春城,等.混凝土自锚式悬索桥结构内力分析.哈尔滨工业大学学报,2003,35(5):625-627.
    [22]邱文亮.自锚式悬索桥非线性分析与试验研究:[博士学位论文].大连:大连理工大学,2004.
    [23]赵红华.基于多因素耦合影响下的空间梁弹性、材料非线性及几何非线性分析模型的研究:[博士学位论文].上海:同济大学,2003.
    [24]石磊.混凝土自锚式悬索桥设计理论研究:[博士学位论文].大连:大连理工大学,2003.
    [25]程进,肖汝诚,项海帆.超大跨径缆索桥梁极限承载力分析的现状与展望.中国公路学报,1999,12(4):59-63.
    [26]Bogdan O.R.,Graham H.J.Shear lag in box girders.J.struct.divis,ASCE 1981,107(9):1701-1713.
    [27]梁硕,曾庆元,张起森.大跨度混凝土斜拉桥极限承载力分析综述.长沙交通学院学报,1997,13(3):39-46.
    [28]雷俊卿,郑明珠,徐恭义.悬索桥设计.北京:人民交通出版社,2002.
    [29]铁道部大桥工程局桥梁科学研究所编.悬索桥.北京:科学技术文献出版社,1996.
    [30]刘光栋,罗汉泉.杆系结构稳定.北京:人民交通出版社,1988.
    [31]周孟波,刘自明,王邦媚.悬索桥手册.北京:人民交通出版社,2003.
    [32]严国敏.现代悬索桥.北京:人民交通出版社,2001.
    [33]Bounopane S.,Billington.Theory and history of suspension bridge design from 1823 to 1940,Journal of Structural Engineering,ASCE,119(3).
    [34]杜国华,毛昌时,司徒妙龄.桥梁结构分析.上海:同济大学出版社,1994.
    [35]华孝良,徐光辉.桥梁结构非线性分析.北京:人民交通出版社,1997.
    [36]田启贤.悬索桥非线性结构分析.桥梁建设,1998,2:63-66.
    [37]Gronquist C.H.Simplified theory of the self-anchored suspension bridge,American Society of Civil Engineers,Transactions,1941.
    [38]Cobo D.,Aparicio A.C.Preliminary static analysis of suspension bridges.Engineering Structure,2001,23:1096-1103.
    [39]肖万伸.大跨度钢斜拉桥局部与整体相关屈曲极限承载力分析:[博士学位论文].长沙:长沙铁道学院,1999.
    [40]Arzoumanidis S.G.,Bieniek M.P.Finite element analysis of suspension bridges.Computer & Structures,1985,21(6):805-813.
    [41]姜晋庆,张铎.结构弹塑性有限元分析法.北京:宇航出版社,1990.
    [42]丁皓江,何福保,谢贻权,等.弹性和塑性力学中的有限单元法(第二版).北京:机械工业出版社,1989.
    [43]王勖成,邵敏.有限单元法基本原理和数值方法(第二版).清华大学出版社,2000.
    [44]龚尧南,王寿梅.结构分析中的非线性有限元素法,北京:北京航空学院出版社,1986.
    [45]石洞,石志源,黄东洲.桥梁结构电算.北京:人民交通出版社,1987.
    [46]Sridharan S.Doubly symmetric interactive buckling of plate structures,Int.J.Solids Structures,1983,19:625-641.
    [47]伏魁先,刘学信,黄华彪.斜拉桥面内整体失稳分析.铁道学报,1993,15(4):74-79.
    [48]颜全胜.大跨度钢斜拉桥极限承载力分析:[博士学位论文].长沙:长沙铁道学院,1994.
    [49]戴公连.混凝土斜拉桥局部与整体相关屈曲极限承载力分析:[博士学位论文].长沙:长沙铁道学院,1997.
    [50]杨勇.PC单索面斜拉桥极限承载力分析:[博士学位论文].上海:同济大学,1996.
    [51]张国政.铁路悬索桥非线性分析及其极限承载能力的研究:[博士学位论 文].北京:铁道部科学研究院,1994.
    [52]任伟新.钢桁架桥压杆局部与整体相关屈曲极限承载力研究:[博士学位论文].长沙:长沙铁道学院,1992.
    [53]D.M.Brotton.A general computer program for the solution of suspension bridge problem.Journal of Structural Engineer,1960,44(5).
    [54]Saafan S.A.Theoretical analysis of suspension bridges.ASCE,ST4,1966,(92):1-11.
