ImageVerifierCode 换一换
格式:PDF , 页数:12 ,大小:272.89KB ,
资源ID:401114      下载积分:5000 积分
快捷下载
登录下载
邮箱/手机:
温馨提示:
快捷下载时,用户名和密码都是您填写的邮箱或者手机号,方便查询和重复下载(系统自动生成)。 如填写123,账号就是123,密码也是123。
特别说明:
请自助下载,系统不会自动发送文件的哦; 如果您已付费,想二次下载,请登录后访问:我的下载记录
支付方式: 支付宝扫码支付 微信扫码支付   
验证码:   换一换

加入VIP,免费下载
 

温馨提示:由于个人手机设置不同,如果发现不能下载,请复制以下地址【http://www.mydoc123.com/d-401114.html】到电脑端继续下载(重复下载不扣费)。

已注册用户请登录:
账号:
密码:
验证码:   换一换
  忘记密码?
三方登录: 微信登录  

下载须知

1: 本站所有资源如无特殊说明,都需要本地电脑安装OFFICE2007和PDF阅读器。
2: 试题试卷类文档,如果标题没有明确说明有答案则都视为没有答案,请知晓。
3: 文件的所有权益归上传用户所有。
4. 未经权益所有人同意不得将文件中的内容挪作商业或盈利用途。
5. 本站仅提供交流平台,并不能对任何下载内容负责。
6. 下载文件中如有侵权或不适当内容,请与我们联系,我们立即纠正。
7. 本站不保证下载资源的准确性、安全性和完整性, 同时也不承担用户因使用这些下载资源对自己和他人造成任何形式的伤害或损失。

版权提示 | 免责声明

本文(ACI 224.2R-1992 Cracking of Concrete Members in Direct Tension《直接拉伸混凝土构件的裂化》.pdf)为本站会员(deputyduring120)主动上传,麦多课文库仅提供信息存储空间,仅对用户上传内容的表现方式做保护处理,对上载内容本身不做任何修改或编辑。 若此文所含内容侵犯了您的版权或隐私,请立即通知麦多课文库(发送邮件至master@mydoc123.com或直接QQ联系客服),我们立即给予删除!

ACI 224.2R-1992 Cracking of Concrete Members in Direct Tension《直接拉伸混凝土构件的裂化》.pdf

1、ACI 224.2R-92(Reapproved 2004)Cracking of Concrete Members in Direct TensionReported byACI Committee 224David Darwin*ChairmanAndrew Scanlon*Peter Gergely*SubcommitteeCo-ChairmenAlfred G. BisharaHoward L. BoggsMerle E. BranderRoy W. CarlsonWilliam L. Clark, Jr.*Fouad H. Fouad Milos PolvikaTony C. Liu

2、 Lewis H. Tuthill*LeRoy Lutz* Orville R. WernerEdward G. Nawy Zenon A. Zielinski* Members of the subcommittee who prepared this report.Committee members voting on this minor revision:Grant T. HalvorsenChairmanGrant T. HalvorsenSecretaryRandall W. PostonSecretaryFlorian BarthAlfred G. BisharaHoward L

3、. BoggsMerle E. BranderDavid DarwinFouad H. FouadDavid W. FowlerPeter GergelyWill HansenM. Nadim HassounWilliam LeeTony C. LiuEdward G. NawyHarry M. PalmbaumKeith A. PashinaAndrew ScanlonErnest K. SchraderWimal SuarisLewis H. TuthillZenon A. ZielinskiThis report is concerned with cracking in reinfor

4、ced concrete causedprimarily by direct tension rather than bending. Causes of direct tensionCONTENTScracking are reviewed, and equations for predicting crack spacing andcrack width are presented. As cracking progresses with increasing load,Chapter 1-Introduction, pg. 224.2-2axial stiffness decreases

