CN101923024A - Method for determining elastic modulus and flexural rigidity of reinforced concrete beam with crack - Google Patents

Method for determining elastic modulus and flexural rigidity of reinforced concrete beam with crack Download PDF

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CN101923024A
CN101923024A CN 201010245010 CN201010245010A CN101923024A CN 101923024 A CN101923024 A CN 101923024A CN 201010245010 CN201010245010 CN 201010245010 CN 201010245010 A CN201010245010 A CN 201010245010A CN 101923024 A CN101923024 A CN 101923024A
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reinforced concrete
concrete beam
value
test piece
crack
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CN101923024B (en
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何晓婷
孙俊贻
许劲
郑周练
胡兴健
朱海桥
宁全润
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CHONGQING ZHONGKE CONSTRUCTION (GROUP) Co Ltd
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Chongqing University
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Abstract

The invention discloses a method for determining the elastic modulus and flexural rigidity of a reinforced concrete beam with a crack, relating to a tension Young's elastic modulus of a reinforced concrete beam with a crack in working, a measuring method of the tension Young's elastic modulus and a determining method of the flexural rigidity. A reinforced concrete beam with a rectangular cross section is manufactured as a test piece to be detected, and the length, width and height of the reinforced concrete beam are shown in the specification; the two ends of the test piece are supported by hinged supports; loads are intensively and symmetrically applied on the positions some distance away from at two points of the supports; the deflection value of the middle part of the test piece span and the strain value of the lowest end of the middle part of the test piece span are detected; a sum computed expression is deduced according to the analytic solution which is given by at theory of different tension-compression modulus under the condition that loading is performed on two points of a simple beam with a rectangular section intensively and symmetrically; and the sum can be accurately calculated by the load value, the defection value and the strain value. The sum determined by the invention contains a crack factor of the reinforced concrete beam within the given load range, and can be used for structural mechanic accurate analysis.