    [55]Bathe K.J.,Bolourchi S.Large displacement analysis of three-dimensional beam structures.Int.J.Num.Meth.Eng.,1979,(14):961-986.
    [56]Bathe K.J,Ramm E,Wilson E.L.Finite element formulations for large deformation dynamic analysis.Int.J.Num.Meth.Eng.,1975,(9):353-386.
    [57]Fleming.J.F.Nonlinear static analysis of cable stayed bridge structures.Computers & Structures,1979,(10):621-635.
    [58]陈政清,曾庆元,颜全胜.空间杆系结构大挠度问题内力分析的UL列式法.土木工程学报,1992,25(5):34-44.
    [59]潘家英,程庆国.大跨度悬索桥有限位移分析.土木工程学报,1994,27(1):1-10.
    [60]黄文,李明瑞,黄文彬.杆系结构的几何非线性分析—Ⅰ.三维问题.计算结构力学及其应用,1995,12(2):133-141.
    [61]金问鲁.悬挂结构计算理论.浙江:浙江科学技术出版社,1981.
    [62]El-Ghazaly H.A.,Sherbourne A.N.Dubey R.N.,Inelastic interactive distortional buckling of W-shape steel beams,Computers & Structures,1984,19(3):351-368.
    [63]单圣涤,李飞云,陈洁余等.索曲线理论及其应用.长沙:湖南科学技术出版社,1983.
    [64]袁行飞,董石麟.二节点曲线索单元非线性分析.工程力学,1999,16(4):59-64.
    [65]杨孟刚,陈政清.基于U.L列式的两节点悬链线索元非线性有限元分析.土木工程学报,2003,36(8):63-68.
    [66]沈锐利.悬索桥主缆系统设计及架设计算方法研究.土木工程学报,1996,29(2):3-9.
    [67]范立础,潘永仁,杜国华.大跨度悬索桥结构架设参数精细算法研究.土木工程学报,1999,32(6):20-25.
    [68]Shen Zu-yan,Zhang Qi-Lin.Finite element method for interaction between overall and local instability of thin-walled steel members,Stability of metal structures,Proceedings of the fourth international colloquium on structural stability,Beijing,1989.
    [69]潘永仁,杜国华.范立础.悬索桥恒载结构几何形状及内力的精细计算.中国公路学报,2000,13(4):33-36.
    [70]K.J.巴特,E.L.威尔逊,(林公豫,罗恩译).有限元分析中的数值方法.北京:科学出版社,1985.
    [71]唐茂林,沈锐利,强士中.大跨度悬索桥非线性静动力分析与软件开发.桥梁建设,2000,(1):9-12.
    [72]Loughlan J.,Upadhya A.R.Locally Imperfect plain channel columns,in:Behaviour of thin-walled structures,(Rhodes J.ed),Elsevier Applied Science Publishers,London,1983.
    [73]Makris N.,Constantinous M.C,Dargush G.F.Analytical model of viscoelastic fluid dampers.Journal of Structural Engineering,1993,119(11):3310-3325.
    [74]任伟新,曾庆元.薄壁结构局部-整体相关屈曲研究现状.力学进展.1993,23(3):407-414.
    [75]李立峰.正交异性钢箱梁局部稳定分析理论及模型试验研究:[博士学位论文].长沙:湖南大学,2005.
    [76]Dewolf J.D.,Pekoz T.,Winter G.Local and overall buckling of cold formed members,ASCE,1974,10.
    [77]颜海.大跨度斜拉桥扁平钢箱梁整体-局部相关稳定问题研究:[博士学位论文].上海:同济大学,2003.
    [78]潘家英,张国政,程庆国.大跨度桥梁极限承载力的几何与材料非线性耦合分析.土木工程学报,2000,33(1):5-8.
    [79]杨孟刚,胡建华,陈政清.独塔自锚式悬索桥地震响应分析.中南大学学报(自然科学版),2005,36(1):133-137.
    [80]杨孟刚.磁流变阻尼器在大跨度桥梁上的减震理论研究:[博士学位论文].长沙:中南大学,2004.
    [81]钟万勰,丁殿明,程耿东.计算杆系结构力学.北京:水利水电出版社,1982.
    [82]谢贻权,何福保.弹性和塑性力学中的有限元单元法.北京:机械工业出版社,1981.
    [83]Bradford M.A.,Hancock G.J.Elastic interaction of local and lateral buckling in beams,Thin-Walled Structures,1984,2(1):1-25.
