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1 
Shear Strength 
of Soils 
N. Sivakugan 
Duration: 17 min: 04 sec
Shear failure 
Soils generally fail in shear 
strip footing 
embankment 
failure surface mobilised shear 
resistance 
At failure, shear stress along the failure surface 
reaches the shear strength.
SIVA Copyright©2001 
3 
Shear failure 
failure surface 
The soil grains slide over 
each other along the 
failure surface. 
No crushing of 
individual grains.
SIVA Copyright©2001 
4 
Shear failure 
At failure, shear stress along the failure surface 
() reaches the shear strength (f).
Mohr-Coulomb Failure Criterion 
SIVA Copyright©2001 
5 
 
 
  c  tan f 
c 
 
cohesion 
friction angle 
f 
 
f is the maximum shear stress the soil can take 
without failure, under normal stress of .
Mohr-Coulomb Failure Criterion 
SIVA Copyright©2001 
  tan f f  c  
6 
Shear strength consists of two 
components: cohesive and frictional. 
f 
f 
 
 
 
c 
f tan  
c 
frictional 
component
c and  are measures of shear strength. 
Higher the values, higher the shear strength.
Mohr Circles & Failure Envelope 
X 
Y Soil elements at 
different locations 
X 
Y 
X 
Y 
~ failure 
~ stable 
 

Mohr Circles & Failure Envelope 
Y 
Initially, Mohr circle is a point 
c 
c 
c 
 
c+ 
 
The soil element does not fail if 
the Mohr circle is contained 
within the envelope 
GL
Mohr Circles & Failure Envelope 
c 
Y 
c 
c 
 
GL 
As loading progresses, Mohr 
circle becomes larger… 
.. and finally failure occurs 
when Mohr circle touches the 
envelope
Orientation of Failure Plane 
c 
Y 
c 
c 
 
GL 
Failure plane 
oriented at 45 + /2 
to horizontal 
c+ 
90+ 
45 + /2 
 
45 + /2 
Y
Mohr circles in terms of  & ’ 
v 
h 
v’ 
h’ 
X X X 
u 
u = + 
total stresses 
effective stresses 
v h v h ’ ’ 
u
Envelopes in terms of  & ’ 
Identical specimens 
initially subjected to 
different isotropic stresses 
(c) and then loaded 
axially to failure 
c 
c 
c 
c 
f 
Initially… Failure 
uf 
At failure, 
3 = c; 1 = c+f 
3’ = 3 – uf ; 1’ = 1 - uf 
c,  
in terms of  
c’, ’ 
in terms of ’
Triaxial Test Apparatus 
failure plane 
SIVA Copyright©2001 
14 
piston (to apply deviatoric stress) 
O-ring 
impervious 
membrane 
porous 
stone 
pedestal 
perspex cell 
cell pressure 
back pressure 
pore pressure or 
volume change 
water 
soil sample at 
failure
Types of Triaxial Tests 
SIVA Copyright©2001 
deviatoric stress () 
15 
Under all-around 
cell pressure c 
Shearing (loading) 
Is the drainage valve open? Is the drainage valve open? 
yes no yes no 
Consolidated 
sample 
Unconsolidated 
sample 
Drained 
loading 
Undrained 
loading
Types of Triaxial Tests 
SIVA Copyright©2001 
16 
Depending on whether drainage is allowed 
or not during 
 initial isotropic cell pressure application, and 
 shearing, 
there are three special types of triaxial tests 
that have practical significances. They are: 
Consolidated Drained (CD) test 
Consolidated Undrained (CU) test 
Unconsolidated Undrained (UU) test
Granular soils have 
no cohesion. 
c = 0 & c’= 0 
For normally consolidated 
clays, c’ = 0 & c = 0. 
For unconsolidated 
undrained test, in 
terms of total 
stresses, u = 0
CD, CU and UU Triaxial Tests 
Consolidated Drained (CD) Test 
 no excess pore pressure throughout the test 
 very slow shearing to avoid build-up of pore 
SIVA Copyright©2001 
18 
pressure 
 gives c’ and ’ 
Can be days! 
 not desirable 
Use c’ and ’ for analysing fully drained 
situations (e.g., long term stability, 
very slow loading)
CD, CU and UU Triaxial Tests 
Consolidated Undrained (CU) Test 
Measure  ’ 
 gives c’ and ’ 
SIVA Copyright©2001 
19 
 pore pressure develops during shear 
 faster than CD (preferred way to find c’ and ’)
CD, CU and UU Triaxial Tests 
Unconsolidated Undrained (UU) Test 
Not measured 
’ unknown 
 analyse in terms of   gives cu and u 
SIVA Copyright©2001 
20 
 pore pressure develops during shear 
 very quick test 
= 0; i.e., failure envelope is 
horizontal 
Use cu and u for analysing undrained 
situations (e.g., short term stability, 
quick loading)
- 3 
1 
Relation at Failure 
X 
soil element at failure 
1 
X 3 
3 1 
tan (45 / 2) 2 tan(45 / 2) 2 
1 3     c  
tan (45 / 2) 2 tan(45 / 2) 2 
3 1     c 
stress point 
(v-h)/2 
  
