Upload
others
View
1
Download
0
Embed Size (px)
Citation preview
78
Site specific seismicity assessment of a port in India
Badrakia, Pranav M.
Assistant Professor, Department of Civil Engineering, MGMCET, Navi Mumbai,
Maharashtra, India
Gandage, Abhijeet S.
Assistant Professor, Department of Civil Engineering, Maharashtra Institute of
Technology, Pune, Maharashtra, India
Joshi, Rahul A.
Assistant Professor, Research Centre in Geology, Department of Petroleum Engineering,
Maharashtra Institute of Technology, Pune, Maharashtra, India
Abstract
India‟s rapid growth and increase in population makes it highly vulnerable to earthquakes and is classified
into four seismic zones, as per IS 1983 (Part 1): 2002. However, the dynamic movement of earth during an
earthquake might change according to the local site conditions, it is thus necessary to determine the seismic
hazard at a smaller scale. This study presents an approach to estimate the seismic hazard considering local
site effects. Seismicity assessment is carried out for a port located in southern Gujarat which falls under the
seismic zone III as per IS 1893 (Part 1): 2002, Site characterization is done by using the shear wave
velocity determined from Standard Penetration Test, Cone Penetration Test and Triaxial test data.
Seismicity assessment is carried out to determine the Peak Ground Acceleration by locating the various
historical earthquakes around the site. This methodology can be applied to determine the seismic hazard at
any other study area with certain modifications. The results obtained from such hazard determination
method can be used as input data for designing earthquake resistant structures.
1. Introduction:
Earthquakes are one of the most damaging natural hazards. Earthquakes can be caused by
a number of factors including meteor impacts, volcanic eruptions and nuclear tests. But
most of the naturally occurring earthquakes are caused by tectonic plate movements. The
hazards associated with earthquakes are known as seismic hazards. In order to mitigate
the seismic hazards or any hazards for that matter it is important to be able to identify
those hazards. Very preliminary process of reducing the effects of earthquakes is by
assessing the hazard itself [1]. The earthquake risk significantly increases near places of
economic importance such as major cities and ports. The Bureau of Indian Standard has
published a seismic zonation map in 1962 dividing the country into six zones. In 2002 the
fifth revision took place and only four zones were adapted (Figure 1). After the 2001
magnitude (Mw) 7.7 Bhuj earthquake which took a toll of 14,000 human lives and
collapsed several thousand houses up to 300 Km distance, it was realized that there is a
lack of understanding of such earthquakes and how as well as in which ground conditions
the waves get amplified is not allknown [2]. It is thus important to consider the safety of a
site related to geotechnical phenomena in practice of earthquake hazard safety.
Journal of Engineering Geology Volume XLII, Nos. 1 & 2
A bi-annual Journal of ISEG June-December 2017
79
Figure 1 Seismic zones of India(IS 1893:2002)
Ports are a vital part of a country‟s economy. The growth and development of ports leads
to greater trade activity, increased supply, greater foreign reserves and reduced prices for
commodities as a whole [3]. Ports and harbours are likely to be of immense importance in
earthquake-tsunami disaster response and recovery operations. Because other
transportation lifelines will be hard hit and take many months or even years to re-
establish, ports and harbours are likely to play a key role in response and recovery
operations [4].During the Bhuj earthquake, Kandla a port located at a mouth of little
Rann of Kutch about 50 Km from the epicenter, experienced significant damage. Many
pile-supported buildings, warehouses and cargo berths in the Kandla area were damaged
during the earthquake [5].
In this paper an attempt has been made to determine the seismic hazard at a port (Figure
2) located in southern Gujarat, using methods described below.
2. Objective of Study:
The objectives of this study are:
1. Determination of shear wave velocity (Vs) using correlations.
2. Site classification using the determined shear wave velocity.
Journal of Engineering Geology Volume XLII, Nos. 1 & 2
A bi-annual Journal of ISEG June-December 2017
80
3. Determination of Peak Ground Acceleration (PGA).
Figure 2 Location of the study area
3. Literature Review:
Many researchers have attempted to evaluate seismic hazard in India. A Seismic Hazard
map of India for 10% probability of exceedance in 50 years was presented [6]. In [7]
seismic hazard maps for north east India based on the uniform hazard response spectra
for absolute acceleration at stiff sites were prepared. Researchers mapped the quantified
hazard for Delhi area in terms of rock level peak ground acceleration for a grid size of 1
Km x 1 Km, for a return period of 2500 years [8]. In [9] researchers investigated the
seismic hazard of Mumbai city using probabilistic analysis and derived a uniform hazard
response spectra for 2 and 10 % probability of exceedance in 50 years. In [1] researchers
performed the seismic hazard analysis considering the local site effects and developed
micro-zonation maps for Bangalore. National Disaster Management Authority
[10]prepared all India probabilistic seismic hazard map using linear seismic sources and
attenuation relations. In [11] researchers performed the seismic hazard analysis of
Jabalpur by using attenuation relationships.Probabilistic seismic hazard maps were
produced using past earthquake data for Japan [12]. In [13] researcherspresented the
spatial variation of seismic hazard at surface level for India and developed contour maps
for peak horizontal acceleration for return periods of 475 years and 2475 years. Artificial
neural network (ANN) was used for estimation of peak ground acceleration in Japan for
earthquakes of magnitude more than 5 and distance less than 50 Km. Six input variables
were used to train the neural network it was found that ANN is a valuable tool to predict
peak ground acceleration of a site [14].
Empirical relationships between geotechnical properties and dynamic parameters of soil
are presented by several researchers in the past. Researchers in [15] developed an
empirical relationship between shear wave velocity and standard penetration resistance in
Journal of Engineering Geology Volume XLII, Nos. 1 & 2
A bi-annual Journal of ISEG June-December 2017
81
Chennai city. The correlations in previous studies involved corrected SPT N values i.e.
N¬60 however in this research it was shown that field N values can effectively predict
shear wave velocity. A correlation between shear strength of soil and shear wave velocity
was proposed in [16]. In [17] a correlation was developed between cone tip resistance
and shear wave velocity evaluated using laboratory and full scale field tests.
Attenuation relationships are presented by some researchers for regions in India.
Attenuation relationship for peak vertical ground accelerations for Himalayan region was
developed from a database of 66 peak ground vertical accelerations from five earthquakes
recorded by strong motion arrays [18]. Researchers in [19] developed attenuation
relationships for peak horizontal ground acceleration for short distances and low
magnitudes for a region in South India. The distance range up to 5 Km and magnitudes
ranging from 0 to 3 were used.Researchers in [20] developed an attenuation relationship
for peninsular based on statistically stimulated seismological data. The equation for peak
ground acceleration, under bed rock conditions was presented and correction factors were
calculated for three regions of peninsular India
4. Research Methodology:
Safety against earthquake hazards has two aspects: firstly, structural safety against
potentially destructive dynamic forces and secondly the safety of site itself related with
geotechnical phenomena such as amplification, land sliding and liquefaction [21]. This
study focuses on the second aspect.The flow chart for the methodology adapted is shown
in figure 3.
Figure 3 Methodology flow chart
Data Collection
Site
Characterization
Input Output
SPT
CPT
Su
Shear wave
velocity (Vs)
SHA
Historical
earthquake
data PGA
VsContours
at various
depths
Journal of Engineering Geology Volume XLII, Nos. 1 & 2
A bi-annual Journal of ISEG June-December 2017
82
5. Data Collection:
Data was collected from 27 boreholes in the site. Out of which Cone Penetration test was
conducted in 10 boreholes. Standard Penetration Test was conducted in remaining
boreholes and various laboratory tests such as Atterberg‟s limits, triaxial test, unconfined
compression test, particle size distribution was obtained. The locations of boreholes are
shown in figure 4, and a part of data collected is given in Appendix A.
Figure 4 Borehole location plan
Site Characterization:
Sites are classified into six categories by Caltrans seismic design criteria [22] based on
shear wave velocity (Vs) of the top 30m of the soil (Vs 30). Similar classifications are
adapted by National Earthquake Hazard Reduction Program [23] and California Building
Code [24]. The time averaged shear wave at a depth „n‟ is calculated as shown in
equation (1).
VS n= Σdi / Σ (di /VSi) (1)
Where,di is the soil laver thickness with a shear wave velocity of Vsi. The shear wave
velocity is calculated at various depths of 5 m, 7.5 m, 10 m, 12 m and up to weathered
rock depth using equation (1). Usually, for soil amplification and site response study the
30m average Vs is considered. However, if rock is found within a depth of 30 m, average
shear wave velocity of soil thickness needs to be considered. Otherwise Vs30 obtained
Journal of Engineering Geology Volume XLII, Nos. 1 & 2
A bi-annual Journal of ISEG June-December 2017
83
will be higher due to the velocity of hard rock mass[25].Hence, the site is classified based
on shear wave velocity taken up to weathered rock at each borehole location.Shear wave
velocity was calculated from three soil parameters i.e. standard penetration test blow
count, cone tip resistance and undrained shear strength.
For shear wave velocity from standard penetration test blow counts (N) the empirical
correlation [15] given for all soils was used as shown in equation (2). Typical Vs
calculation is shown in table 1.
