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  1. 5


3


  1. 5


4


  1. 5


0 0.20.40.60. 8 1
Level of water/height of wall

Kp

(a)


  1. 45
    0. 5

  2. 55
    0. 6

  3. 65
    0. 7


0 0.20.40.60. 8 1
Level of water/height of wall

K

a

(b)

Figure 10: Effects of water table on lateral earth pressure coefficients.

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0 0.20.40.60. 8 1
Level of water/height of wall

Tot

al

passi

ve

pressure

(ton/

m)

M ononobe-O kabe

is study

(a)

is study
M ononobe-O kabe

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00.20.40.60. 81
Level of water/height of wall

Tot

al

act

ive

pressure

(t

on/

m)

(b)

Figure 11: Effects of water table on total lateral earth pressure compared to M-O.

of calculations. In fact, in ( 4 )theweightofthesubmerged
part of the sliding wedge is considered through the effective
unit weight of soil which is reflected in the force equilibrium
diagram, and then퐾푎is calculated. The two equations ( 3 )and
( 4 ) can be regenerated in the same way for passive condition
as well.


To investigate the ability of the proposed method in
accounting for water effect on lateral earth pressures, a simple
case has first been solved with the following parameters with
no water table:훽=15∘,퐵/퐻 = 2,휙=30∘,and퐾ℎ =
0.2.TheresultsareplottedinFigure 9that shows perfect
agreement between M-O and the proposed model for the
givengeometry.Inthesecondstep,thesamemodelwas


used with water table varying and훾sat =훾=2g/cm^3.
The sensitivity analysis results are illustrated inFigure 10.
This figure shows that increasing water depth will decrease
lateral pressure in both active and passive conditions. The
comparison between M-O based on ( 3 )andthisstudybased
on ( 4 ) for passive case is illustrated inFigure 11.These
diagrams reveal that the M-O method outputs are not in the
safe side of design. Since the proposed model honors the
physics of the problem with more details, it offers a better tool
for design purposes.

5.3. Effects of Cohesion and Surface Tension Crack.Almost all
soils have naturally a very small amount of cohesion. Also, in
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