Description

Method for determining elastic modulus and bending rigidity of cracked reinforced concrete beam
Technical Field
The invention relates to the Young's modulus in tension of reinforced concrete beams working with cracks
Figure 2010102450103100002DEST_PATH_IMAGE002
And Young's modulus of elasticity under compression
Figure 2010102450103100002DEST_PATH_IMAGE004
Measuring method and flexural rigidity
Figure 2010102450103100002DEST_PATH_IMAGE006
The method of (1).
Background
The method measures the Young's modulus and the bending rigidity by adopting a load test of the precast reinforced concrete beam, and has guiding significance on a reinforced concrete structure design theory. At present, the measurement of the elastic modulus and the determination of the bending rigidity of the reinforced concrete beam are mostly based on the classic equal modulus elasticity theory, namely, under the tension and compression stress with the same absolute value, the material generates the tension and compression strain with the same absolute value. A large number of tests and researches show that under the action of tensile stress or compressive stress with the same absolute value, the material can generate tensile strain and compressive strain with different absolute values, namely the material has nonlinear characteristics of tensile modulus and compressive modulus. With the increasing development of scientific technology, higher requirements are put forward on the research of the mechanical properties of materials, and the development of novel materials and the potential of the characteristics of the materials are developed, so that a new research trend is formed. Most engineering structures generally have the tensile and compression elastic mechanical properties of different modulus of materials, such as ceramics, organic glass, reinforced concrete and the like. The elastomechanical properties of a material with different moduli in tension and compression are essentially a non-linear problem (bilinear). If the non-linear characteristic of the material is not considered in the engineering structure design, the classical equal modulus elasticity theory is still used, and the calculation error is too large due to the fact that the constitutive relation is not met in some cases, which is possibly the real hidden trouble of structure failure. In fact, most reinforced concrete engineering structures are usually in a crack working state, especially reinforced concrete beams, and the tensile and compression Young's modulus characteristics of the members are particularly outstanding. Therefore, the bending rigidity of the reinforced concrete beam with the crack is still determined by using the classical equal modulus elasticity theory, and excessive calculation errors are caused, so that the reasonable design of the engineering structure is not facilitated.
Disclosure of Invention
In order to overcome the defect that the bending rigidity of the reinforced concrete beam with cracks is determined by adopting the classical equal-modulus elasticity theory, the invention provides a method for measuring tensile and compression different Young elastic moduli of the reinforced concrete beam with cracks and a method for determining the bending rigidity. The tensile and compression different Young's elastic moduli measured by the method contain the cracking factor of the reinforced concrete beam in a given load range, so that the determined bending rigidity is suitable for the reinforced concrete beam with cracks to work. Therefore, the important problem of common concern in the design theory of the reinforced concrete structure is solved.
The purpose of the invention is realized as follows:
making a root length of
Figure 2010102450103100002DEST_PATH_IMAGE008
Is as wide as
Figure 2010102450103100002DEST_PATH_IMAGE010
High is
Figure 2010102450103100002DEST_PATH_IMAGE012
As a test piece to be tested, wherein
Figure 2010102450103100002DEST_PATH_IMAGE014
. The two ends of the test piece are supported by hinged supports and are at a distance from the supports
Figure 2010102450103100002DEST_PATH_IMAGE016
Two points are centralized and symmetrically applied with load
Figure 2010102450103100002DEST_PATH_IMAGE018
As shown in fig. 1. Measuring the deflection value of the middle of the span of the test piece
Figure 2010102450103100002DEST_PATH_IMAGE020
And strain value of the lowermost end of the middle of the span of the specimen
Figure 2010102450103100002DEST_PATH_IMAGE022
As shown in fig. 2. Deducing the tension of the reinforced concrete beam according to the analytic solution of the rectangular-section simply supported beam given by the tension-compression different modulus theory under the two-point concentrated symmetric loadingThe calculation expression of the Young's modulus and the bending rigidity is expressed according to the load value
Figure 374798DEST_PATH_IMAGE018
Value of deflection
Figure 229622DEST_PATH_IMAGE020
Strain value of
Figure 947042DEST_PATH_IMAGE022
Therefore, the tensile and compressive Young's modulus value and the bending rigidity value can be accurately calculated.
According to the small-deflection plane bending theory of the shallow beam, under the action of load, the beam can deflect and is in a stressed state that the lower part is pulled and the upper part is pressed, so that a neutral layer which is neither pulled nor pressed is formed. The neutral layer is located exactly half way up the cross-section if according to classical equimodulus elasticity theory. However, if the modulus of elasticity of the structural material forming the beam in tension and compression is considered to be different, the neutral layer is no longer located at half height in the cross-section, but at a certain height in the cross-section depending on the magnitude of the tensile and compressive modulus, as shown in the following equation:
Figure 2010102450103100002DEST_PATH_IMAGE024
(1a,b)
wherein,
Figure 2010102450103100002DEST_PATH_IMAGE026
the height of the cross-section in tension is indicated,the height of the cross-section under pressure is indicated,
Figure 155300DEST_PATH_IMAGE002
and
Figure 907356DEST_PATH_IMAGE004
each of the tensile and compressive Young's moduli of the members is expressed in the unit of International Unit System. At the same time, the flexural rigidity of the beam
Figure 667501DEST_PATH_IMAGE006
Can be expressed as
Or
Figure DEST_PATH_IMAGE032
(2a,b)
According to the theory of elasticity of different moduli (C.A. Ammbarkinje. Wu-Zhang-Kun-Shi-Wan, et al. theory of elasticity of different moduli [ M]Beijing, China railway Press, 1986.), consider simply supported beams of different moduli under tension and compression, and spaced from the support