5、. Methods for estimating post-cracking axial stiffnessare discussed. The report concludes with a review of methods forChapter 2-Causes of cracking, pg. 224.2-2controlling cracking caused by direct tension.2.1-Introduction2.2-Applied loads2.3-RestraintKeywords: cracking (fracturing); crack width and

6、spacing; loads(forces); reinforced concrete; restraints;tensile stress; tension; volume change.stiffness; strains; stresseACI Committee Reports, Guides, Standard Practices, andCommentaries are intended for guidance in designing, plan-ning, executing, or inspecting construction and in preparingspecif

7、ications. Reference to these documents shall not bemade in the Project Documents. If items found in thesedocuments are desired to be part of the Project Documentsthey should be phrased in mandatory language and in-corporated into the Project Documents. Chapter 3-Crack behavior and prediction equatio

8、ns, pg.224.2-33.1-Introduction3.2-Tensile strengthThe 1992 revisions became effective Mar. 1, 1992. The revisions consisted ofremoving year designations of the recommended references of standards-pro-ducing organizations so that they refer to current editions.Copyright 0 1986, American Concrete Inst

9、itute.All rights reserved including rights of reproduction and use in any form or byany means, including the making of copies by any photo process, or by any elec-tronic or mechanical device, printed, written, or oral, or recording for sound orvisual reproduction or for use in any knowledge or retri

10、eval system or device,unless permission in writing is obtained from the copyright proprietors.224.2R-2 ACI COMMITTEE REPORT3.3-Development of cracks3.4-Crack spacing3.5-Crack widthChapter 4-Effect of cracking on axial stiffness, pg.224.2R-64.1-Axial stiffness of one-dimensional members4.2-Finite ele

11、ment applications4.3-SummaryChapter 5-Control of cracking caused by direct tension,pg. 224.2R-95.1-Introduction5.2-Control of cracking caused by applied loads5.3-Control of cracking caused by restraint of volumechangeNotation, pg. 224.23-10Conversion factors-S1 equivalents, pg. 224.2R-11Chapter 6-Re

12、ferences, pg. 224.2R-116.1-Recommended references6.2-Cited referencesCHAPTER l-INTRODUCTIONBecause concrete is relatively weak and brittle intension, cracking is expected when significant tensilestress is induced in a member. Mild reinforcement and/orprestressing steel can be used to provide the nec

13、essarytensile strength of a tension member. However, a numberof factors must be considered in both design and con-struction to insure proper control of cracking that mayoccur.A separate report by ACI Committee 224 (ACI 224R)covers control of cracking in concrete members in gen-eral, but contains onl

14、y a brief reference to tensioncracking. This report deals specifically with cracking inmembers subjected to direct tension.Chapter 2 reviews the primary causes of direct tensioncracking, applied loads, and restraint of volume change.Chapter 3 discusses crack mechanisms in tension mem-bers and presen

15、ts methods for predicting crack spacingand width. The effect of cracking on axial stiffness isdiscussed in Chapter 4. As cracks develop, a progressivereduction in axial stiffness takes place. Methods forestimating the reduced stiffness in the post-crackingrange are presented for both one-dimensional

16、 membersand more complex systems. Chapter 5 reviews measuresthat should be taken in both design and construction tocontrol cracking in direct tension members.Concrete members and structures that transmit loadsprimarily by direct tension rather than bending includebins and silos, tanks, shells, ties

17、of arches, roof andbridge trusses, and braced frames and towers. Memberssuch as floor and roof slabs, walls, and tunnel linings mayalso be subjected to direct tension as a result of therestraint of volume change. In many instances, crackingmay be attributed to a combination of stresses due toapplied

18、 load and restraint of volume change. In the fol-lowing sections, the effects of applied loads and restraintof volume change are discussed in relation to the for-mation of direct tension cracks.2.2-Applied loadsAxial forces caused by applied loads can usually beobtained by standard analysis procedur