 
v h s 
SIVA Copyright©2001 
22 
Stress Point 
t 
s 
 
  h v 
(v+h)/2 
stress point 
2 
  
 
v h t 
2 
X 
v 
h
During loading… 
SIVA Copyright©2001 
23 
Stress Path 
t 
s 
Stress path 
is the locus 
of stress 
points 
Stress path 
Stress path is a convenient way to keep track of the 
progress in loading with respect to failure envelope. 
 

SIVA Copyright©2001 
24 
Failure Envelopes 
 
 
t 
s 
c 
 
c cos  
failur 
e 
tan-1 (sin ) 
During loading (shearing)…. 
stress path
Pore Pressure Parameters 
Y 
1 
3 
u = ? 
A simple way to estimate the pore 
pressure change in undrained 
loading, in terms of total stress 
changes ~ after Skempton (1954) 
 ( ) 3 1 3 u  B   A    
Skempton’s pore pressure 
parameters A and B
Pore Pressure Parameters 
B-parameter 
B = f (saturation,..) 
For saturated soils, B  1. 
A-parameter at failure (Af) 
Af = f(OCR) 
For normally consolidated clays Af  1. 
For heavily overconsolidated clays Af is negative.

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Shear Strength of Soils Explained

  • 1. 1 Shear Strength of Soils N. Sivakugan Duration: 17 min: 04 sec
  • 2. Shear failure Soils generally fail in shear strip footing embankment failure surface mobilised shear resistance At failure, shear stress along the failure surface reaches the shear strength.
  • 3. SIVA Copyright©2001 3 Shear failure failure surface The soil grains slide over each other along the failure surface. No crushing of individual grains.
  • 4. SIVA Copyright©2001 4 Shear failure At failure, shear stress along the failure surface () reaches the shear strength (f).
  • 5. Mohr-Coulomb Failure Criterion SIVA Copyright©2001 5     c  tan f c  cohesion friction angle f  f is the maximum shear stress the soil can take without failure, under normal stress of .
  • 6. Mohr-Coulomb Failure Criterion SIVA Copyright©2001   tan f f  c  6 Shear strength consists of two components: cohesive and frictional. f f    c f tan  c frictional component
  • 7. c and  are measures of shear strength. Higher the values, higher the shear strength.
  • 8. Mohr Circles & Failure Envelope X Y Soil elements at different locations X Y X Y ~ failure ~ stable  
  • 9. Mohr Circles & Failure Envelope Y Initially, Mohr circle is a point c c c  c+  The soil element does not fail if the Mohr circle is contained within the envelope GL
  • 10. Mohr Circles & Failure Envelope c Y c c  GL As loading progresses, Mohr circle becomes larger… .. and finally failure occurs when Mohr circle touches the envelope
  • 11. Orientation of Failure Plane c Y c c  GL Failure plane oriented at 45 + /2 to horizontal c+ 90+ 45 + /2  45 + /2 Y
  • 12. Mohr circles in terms of  & ’ v h v’ h’ X X X u u = + total stresses effective stresses v h v h ’ ’ u
  • 13. Envelopes in terms of  & ’ Identical specimens initially subjected to different isotropic stresses (c) and then loaded axially to failure c c c c f Initially… Failure uf At failure, 3 = c; 1 = c+f 3’ = 3 – uf ; 1’ = 1 - uf c,  in terms of  c’, ’ in terms of ’