Figure 809901DEST_PATH_IMAGE016
Two points are centralized and symmetrically applied with load
Figure 946484DEST_PATH_IMAGE018
The calculation expression of the deflection of the span is as follows:
Figure DEST_PATH_IMAGE034
(3)
will resist bending rigidity
Figure 553046DEST_PATH_IMAGE006
By substituting the expression (2 b) into the formula (3), the compound can contain only
Figure 484093DEST_PATH_IMAGE002
And
Figure 176105DEST_PATH_IMAGE004
the relation of (1):
Figure DEST_PATH_IMAGE036
(4)
meanwhile, the calculation expression of the maximum tensile bending stress of the midspan bottom is as follows:
Figure DEST_PATH_IMAGE038
(5)
wherein,
Figure DEST_PATH_IMAGE040
in order to realize mid-span bending moment of the simply supported beam,
Figure DEST_PATH_IMAGE042
will be
Figure 726166DEST_PATH_IMAGE040
And
Figure 554762DEST_PATH_IMAGE026
by substituting the expression(s), another expression can be obtained which only contains
Figure 734071DEST_PATH_IMAGE002
And
Figure 9194DEST_PATH_IMAGE004
the relation of (1):
(6)
the combined vertical type (4) and the formula (6) can be obtained
Figure 528032DEST_PATH_IMAGE002
And
Figure 800881DEST_PATH_IMAGE004
respectively as follows:
Figure DEST_PATH_IMAGE046
(7a,b)
thus, the Young's modulus in tension of the reinforced concrete member was determined
Figure 467486DEST_PATH_IMAGE002
And Young's modulus of elasticity under compression. Then, the flexural rigidity can be obtained from the formula (2 b)
Figure 919644DEST_PATH_IMAGE006
The invention has the beneficial effects that: the parameters to be measured are few, and only the bending value of the middle-span bottom of the test piece needs to be measured
Figure 691291DEST_PATH_IMAGE020
And strain value
Figure 591331DEST_PATH_IMAGE022
Then the method is finished; the tensile and compression different Young's elastic moduli measured by the method contain the cracking factor of the reinforced concrete beam in a given load range, so that the determined bending rigidity is suitable for the reinforced concrete beam with cracks to work. Therefore, the important problem of common concern in the design theory of the reinforced concrete structure is solved.
Drawings
Fig. 1 is a mechanical model of a simply-supported reinforced concrete beam on two sides under two-point centralized symmetric loading adopted by the invention. In the figure, 1 is a reinforced concrete beam; 2 is a thickened rectangle
Figure DEST_PATH_IMAGE048
And loading the steel backing plate.
FIG. 2 is a schematic view of the installation of the apparatus of the present invention, in which 1 is a resistance strain gauge and 2 is a dial indicator deflectometer.
Detailed Description
Figure DEST_PATH_IMAGE050
Test piece manufacture
Making a root length of
Figure 349203DEST_PATH_IMAGE008
Is as wide as
Figure 639370DEST_PATH_IMAGE010
High is
Figure 519601DEST_PATH_IMAGE012
As a test piece to be tested, wherein. The two ends of the test piece are supported by hinged supports, and the distance between the supports and the upper surface of the beam
Figure 315836DEST_PATH_IMAGE016
Where each is provided with a thickened rectangle
Figure 726088DEST_PATH_IMAGE048
Loading a steel pad plate thereinFor rectangular loading of the length of the steel backing plate in the beam width direction,
Figure DEST_PATH_IMAGE054
for rectangular loading of the length of the steel shim plate in the span direction of the beam, requirements are made
Figure DEST_PATH_IMAGE056
So as to satisfy the mechanical model of the simply supported beam under the action of concentrated load, as shown in fig. 1.
Figure DEST_PATH_IMAGE058
Laboratory apparatus installation
As shown in fig. 2, a resistance strain gauge is attached to the bottom of the midspan of the test piece, and the resistance strain gauge is connected with a strain gauge; and a dial indicator deflectometer is arranged at the bottom (or the top) of the span of the test piece.
First loading and measuring
Two-point centralized symmetrical loading mode is adopted, and a centralized load is respectively applied to the two loading steel base plates
Figure 527954DEST_PATH_IMAGE018
. Accurately measuring the deflection value of the middle part of the span of the test piece after the structure is stably deformed
Figure DEST_PATH_IMAGE062
Strain value of the lowest end of span middle part of test pieceRecord the corresponding load value
Figure 328550DEST_PATH_IMAGE018
Figure DEST_PATH_IMAGE066
Unload and second load measurements
Slowly unload the loadObserving whether the reinforced concrete beam can completely recover deformation, and if the reinforced concrete beam can completely recover deformation, considering the reinforced concrete beam as 'complete elasticity' (otherwise, the applied load valueAlready beyond the elastic response of the structure). Then, a resistance strain gauge is attached to the middle bottom of the span of the test piece again, and the load is applied to the reinforced concrete beam for the second time to reach the first load value
Figure 711755DEST_PATH_IMAGE018
. Accurately measuring the deflection value of the middle part of the span of the test piece after the structure is stably deformed
Figure DEST_PATH_IMAGE068
Strain value of the lowest end of span middle part of test piece
Figure DEST_PATH_IMAGE070
Figure DEST_PATH_IMAGE072
Computing
Taking calculated deflection values
Figure DEST_PATH_IMAGE074
Strain value of
Figure DEST_PATH_IMAGE076
Using the lotusLoad value
Figure 812698DEST_PATH_IMAGE018
Calculating the deflection valueCalculating the strain value
Figure 897645DEST_PATH_IMAGE022
Distance from the support
Figure 25001DEST_PATH_IMAGE016
Length of beam
Figure 924824DEST_PATH_IMAGE008
Width of beam
Figure 428618DEST_PATH_IMAGE010
Height of beam
Figure 667969DEST_PATH_IMAGE012
Calculating the tensile Young's modulus value of the reinforced concrete beam with the crack by adopting the following formulaAnd value of Young's modulus under compression
Figure 353346DEST_PATH_IMAGE004
And bending stiffness value
Figure 660830DEST_PATH_IMAGE006
Figure DEST_PATH_IMAGE080
Figure 426792DEST_PATH_IMAGE032
The units of the physical quantities are made by international system of units.
Finally, the above embodiments are only for illustrating the technical solutions of the present invention and not for limiting, although the present invention has been described in detail with reference to the preferred embodiments, it should be understood by those skilled in the art that modifications or equivalent substitutions may be made to the technical solutions of the present invention without departing from the spirit and scope of the technical solutions of the present invention, and all of them should be covered in the claims of the present invention.