19、es, particularly ifthe structure is statically determinate. If the structure isstatically indeterminate, the member forces are affectedby changes in stiffness due to cracking. Methods for est-imating the effect of cracking on axial stiffness arepresented in Chapter 4.Cracking occurs when the concret

20、e tensile stress in amember reaches the tensile strength. The load carried bythe concrete before cracking is transferred to the rein-forcement crossing the crack. For a symmetrical member,the force in the member at cracking isin whichA,= gross areaft= steel area= tensile strength of concreten = the

21、ratio of modulus of elasticity of the steelto that of concretep= reinforcing ratio = ASIA,After cracking, if the applied force remains un-changed, the steel stress at a crack isfs= f =($ -1 +rJ)fi(2.2)For n= 10, fi = 500 psi (3.45 MPa). Table 2.1 givesthe steel stress after cracking for a range of s

22、teel ratiosp, assuming that the yield strength of the steel =Em=ES=P =that of concreteaxial loadaxial load carried by concreteaxial load at which cracking occursaxial load carried by reinforcementbar spacing, in.effective concrete cover, in.unit weight of concrete, lb/ft3most probable maximum crack

23、width, in.factor limiting distribution of reinforcementratio of distance between neutral axis andtension face to distance between neutral axisand centroid of reinforcing steel = 1.20 in.beamsaverage strain in member (unit elongation)tensile strain in reinforcing bar assuming notension in concreterei

24、nforcing ratio = A#$CONVERSION FACTORS-SI EQUIVALENTS1 in. =25.4 mm1 lb (mass)= 0.4536 kg1 lb (force) = 4.488 N1 lb/in.2= 6.895 kPa1 kip = 444.8 N1 kip/in.2= 6.895 MPaEq. (3.5)2Wmax= 0.02 fSdc x 10-3Eq. (3.6)Wmax= 0*0145f, Abel, John F.; and Billington, DavidP., “Buckling of Cooling-Tower Shells: St

25、ate-of-the-Art,”Proceedings, ASCE, V. 101, ST6, June 1975, pp. 1185-1203.3. Tam, K.S.S., and Scanlon, A., “The Effects ofRestrained Shrinkage on Concrete Slabs,” StructuralEngineering Report No. 122, Department of Civil En-gineering, University of Alberta, Edmonton, Dec. 1984,126 pp.4. Neville, Adam

26、 M., Hardened Concrete: Physical andMechanical Aspects, ACI Monograph No. 6, AmericanConcrete Institute/Iowa State University Press, Detroit,1971, 260 pp.5. Wright, P.J.F., “Comments on Indirect Tensile Teston Concrete Cylinders,” Magazine of Concrete Research(London), V. 7, No. 20, July 1955, pp. 8

27、7-96.6. Price, Walter H., “Factors Influencing ConcreteStrength,” ACI J OURNAL , Proceedings V. 47, No. 6, Feb.1951, pp. 417-432.7. Evans, R.H., and Marathe, M.S., “Microcrackingand Stress-Strain Curves for Concrete in Tension,”Materials and Structures, Research and Testing (RILEM,Paris), V. 1, No.

28、1, Jan.-Feb. 1968, pp. 61-64.8. Petersson, Per-Erik ,“Crack Growth and De-velopment of Fracture Zones in Plain Concrete andSimilar Materials,” Report No. TVBM-1006, Division ofBuilding Materials, Lund Institute of Technology, 1981,174 pp.9. Broms, Bengt B. , “Crack Width and Crack Spacingin Reinforc

29、ed Concrete Members,” ACI J OURNAL , Pro-ceedings V. 62, No. 10, Oct. 1965, pp. 1237-1256.10. Broms, Bengt B.,“Stress Distribution in Rein-forced C oncrete Members With Tension Cracks,” ACIJ OURNAL , Proceedings V. 62, No. 9, Sept. 1965, pp. 1095-1108.11. Broms, Bengt B., and Lutz, Leroy A., “Effect

30、s ofArrangement of Reinforcement on Crack Width andSpacing of Reinforced Concrete Members,” ACIJ OURNAL , Proceedings V. 62, No. 11, Nov. 1965, pp.1395-1410.12. Goto, Yukimasa, “Cracks Formed in ConcreteAround Deformed Tension Bars,” ACI J OURNAL ,Proceedings V. 68, No. 4, Apr. 1971, pp. 244-251.13.