    [84]唐茂林.大跨度悬索桥空间几何非线性分析与软件开发:[博士学位论文].成都:西南交通大学,2003.
    [85]范立础,胡世德,叶爱君.大跨度桥梁抗震设计.北京:人民交通出版社,2001.
    [86]铁摩辛柯,(肖敬勋等译).材料力学.天津:天津科学技术出版社,1989.
    [87]宋天霞.非线性结构有限元计算.武汉:华中理工大学出版社,1996.
    [88]Sridharan S.,Ali M.A.An improved interactive buckling analysis of thin-walled columns having doubly symmetric sections,Int.J.Solids Structures,1986,12(4):429-443.
    [89]潘永仁,范立础.悬链线单元在悬索桥主缆下料长度计算中的应用.工程施工,1998,3:20-24.
    [90]肖汝诚,项海帆.确定特大悬索桥理想状态的方法与程序系统研究.东北公路,1997(6):15-20.
    [91]李小珍,强士中.悬索桥主缆空缆状态的线形分析.重庆交通学院学报,1999,18(3):7-13.
    [92]Ali M.A.,Sridharan S.A versatile model for interactive buckling of column and beam-columns,Int.J.Solids and Structures,1978,20:833-842.
    [93]肖汝诚,贾丽君,王小同.确定大跨度悬索桥主缆成桥线形的虚拟梁法.计算力学学报,1999,16(1):108-114.
    [94]向中富,徐君兰,代正宏.悬索桥施工控制分析的恒定无应力索长迭代法. 重庆交通学院学报,2000,19(3):16-21.
    [95]尼尔斯J.吉姆辛.缆索支承桥梁概念与设计.北京:人民交通出版社,2002.
    [96]石磊,张哲,刘春城.混凝土自锚式悬索桥设计及其力学性能分析.大连理工大学学报,2003,43(2):202-206.
    [97]潘世建,杨盛福.东航道悬索桥.北京:人民交通出版社,2002.
    [98]宜昌长江公路大桥建设开发公司,宜昌长江公路大桥工程建设论文集,北京:人民交通出版社,2002.
    [99]唐茂林,强士中,沈锐利.悬索桥成桥主缆线形计算的分段悬链线法.铁道学报,2003,25(1):87-91.
    [100]徐君兰,向中富.关于悬索桥的重力刚度,重庆交通学院学报,2000,9(2):71-74.
    [101]张新军,陈艾荣,王刚,等.悬索桥施工理想初态及成桥状态计算方法研究,上海铁道大学学报,1999,20(6):43-48.
    [102]王解军,杨文华,刘光栋.大跨悬索桥的几何非线性分析,湖南大学学报,1998,25(3),70-73.
    [103]洪锦如.悬索桥的非线性分析,上海力学,1995,16(4):323-331.
    [104]吕子华,吕令毅.矩阵结构力学.北京:中国建筑工业出版社,1997.
    [105]沈世钊,徐崇宝,赵臣,等.悬索结构设计.北京:中国建筑工业出版社,2006.
    [106]小西一郎,(朱立冬等译).钢桥(第三册).北京:中国铁道出版社,1981.
    [107]小西一郎,(戴振藩等译).钢桥(第五册).北京:中国铁道出版社,1981.
    [108]小西一郎,(张建峰等译).钢桥(第十册).北京:中国铁道出版社,1981.
    [109]史建三.悬索桥主缆设计的索长分析法,桥梁建设,1993,(4):30-37.
    [111]张治成.大跨度钢管混凝土拱桥施工控制研究:[博士学位论文].杭州:浙江大学,2004.
    [112]罗喜恒,肖汝诚,项海帆.空间缆索悬索桥的主缆线形分析.同济大学学报(自然科学版),2004,32(10):1349-1354.
    [113]罗喜恒.悬索桥缆索系统的数值分析法.同济大学学报,2004,32(4): 441-446.
    [114]肖汝诚、贾丽君、王小同.确定大跨径悬索桥主缆成桥线形的虚拟梁法.计算力学学报,1999,16(1):108-113.
    [115]邱文亮,张哲,黄才良.自锚式混凝土吊桥非线性有限元分析.大连理工大学学报,2004,44(2):262-266.
    [116]Kim H.K.,Lee M.J.,Chang S.P.,Non-linear shape-finding analysis of a self-anchored suspension bridge[J].Engineering Structures,v24,n12,December,2002:1547-1559.
