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Simplified procedure of designing
beams by allowing moment
redistribution
According to EBCS 2 – Part 2
Compiled by
M. K. Chandrasekar,
Lecturer/Consultant Structural Engineer
Conventional Procedure
Control over depth of neutral axis
To ensure that all beams have the desirable characteristics of visible
warning, if failure is sudden as well as reasonable ductility at
failure, it is recommended that depth of neutral axis be limited.
In EBCS 2, article 3.7.9, ,
where δ = % moment redistribution,
= Moment after redistribution
Original moment
When no moment is redistributed, δ = 1.
In such a case, , or, x = 0.45d
Mu = 0.8x b fcd (d – 0.4x) = 0.8(0.45d) b fcd [d – 0.4(0.45d)]
Mu = 0.2952 fcd b d2.
)
44
.
0
(
8
.
0 
 
d
x
45
.
0

d
x
Procedure given in EBCS 2 - Part 2
• Here, the value 0.2952 is given a notation μ*us
• Therefore,
• If the percentage redistribution is allowed, up to 30%,
there can be different values of μ*us for different
percentage of redistribution permitted.
• In the above derivation, x = 0.45d is a determination of
neutral axis depth for zero percent redistribution of
moments.
• Here the value 0.45 is given a notation kx (Neutral axis
depth constant)
• Similar values of kx can be possible for different values of
moment redistribution.
2
cd
us
us
bd
f
M
*
μ 
• From the preliminary principles,
M = T . Z = As fyd z ,
here z is the lever arm between tension and
compression forces which can be related to
effective depth d by lever arm constant kz as
z = kz* d
• km is a value given in the formulations as
follows
yd
us
s
f
z
M
A 
2
us
m
bd
M
k 
• ks is another value which is included in the
equation for area of steel determination i.e.
Or
Where, ks = 1/kz.fyd
Tabulations are made for the values of km, ks, kx
and kz for different values of percentage
moment redistribution, using which the area
of steel required can be easily calculated
d
M
k
A us
s
s 
yd
us
s
f
z
M
A 
yd
z
us
yd
z
us
yd
us
f
k
1
d
M
d
d
f
d
k
M
d
d
f
z
M
*
*
* 


Solution
Using General Design Chart 1
Table 1a Table 1b
Table 1a2
Table 1a2 Table 1b rp
EBCS 2 Part 2[Ks-Km table].pptx it is ethiopia

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EBCS 2 Part 2[Ks-Km table].pptx it is ethiopia

  • 1. Simplified procedure of designing beams by allowing moment redistribution According to EBCS 2 – Part 2 Compiled by M. K. Chandrasekar, Lecturer/Consultant Structural Engineer
  • 2. Conventional Procedure Control over depth of neutral axis To ensure that all beams have the desirable characteristics of visible warning, if failure is sudden as well as reasonable ductility at failure, it is recommended that depth of neutral axis be limited. In EBCS 2, article 3.7.9, , where δ = % moment redistribution, = Moment after redistribution Original moment When no moment is redistributed, δ = 1. In such a case, , or, x = 0.45d Mu = 0.8x b fcd (d – 0.4x) = 0.8(0.45d) b fcd [d – 0.4(0.45d)] Mu = 0.2952 fcd b d2. ) 44 . 0 ( 8 . 0    d x 45 . 0  d x
  • 3. Procedure given in EBCS 2 - Part 2 • Here, the value 0.2952 is given a notation μ*us • Therefore, • If the percentage redistribution is allowed, up to 30%, there can be different values of μ*us for different percentage of redistribution permitted. • In the above derivation, x = 0.45d is a determination of neutral axis depth for zero percent redistribution of moments. • Here the value 0.45 is given a notation kx (Neutral axis depth constant) • Similar values of kx can be possible for different values of moment redistribution. 2 cd us us bd f M * μ 
  • 4. • From the preliminary principles, M = T . Z = As fyd z , here z is the lever arm between tension and compression forces which can be related to effective depth d by lever arm constant kz as z = kz* d • km is a value given in the formulations as follows yd us s f z M A  2 us m bd M k 
  • 5. • ks is another value which is included in the equation for area of steel determination i.e. Or Where, ks = 1/kz.fyd Tabulations are made for the values of km, ks, kx and kz for different values of percentage moment redistribution, using which the area of steel required can be easily calculated d M k A us s s  yd us s f z M A  yd z us yd z us yd us f k 1 d M d d f d k M d d f z M * * *   
  • 6.
  • 7.
  • 8.
  • 9.
  • 10.
  • 11.
  • 12.
  • 13.
  • 14.
  • 17.
  • 18.
  • 19.
  • 20.
  • 21.
  • 22. Table 1a Table 1b Table 1a2