31、 Goto, Y., and Otsuka, K., “Experimental Studieson Cracks Formed in Concrete Around Deformed Ten-sion Bars,” Technology Reports of the Tohoku University,V. 44, No. 1, June 1979, pp. 49-83.14. Clark, L.A., and Spiers, D.M., “Tension Stiffeningin Reinforced Concrete Beams and Slabs Under Short-Term Lo

32、ad,” Technical Report No. 42.521, Cement andConcrete Association, Wexham Springs, 1978, 19 pp.15. Somayaji, S., and Shah, S.P., “Bond Stress VersusSlip Relationship and Cracking Response of TensionMembers,” ACI J OURNAL , Proceedings V. 78, No. 3, May-June 1981, pp. 217-225.16. Cusick, R.W., and Kes

33、ler, C.E., “Interim Report-Phase 3: Behavior of Shrinkage-Compensating ConcretesSuitable for Use in Bridge Decks,” T. Ingraffea, Anthony R.; andGergely, Peter, Tension Stiffening: A FractureMechanics Approach,” Proceedings, International Con-ference on Bond in Concrete (Paisely, June 1982), Ap-plied

34、 Science Publishers, London, 1982, pp. 97-106.27. Scanlon, A., and Murray, D.W., “An Analysis toDetermine the Effects of Cracking in Reinforced Con-crete Slabs,” Proceedings, Specialty Conference on theFinite Element Method in Civil Engineering, EIC/McGillUniversity, Montreal, 1972, pp. 841-867.28.

35、Lin, Cheng-Shung, and Scordelis, Alexander C.,“Nonlinear Analysis of RC Shells of General Form,”Proceedings, ASCE, V. 101, ST3, Mar. 1975, pp. 523-538.29. Chitnuyanondh, L.; Rizkalla, S.; Murray, D.W.;and MacGregor, J.G.,“An Effective Uniaxial TensileStress-Strain Relationship for Prestressed Concre

36、te,”Structural Engineering Report No. 74, University ofAlberta, Edmonton, Feb. 1979, 91 pp.30. Argyris, J.H.; Faust, G.; Szimmat, J.; Warnke, P.,and William, K.J., “Recent Developments in the FiniteElement Analysis of Prestressed Concrete ReactorVessels,” Preprints, 2nd International Conference onSt

37、ructural Mechanics in Reactor Technology (Berlin,Sept. 1973), Commission of the European Communities,Luxembourg, V. 3, Paper H l/l, 20 pp. Also, NuclearEngineering and Design (Amsterdam), V. 28, 1974.31. Gilbert, R. Ian, and Warner, Robert F., TensionStiffening in Reinforced Concrete Slabs,” Proceed

38、ings,ASCE, V. 104, ST12, Dec. 1978, pp. 1885-1900.32. Bazant, Zdenek, and Cedolin, Luigi, “Blunt CrackBand Propagation in Finite Element Analysis,”Proceedings, ASCE, V. 105, EM2, Apr. 1979, pp. 297-315.33. Tuthill, Lewis H., “Tunnel Lining With PumpedConcrete,” ACI J OURNAL ., Proceedings V. 68, No. 4, Apr.1971, pp. 252-262.34. Concrete Manual, 8th Edition, U.S. Bureau ofReclamation, Denver, 1975, 627 pp.

copyright@ 2008-2019 麦多课文库(www.mydoc123.com)网站版权所有
备案/许可证编号:苏ICP备17064731号-1