    [117]唐茂林,沈锐利,强士中.大跨度悬索桥丝股架设线形计算的精确方法.西南交通大学学报,2001,36(3):303-307.
    [118]罗喜恒.悬索桥主缆线形的鞍座影响.公路交通科技,2005,22(8):36-39.
    [119]Cardona A.,Geradin M.A beam finite element nonlinear theory with finite rotation.International Journal for Numerical Methods in Engineering,1988,26:2403-2438.
    [120]周绪红,武隽,狄谨.大跨径自锚式悬索桥受力分析.土木工程学报,2006,39(2):42-45.
    [121]Kim H.K.,Lee M.J.,Chang S.P.Determination of hanger installation procedure for a self-anchored suspension bridge.Engineering Structures,2006,28(7):959-976.
    [122]杨孟刚,陈政清.自锚式悬索桥施工过程模拟分析.湖南大学学报(自然科学版),2006,33(2):26-30.
    [123]田仲初,刘雪锋,颜东煌等.优化计算在拱桥液压同步提升转体施工控制中的应用.中国公路学报,2008,21(2):74-78.
    [124]张建民,肖汝诚.预应力混凝土斜拉桥空间非线性恒载索力优化.计算力学学报,2008,25(1):117-122.
    [125]Rajasekaran,Murry D.M.Coupled local buckling in wide-flange beam columns,J.Structure Division,ASCE,1973,99(6).
    [126]唐冕.大跨度自锚式悬索桥的静动力性能研究与参数敏感性分析:[博士学位论文].长沙:中南大学,2007.
    [127]谭冬莲.大跨径自锚式悬索桥合理成桥状态的确定方法.中国公路学报,2005,18(2):51-55.
    [128]胡建华,沈锐利,张贵明等.佛山平胜大桥全桥模型试验研究.土木工程学报,2007,40(5):17-25.
    [129]章关永.桥梁结构试验.北京:人民交通出版社,2002.
    [130]刘自明.桥梁结构模型试验研究.桥梁建设,1999,(4):1-12.
    [131]Hancock G.J.Design methods in interaction buckling in box I-section columns,Civil Engineering Transactions Institution of Engineers,Australia,CE24(2),1982.
    [132]秦顺全.桥梁施工控制-无应力状态法理论与实践.北京:人民交通出版社,2007.
    [133]蒋金山,何春雄,潘少华.最优化计算方法.广州:华南理工大学出版社,2007.
    [134]张炳华,侯昶.土建结构优化设计.上海:同济大学出版社,1998.
    [135]许强,李湘沅,陈庆等.基于ANSYS平台的连续体渐进结构优化设计及其应用.建筑科学与工程学报,2008,25(1):23-31.
    [136]Koiter W.T.Elastic stability and post buckling behavior.Non-linear problem.R.E.Langered,Univ of Wisconsin Press,1963.
    [137]单圣涤.悬索曲线理论及应用.长沙:湖南科技出版社,1983.
    [138]项海帆,李映.悬索桥按有限位移理论的空间分析.第十二届全国桥梁学术会议论文集.1992.
    [139]钟万勰.计算结构力学与最优控制.大连:大连理工大学出版社,1993.
    [140]沈祖炎,张其林.薄壁偏压焊接方管柱整体稳定-局部稳定相互作用问题的研究.同济大学学报,1991,19(1):13-21.
    [141]S.P.铁摩辛柯,J.盖尔,(胡人礼译).材料力学,科学出版社,1978.
    [142]Nakai H.,Kitada T.,Ohminami R,et al.Elastic-plastic and finite displacement analysis of cable-stayed bridge.Mem.Fae.Eng.Osaka Univ.1985,(26):251-271.
    [143]梁炳文,胡世光.弹塑性稳定理论.北京:国防工业出版社,1983.
    [144]陈政清,颜全胜.大跨度斜拉桥非线性分析.长沙铁道学院学报,1991,(3):25-32.
    [145]Benito R.,Sridharan S.Mode interaction in thin-walled structural members,J Struct.Mech,1985,12(4):517-542.
    [146]K.J.巴斯.工程分析中的有限元法.北京:机械工业出版社,1991.
    [147]钟新谷.单拱面预应力混凝土系杆拱桥极限承载力分析:[博士学位论文].长沙:长沙铁道学院,1997.
    [148]郭彦林,陈绍番.冷弯薄壁箱形梁柱构件局部与整体稳定相关作用的弹塑性分析.工程力学,1992,9(3):32-40.