Claims (1)

1. A method for determining the elastic modulus and the bending rigidity of a reinforced concrete beam with cracks is characterized by comprising the following steps of: making a root length of
Figure DEST_PATH_IMAGE002
Is as wide as
Figure DEST_PATH_IMAGE004
High is
Figure DEST_PATH_IMAGE006
As a test piece to be tested, wherein
Figure DEST_PATH_IMAGE008
The two ends of the test piece are supported by hinged supports and are at a distance from the supports
Figure DEST_PATH_IMAGE010
Two points are centralized and symmetrically applied with load
Figure DEST_PATH_IMAGE012
Measuring the deflection value of the middle part of the test piece span and the strain value of the bottommost end of the test piece span
Figure DEST_PATH_IMAGE014
Determining the tensile Young's modulus value of the reinforced concrete beam with cracks by using the following formula
Figure DEST_PATH_IMAGE016
And value of Young's modulus under compression
Figure DEST_PATH_IMAGE018
And bending stiffness value
Figure DEST_PATH_IMAGE020
Figure DEST_PATH_IMAGE022
Figure DEST_PATH_IMAGE026
Wherein
Figure DEST_PATH_IMAGE028
Is the distance between the loading point and the support,Is a rectangular section reinforced concrete beam with wide beam,
Figure 278044DEST_PATH_IMAGE002
Is long and,
Figure 665163DEST_PATH_IMAGE006
Is the beam height; the units of the physical quantities are made by international system of units.
CN2010102450103A 2010-08-04 2010-08-04 Method for determining elastic modulus and flexural rigidity of reinforced concrete beam with crack Expired - Fee Related CN101923024B (en)

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CN102359228A (en) * 2011-08-05 2012-02-22 重庆大学 Method for determining relationship between cracking height and reinforcement ratio of steel-concrete beam under use bending moment
CN102359229A (en) * 2011-08-05 2012-02-22 重庆大学 Suitable method for determining ideal ratio of reinforcement of reinforced concrete beam under usage of bending moment
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CN114398775B (en) * 2022-01-04 2022-08-16 交通运输部公路科学研究所 Concrete beam service life prediction method considering cracking damage step stiffness
CN114398775A (en) * 2022-01-04 2022-04-26 交通运输部公路科学研究所 Concrete beam service life prediction method considering cracking damage step stiffness
CN114412064A (en) * 2022-02-28 2022-04-29 江南大学 Shear-resistant enhanced reinforced concrete beam and method thereof
CN114412064B (en) * 2022-02-28 2022-12-30 江南大学 Shear-resistant enhanced reinforced concrete beam and method thereof

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