Sunday, February 21, 2016

COMPACTION OF CONCRETE – PURPOSE, PROCESS & EFFECT

What is Compaction of Concrete?

Compaction of concrete is one of the important site operations that together enable the fresh concrete to reach its potential design strength, density and low permeability. Properly carried out it ensures that concrete fully surrounds and protects the reinforcement, tendons and cast-in inserts. It also has a direct impact on achieving the specified surface finish.
Compaction is the process that expels entrapped air from freshly placed concrete and packs the aggregate particles together so as to increase the density of the concrete.
The compacting and finishing of concrete are generally two separate operations but sometimes, particularly with flat horizontal surfaces, they become parts of the one operation. In such circumstances, it should be noted that a smooth surface finish is not necessarily evidence of good compaction underneath it. Care should always be taken to ensure that concrete is adequately compacted.

1. Purpose of Concrete Compaction

Compaction significantly increases the ultimate strength of concrete and enhances the bond with reinforcement. It also increases the abrasion resistance and general durability of the concrete, decreases the permeability and helps to minimise its shrinkage and creep characteristics.
Proper compaction also ensures that the reinforcement, tendons, inserts and fixings are completely surrounded by dense concrete, the formwork is completely filled – i.e. there are no pockets of honey-combed material – and that the required surface finish is obtained on vertical surfaces.
Concrete shall be compacted during placing so that:
  • A monolithic mass is created between the ends of the member, planned joints or both;
  • The formwork is completely filled to the intended level;
  • The entrapped air is expelled;
  • All reinforcement, tendons, ducts, anchorages and embedments are completely surrounded;
  • The specified finish to the formed surfaces of the member is provided;
  • The required properties of the concrete can be achieved.

2. The Process of Concrete Compaction

When first placed in the form, normal concretes (i.e. excluding those with very low or very high workability) will contain between 5% and 20% by volume of entrapped air. The aggregate particles, although coated with mortar, will also tend to arch against one another and are prevented from slumping or consolidating by internal friction.
Fig-1 The Process of Concrete Compaction
Fig-1 The Process of Concrete Compaction
Compaction of concrete is, therefore, a two-stage process Fig-1. First, the aggregate particles are set in motion and the concrete consolidated to fill the form and give a level top surface (liquefaction). In the second stage, entrapped air is expelled. This description of the process is true whether compaction is carried out by rodding, tamping and similar manual methods, or when vibration is applied to the concrete. The latter, by temporarily ‘liquefying’ a much larger volume of the concrete, is generally much more efficient than tamping or rodding by hand, and hence is almost universally used.
It is important to understand that compaction is a two-stage process and to recognise each stage because, with vibration, initial consolidation of the concrete (liquefaction) can often be achieved relatively quickly. The concrete liquefies and the surface levels, giving the impression that the concrete is compacted. Entrapped air takes a little longer to rise to the surface. Compaction should therefore be prolonged until this is accomplished, i.e. until air bubbles no longer appear on the surface.

3.1 Effect on Fresh Concrete

The effect of vibration on the properties of fresh concrete needs to be understood to ensure that the type and amount of vibration applied to the concrete are appropriate. Otherwise, defects such as excessive mortar loss and other forms of segregation can be caused.
The concrete mixture as supplied to the project needs to be properly proportioned. Concretes lacking fines can be difficult to compact and, even when fully compacted, can have a high porosity.
On the other hand, those with too high a fines content, particularly if they also have a high slump, may be prone to segregation and excessive bleeding. Nevertheless, it should be noted that properly proportioned concretes are difficult to overvibrate and cautionary notes in specification regarding over-vibration may result in concrete on the project being under-vibrated with resulting loss of potential strength and durability.
Concretes with lower workability, i.e. stiffer mixes, will require a greater energy input to compact them fully. This may be achieved by using a high-energy vibrator or by vibrating the concrete for a longer time. In the latter case, the vibrator must have at least sufficient capacity to liquefy the concrete. Conversely, more workable mixes will require less energy input.
The size and angularity of the coarse aggregate will also affect the effort required to fully compact concrete. The larger the aggregate, the greater the effort required, while angular aggregates will require greater effort than smooth or rounded aggregates.

3.2 Effect on Hardened Concrete

Fig-2 Loss of strength through incomplete compaction
Fig-2 Loss of strength through incomplete compaction
Since compaction of concrete is designed to expel entrapped air and optimise the density of the concrete, it benefits most of the properties of hardened concrete. As may be seen from Fig-2, its effect on compressive strength is dramatic.
For example, the strength of concrete containing 10% of entrapped air may be as little as 50% that of the concrete when fully compacted.
In addition to expelling entrapped air, promotes a more even distribution of pores within the concrete, causing them to become discontinuous. The durability of the concrete is consequently improved except, perhaps, in freeze-thaw conditions, where excessive vibration can expel amounts of purposely-entrained air which is designed to increase the freeze-thaw resistance of hardened concrete.
The abrasion resistance of concrete surfaces is normally improved by adequate compaction. However, excessive vibration, or excessive working of the surface, can cause an excessive amount of mortar (and moisture) to collect on the surface, thereby reducing its potential abrasion resistance.
In flat work a careful balance is therefore required to expel entrapped air without bringing excessive amounts of mortar (fines) to the surface of the concrete.