    [149]习王仁,熊祝华,黄文彬.塑性力学基础.北京:科学出版社,1982.
    [150]殷有泉.固体力学非线性有限元引论.北京:清华大学出版社,1987.
    [151]Koiter W.T.,Pignataro M.An alternative approaches to the interaction between local and overall buckling in stiffened panels,Buckling of structures,edited by Budiansky,1976,113-148.
    [152]黄克智,薛明德,陆明万.张量分析.北京:清华大学出版社,1986.
    [153]孟凡中.弹塑性有限变形理论和有限元方法.北京:清华大学出版,1985.
    [154〕郭金琼.箱形梁桥剪力滞效应分析.土木工程学报,1983(1):1-13.
    [155]郭金琼.箱形梁设计理论.北京:人民交通出版社,1991.
    [156]Thompson J.M.T.,Lewis G.M.On the optimum design of thin-walled compression members,J.Mech.Phys.Solds,1972,20:101-109.
    [157]曾庆元.薄壁箱梁计算的板梁框架法.长沙铁道学院学报,1979(1),45-79.
    [158]孟凡中.弹塑性有限变形理论和有限元法.北京:清华大学出版社,1985.
    [159]曾庆元,杨平.形成矩阵的“对号入座”法则与桁梁空间分析的桁段有限元法,铁道学报,1986,8(2):48-59.
    [160]郭彦林.冷弯薄壁型钢柱局部与整体屈曲.西安冶金建筑学院学报,1989,1(2).
    [161]郭彦林.冷弯薄壁箱形截面柱在偏载作用下的弹塑性屈曲,工程力学, 1990,7(4):1-8.
    [162]蒋友谅.非线性有限元法.北京:北京工业学院出版社,1986.
    [163]Nazmy A.S.,Abdel-Ghaffar A.M.Three dimension nonlinear static analysis of cable-stayed bridge,Computer & Structure,1990,34:257-271.
    [164]Van der Neut A.The interaction of Local buckling and column failure of thin-walled compressional members.Proc.12th Int.Congress Appl.Mechanics,Springer-Verlay,1969.
    [165]胡建华.大跨度自锚式悬索桥结构体系及静动力性能研究:[博士学位论文].长沙:湖南大学,2006.
    [166]石磊.混凝土自锚式悬索桥理论研究:[博士学位论文].大连:大连理工大学,2003.
    [167]Bijlaard P.P.,Fisher G.P.Column strength of H-section and square tubes in post-bucking range of component plates,Technical Note 2994,NACA,1953.
    [168]韦成龙.大跨度板桁结合主梁斜拉桥极限承载力分析:[博士学位论文].长沙:中南大学,2004.
    [169]Hancock G.J.Design method for thin-walled box columns,Research Report No R359,The University of Sydney,School of Civil Engineering,1980.
    [170]周凌远.斜拉桥非线性理论及极限承载力研究.[博士学位论文].成都:西南交通大学,2007.
    [171]项海帆等.高等桥梁结构理论.北京:人民交通出版社,2001.
    [172]王战国,俞亚南,王伟,等.自锚式悬索桥吊杆索力优化的影响矩阵法.中国市政工程,2005,(3):68-69.
    [173]胡建华,唐茂林,崔剑峰,等.自锚式悬索桥恒载吊索力的设计方法研究.桥梁建设,2007,(2):39-42.
    [174]刘厚军,刘钊.自锚式悬索桥吊索张力及主缆线形的设计研究.土木工程学报,2008,41(3):79-83.
    [175]肖海波,余亚南,高庆丰.自锚式悬索桥主缆成桥线形分析.浙江大学学报(工学版),2004,38(11):81-84.
    [176]胡建华.现代自锚式悬索桥理论与应用.北京:人民交通出版社,2008.
    [117]宋旭明,戴公连,方淑君.三汊矶湘江大桥整体模型试验.中国公路学报,2009,22(1):52-59.
    [178]宋旭明,戴公连,曾庆元.自锚式悬索桥粘滞阻尼器减震控制分析.华南理工大学学报,2009,37(3):104-107.
    [179]王志强,胡世德,范立础.东海大桥粘滞阻尼器参数研究.中国公路学报,2005,18(3):37-42.
    [180]沈锐利,王志诚.自锚式悬索桥力学特性挠度理论研究.公路交通科技,2008,25(4):94~98.
    [181]Poskitt T.J.Structural analysis of suspension bridge.Structural division,ASCE.1966,92(ST1).49-73.