  • 14. Triaxial Test Apparatus failure plane SIVA Copyright©2001 14 piston (to apply deviatoric stress) O-ring impervious membrane porous stone pedestal perspex cell cell pressure back pressure pore pressure or volume change water soil sample at failure
  • 15. Types of Triaxial Tests SIVA Copyright©2001 deviatoric stress () 15 Under all-around cell pressure c Shearing (loading) Is the drainage valve open? Is the drainage valve open? yes no yes no Consolidated sample Unconsolidated sample Drained loading Undrained loading
  • 16. Types of Triaxial Tests SIVA Copyright©2001 16 Depending on whether drainage is allowed or not during  initial isotropic cell pressure application, and  shearing, there are three special types of triaxial tests that have practical significances. They are: Consolidated Drained (CD) test Consolidated Undrained (CU) test Unconsolidated Undrained (UU) test
  • 17. Granular soils have no cohesion. c = 0 & c’= 0 For normally consolidated clays, c’ = 0 & c = 0. For unconsolidated undrained test, in terms of total stresses, u = 0
  • 18. CD, CU and UU Triaxial Tests Consolidated Drained (CD) Test  no excess pore pressure throughout the test  very slow shearing to avoid build-up of pore SIVA Copyright©2001 18 pressure  gives c’ and ’ Can be days!  not desirable Use c’ and ’ for analysing fully drained situations (e.g., long term stability, very slow loading)
  • 19. CD, CU and UU Triaxial Tests Consolidated Undrained (CU) Test Measure  ’  gives c’ and ’ SIVA Copyright©2001 19  pore pressure develops during shear  faster than CD (preferred way to find c’ and ’)
  • 20. CD, CU and UU Triaxial Tests Unconsolidated Undrained (UU) Test Not measured ’ unknown  analyse in terms of   gives cu and u SIVA Copyright©2001 20  pore pressure develops during shear  very quick test = 0; i.e., failure envelope is horizontal Use cu and u for analysing undrained situations (e.g., short term stability, quick loading)
  • 21. - 3 1 Relation at Failure X soil element at failure 1 X 3 3 1 tan (45 / 2) 2 tan(45 / 2) 2 1 3     c  tan (45 / 2) 2 tan(45 / 2) 2 3 1     c 
  • 22. stress point (v-h)/2    v h s SIVA Copyright©2001 22 Stress Point t s    h v (v+h)/2 stress point 2    v h t 2 X v h
  • 23. During loading… SIVA Copyright©2001 23 Stress Path t s Stress path is the locus of stress points Stress path Stress path is a convenient way to keep track of the progress in loading with respect to failure envelope.  
  • 24. SIVA Copyright©2001 24 Failure Envelopes   t s c  c cos  failur e tan-1 (sin ) During loading (shearing)…. stress path
  • 25. Pore Pressure Parameters Y 1 3 u = ? A simple way to estimate the pore pressure change in undrained loading, in terms of total stress changes ~ after Skempton (1954)  ( ) 3 1 3 u  B   A    Skempton’s pore pressure parameters A and B
  • 26. Pore Pressure Parameters B-parameter B = f (saturation,..) For saturated soils, B  1. A-parameter at failure (Af) Af = f(OCR) For normally consolidated clays Af  1. For heavily overconsolidated clays Af is negative.