FIELD TESTS ON CEMENT FOR QUALITY CONTROL PURPOSE

There are some field tests which gives some basic idea about the quality of the cement without elaborate facility of laboratory in the field. These tests are as given under
Field test on cement
  1. Date of manufacture should be seen on the bag. It is important because the strength reduces with age.
  2. Open the bag and see that lumps should not be present in the bag. It will ensure that no setting has taken place.
  3. Thrust your hand into the cement bag and it should give cool feeling. It indicates that no hydration reaction is taking place in the bag.
  4. Take a pinch of cement between the fingers. It should give smooth feeling.
  5. Throw handful of cement on water. It should float initially before finally settling.
  6. Take 100g of cement and make a stiff paste. Prepare a cake with sharp edges and put on the glass plate. Immerse this plate in water. Observe that the shape shouldn’t get disturbed while settling. It should be able to set and attain strength. Cement is capable of setting under water also and that is why it is also called ‘Hydraulic Cement’.

Friday, February 19, 2016

Construction Technology::All about civil construction.: Bentonite use Procudur in Cast in Situ Pile

Shear force diagram and bending moment diagram


Shear force diagram (SFD): Graph of shear force V vs x .
Bending moment diagram (BMD): Graph of bending moment M vs x .
Example 1.5.1: Draw the shear force and bending moment diagrams for the beam shown in Fig.
1.5.1.
               
            Fig. 1.5.1. SFD and BMD for a simple beam with a concentrated load.

(a) Determine reactions by considering the equilibrium of the entire beam.
+ô€€´Î£MB = 0 : 0 A −R L + Pb = , A
R Pb
L
⇒ = .
0: A +ô€€´Î£M = 0 B −Pa + R L = , B
R Pa
L
⇒ = . (1.5.1.1)
(b) Cut the beam to the left of the load P at distance x from A (i.e., 0 < x < a ). From the freebody
diagram of the left-hand part of the beam,
A
V R Pb
L
= = , A
M R x Pbx
L
= = . (1.5.1.2)
Shear force is constant from A to point of application of load P . Bending moment varies
linearly with x .
(c) Cut the beam to the right of the load P at distance x from A (i.e., a < x < L ). From the freebody
diagram of the left-hand part of the beam,
V Pb P Pa
L L
−
= − = , M Pbx P(x a) Pa 1 x
L L
= − − = ⎛ − ⎞ ⎜ ⎟
⎝ ⎠
. (1.5.1.3)
Shear force is constant. Bending moment is a linear function of x .
Note: It is easier to obtain eqn (1.5.1.3) by considering the right-hand part of the beam as a free
body.

Example 1.5.2: Draw the shear force and bending moment diagrams for the beam shown in Fig.
1.5.2.
                     
                    Fig. 1.5.2. SFD and BMD for a simple beam with a uniform load.

(a) Determine reactions by considering the equilibrium of the entire beam.
+􀀴ΣMB = 0 : ( ) 0
A 2
−R L + qL ⎛ L ⎞ = ⎜ ⎟
⎝ ⎠
,
A 2
⇒ R = qL .
0: A +􀀴ΣM = ( ) 0
2 B
− qL ⎛ L ⎞ + R L = ⎜ ⎟
⎝ ⎠
,
B 2
⇒ R = qL . (1.5.2.1)
(b) Cut the beam at distance x from A (i.e., 0 < x < L ). From the free-body diagram of the lefthand
part of the beam,
0 : Y + ↑ ΣF = 0 A R − qx −V = ,
2
⇒V = q⎛ L − x ⎞ ⎜ ⎟
⎝ ⎠
.
0: A +􀀴ΣM = ( ) 0
2
− qx ⎛ x ⎞ −Vx +M = ⎜ ⎟
⎝ ⎠
, ( )
2
⇒ M = qx L − x . (1.5.2.2)
The SFD is a straight line. Slope of line is −q . BMD is a parabolic curve. Slope of the BMD
is equal to the shear force V . The maximum BM occurs when dM 0
dx
= (i.e., at the crosssection
when V = 0 ).

Example 1.5.3: Draw the shear force and bending moment diagrams for the beam shown in Fig.
1.5.3. Determine the maximum normal stress due to bending.
                        
                                     Fig. 1.5.3. SFD and BMD for a beam.



Example 1.5.4: Draw the shear force and bending moment diagrams for the beam shown in Fig.
1.5.4. Determine the maximum normal stress in sections just to the left and just to the right of
point D. S = 2.08×106 mm3 about the X − X axis.
                              
                                           Fig. 1.5.4. SFD and BMD for a beam.