    [182]Tezcan.S.S.Stiffness analysis of suspension bridge by iteration,Symposium on suspension bridges.Lisbon,1966.
    [183]Sandhu J.S.,Stevens K.A.,Davies G.A.O.Co-rotational curved and twisted beam element.Computers & Structures,1990,35(1):69-79.
    [184]The L.H.,Clarke M.J.Co-rotational and Lagrangian formulations of elastic three-dimensional beam finite elements.Journal of Constructional Steel Research,1998,48:123-144.
    [185]Knudson W.C.Static and dynamic anaylsis of cable net structures:[PHD].University of California,Berkely,California,1971.
    [186]Podolny W.,Scalzi J.B.Construction and design of cable-stayed bridge NewYork,John Wiley and Sons,1976.
    [187]Gimsing N.J.Cable supported bridge:concept and design.New York,John Wiley and Sons,1983.
    [188]Hengold W.H.Russell J.J.Equilibrium and natural frequencies of cable structures(a nonlinear finite element approach).Computers & Structures,1976,6:267-271.
    [189]董明,夏绍华,钱若军,等.张力结构的非线性有限元分析.计算力学学报,1997,14(3):268-275.
    [190]Ozdemir H.A finite element approach for cable problems.Int.J.Solids and Structures,1979,15:424-437.
    [191]Gambhir.M.L.,Batchelor.B.A finite element for 3-D prestressed cable nets.Int.J.Num.Meth.Engng.,1986,6(1):17-34.
    [192]唐建民,卓家寿.悬索结构大位移分析改进的两节点索单元模型.河海大学学报(自然科学版),1999,27(4):16-19.
    [193]袁行飞,董石麟.二节点曲线索单元非线性分析.工程力学,1999,16(4):59-64.
    [194]杨孟刚,陈政清.两节点曲线索单精细分析的非线性有限元法.工程力学,2003,20(1):42-47.
    [195]Jayaraman H.B,Knudson W.C.A curved element for the analysis of cable struetures.Computers & Structures,1981,14:325-333.
    [196]张震陆,陈本贤.柔索分析的“悬链段”方法研究.工程力学,1990,7(4):41-49.
    [197]陈常松.超大跨度斜拉桥施工全过程几何非线性精细分析理论及应用研究:[博士学位论文].长沙:中南大学,2007.
    [198]黄琼.钢-混凝土混合梁自锚式悬索桥受力性能与计算方法研究:[博士学位论文].长沙:中南大学,2007.
    [199]彭苗.空间自锚式悬索桥非线性分析与成桥状态确定:[博士学位论文].武汉:武汉理工大学,2008.
    [200]吕烈武,沈世钊,沈祖炎,等.钢结构构件稳定理论.中国建筑工业出版社,北京,1983.
    [201]Gilbert R.B.,Calandine C.R.Interaction between the effects of local and overall imperfections on the buckling of elastic columns.J.Mech.Phys.Solids,22,1974.
    [202]Svensson S.E.,Croll J.G.A.Interaction between local and overall buckling,Int.J.mech.Sci.17,1975.
    [203]陈其石,夏志斌,潘有昌.纯弯曲工字形钢梁的腹板局部稳定及其与整体稳定的相关性.浙江大学学报,1988,22(3):1-9.
    [204]Graves-Smith T.R.,The ultimate strength of columns of arbitrary length,Symposium on Thin-Walled Structures,Rockey K.C.and Hill H.V.(eds),London,Crosby-Lockwood,1969.
    [205]Frieze P.A.Elasto-plastic buckling in short thin-walled beams and columns,Proc.Inst.Civ.Engrs Part2,65,1978,857-874.
    [206]Usami T.Ultimate strength of eccentrically loaded steel plates and box sections,Computers and Structures,13,1981,467-481.
    [207]朱慈勉,沈祖炎.薄壁柱相关屈曲分析的混合有限元模型,同济大学学报(自然科学版),1997,25(1):11-16.
    [208]Abdel Ghaffar A.M.,Rubin L.I.Lateral earth-quake response of suspension bridges.Journal of Structural Engineering,1983,109(3):664-675.
    [209]R.克拉夫,J.彭津,(王光远等译).结构动力学,北京:高等教育出版社,2006.
    [210]李大潜.有限元素法续讲.北京:科学出版社,1979.
    [211]过镇海.钢筋混凝土原理.北京:清华大学出版社,北京,1999.
    [212]Majid K.I.Nonlinear structures.London:Butterworths,1972.

© 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