chapter 1 augest 2009

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    1Chapter OneIntroduction

    The subject of this thesis is the end anchorage of the main bars of reinforced concrete

    beams and slabs. The main emphasis is on anchorages at simple supports but part of the

    work is relevant to anchorages in uncracked regions around sections of contraflexure.

    End anchorages can be critical in design, particularly where the presence of shear cracks

    produces the need for significant bar forces to be developed in short lengths.

    The use of truss or strut and tie modelling helps in the evaluation of the forces to be

    anchored, but the assessment of resistance remains a problem and the objective of the

    work reported here was to improve the means of calculating resistances.

    The research treats the commonest types of anchorages at simple supports, i.e. straight

    bars and bars with 90 and 180 bends in vertical planes. It does not treat anchorages

    with welded cross bars, horizontal loops, forged heads or welded bearing plates. It treats

    only deformed reinforcement and all test data used are bottom-cast bars. The approach

    developed in the subsequent chapters is essentially empirical.

    The BS8110(1) treatment of bond and end anchorage ignores many factors known to

    influence resistance. The Eurocode EC2-2004(2) takes account of more parameters, but

    there appears to be no publication in which its expressions have been verified by

    comparisons with test results and its approach to end anchorages using hooks or bends

    seems confused and not really usable for standard hooks and bends with test results.

    Thus the two sets of design rules likely to be of interest in the UK leave much to be

    desired, and most theoretical work on bond does not deal with end anchorage. The

    present research is therefore aimed at the development of an approach with a rational

    basis, accounting for the major influential factors and yet simple enough for practical

    use.

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    Chapter two is a literature review. Following an introduction, section 2.2 considers and

    compares code of practice recommendations relevant to end anchorage. This is followed

    by four sections on research publications.

    Section 2.3 on straight anchorages without transverse pressure is a relatively brief

    review of works on bond in general including some papers giving expressions which

    could be used to predict bond strengths of anchorages without transverse pressure, e.g.

    anchorages in regions of contraflexure.

    Section 2.4 is a more comprehensive review of research on bond with transverse

    pressure. One reason for its length is that it tries to show what data are available from

    tests of specimens representing beam ends and other situations. It also presents theupper bound plastic theory approach to end anchorage.

    Section 2.5 is commentary on the state of knowledge on bond/anchorage of straight bars

    with and without transverse pressure.

    The final section of chapter 2 reviews work on anchorage by bends and hooks. As only

    one publication has been found dealing directly with the strength of bent anchorages at

    simple supports this section also considers wider research on bent anchorages. These

    include anchorages of the top bars of beams in external columns, anchorages a concrete

    webs and blocks etc

    Chapter 3 uses test results from the literature to make comparisons between

    experimental and calculated bond strengths of straight anchorages without and with

    transverse pressure. BS8110 and EC2 are included in both comparisons along with two

    relevant research-based approaches in each case. Considering both the mean ratios of

    experimental to calculated strengths and the coefficients of variation, it is concluded

    that an equation by Darwin et al. is a promising basis for treating anchorages without

    transverse pressure although it requires improvements. The picture for anchorages with

    transverse pressure is less clear. Nielsens plastic theory is fairly reliable, if a little on

    the unsafe side, but it is complicated to use. EC2 is also quite successful.

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    No parallel comparisons were made for anchorages with bends or hooks due to the

    almost complete lack of relevant test data.

    Chapter 4 describes the experimental work undertaken in this research. Tests were made

    on sixty five simply supported rectangular beams subjected to central concentrated

    loads. The main bars were exposed in one of he shear spans so that the forces acting at

    the support could be easily determined.

    The anchorages in thirty seven of the beams were straight bars and the main variables

    were the covers, the anchorage lengths and the ratios between the transverse pressure

    and the bond stress. In most cases the transverse pressures were relatively low as this

    condition is not well represented in the published data.

    Of the remaining tests, fifteen were of anchorages with 90 bends and thirteen were of

    anchorages with 180 hooks. The main variables here were the diameters of the bends

    and the side covers. In some tests the bars were debonded up to the centre lines of the

    supports, where the bends started.

    Most of the tests resulted in anchorage failures characterized by splitting of the concretealong the bars or by bursting/splitting within bends.

    Chapter 5 is devoted to the analysis of the results of the present tests together with those

    from the literature and the development of equations for predicting anchorage

    capacities.

    The first step is a modification of Darwins expression for the bond strength of straight

    bars without transverse pressure to obtain more rational treatments of the influence of

    the ratios of the bond length to the bar size and of the effect of covers and bar spacings.

    This is followed by a numerical investigation of the strengths of straight anchorages

    with transverse pressure resulting in a bi-linear relationship between the ultimate bond

    stress and the transverse pressure. With the pressure equal to zero this gives a bond

    strength equal to the modified Darwin value. The gradient of bond stress/transverse

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    The final chapter summarises the main conclusions from the work and makes proposals

    for future research.

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