Vs = 95.64 N 0.301
(2)
Table 1
Calculating Vs from SPT
BH No. Depth (m) Normalized SPT
blow counts(N) Vs(m/s)
From To
BH 114
0 1.5
1.5 1.95 6 164.00727
1.95 4.5
4.5 4.95 7 171.79641
4.95 6
6 6.45 3 133.12299
6.45 9
9 9.45 3 133.12299
9.45 12
12 12.45 4 145.16423
12.45 13.5
13.5 13.95 61 329.62781
A proposed correlation [17] between shear wave velocity and cone tip resistance for all
soils, equation (3), was used to determine Vs from Cone Penetration Test (CPT).
Vs = [αvs (qt – σv)/pa] 0.5
(3)
Where, αvs is the shear wave velocity cone factor calculated from equation (4), qt is the
corrected cone tip resistance in KPa, σv is the total overburden pressure in KPa and pa is
the atmospheric pressure in the same units.
αvs=10(0.55 Ic + 1.68)
(4)
The soil behaviour type was proposed using normalized cone parameters [26] and later
the soil behaviour type index (Ic) was defined [27], given in equation (5).
Ic = [(3.47-logQt1) 2
+ (log Fr + 1.22)2]
0.5 (5)
Where Qt1 and Fr are normalized cone parameters as suggested in [26], which are given in
equations (6) and (7).
Qt1= (qt– σv) / σ‟v (6)
Fr = [fs(qt– σv)] 100 % (7)
Where qtis the corrected cone tip resistance obtained from the cone tip resistance (qc),
pore water pressure (u2) and net area ratio (an)as per equation (10), in Kpa, σ‟vis effective
overburden pressure in Kpa and fs is the sleeve friction in Kpa.The overburden pressure
Journal of Engineering Geology Volume XLII, Nos. 1 & 2
A bi-annual Journal of ISEG June-December 2017
84
beneath a uniform surface layer with density ρ, and thickness „t‟ is given in equation (8)
where „g‟ is the acceleration due to gravity. The effective overburden pressure given in
equation (9) is the difference between total overburden stress and pore pressure.
σv= ρ g t (8)
σ‟v = σv-µ (9)
qt = qc + (1-an).u2 (10)
Undrained shear strength (Su) obtained from unconfined compression test and
unconsolidated undrained triaxial test was used to obtain shear wave velocity using the
proposed relation [16] given in equation (11). For boreholes where CPT was conducted,
Su was obtained for two cone factors (Nk) i.e. 15 and 20, Vs was evaluated from both the
factors.
Vs 30 = 18 (Su) 0.475
(11)
Table 2 shows the time average Vs calculated from equation (1) for CPT boreholes. Su 15
and Su 20 are shear strengths with a cone factor of 15 and 20 respectively.Contour maps
are then hand drawn at a scale of 1:12,500 depicting Vs contours at various depths
obtained from all three properties shown in Appendix B.
Table 2
Vs at various depths
BH No From Vs 5
(m/s)
Vs 7.5
(m/s)
Vs 10
(m/s)
Vs 12
(m/s)
Vswr
(m/s)
CPTU
L01
Su 20 40.8891 51.5294 59.7306 65.6459 71.2994
Su 15 46.876 59.0742 68.4763 75.2577 81.7391
CPT 65.5957 76.3377 84.3390 91.0628 97.2342
CPTU
L02
Su 20 47.2314 59.4870 67.5974 74.3289 79.4917
Su 15 54.1476 68.1977 77.4957 85.2128 91.1317
CPT 67.7094 79.2647 87.1607 93.8869 100.400
CPTU
L03
Su 20 108.912 104.783 107.633 112.101 116.863
Su 15 124.860 120.126 123.394 128.516 133.975
CPT 92.3652 96.0037 102.127 108.176 118.935
CPTU
M01
Su 20 51.2275 56.9990 65.1710 74.0380 62.9886
Su 15 58.7285 65.3452 74.7137 84.8791 72.2117
CPT 58.7888 66.4792 76.1982 86.2511 73.7126
CPTU
M02
Su 20 45.9523 52.4820 60.2962 68.0388 69.5593
Su 15 52.6809 60.1667 69.1251 78.0014 79.7446
CPT 52.3889 61.0237 70.0235 78.4173 80.3124
CPTU
M03
Su 20 49.0128 56.6466 64.4484 72.9020 73.4410
Su 15 56.1896 64.9411 73.8853 83.5767 84.1947
CPT 54.5998 63.0313 71.0658 79.1348 79.728
Journal of Engineering Geology Volume XLII, Nos. 1 & 2
A bi-annual Journal of ISEG June-December 2017
85
6. Seismic Hazard Analysis:
A catalogue of earthquake data was collected from United States Geological Survey
earthquake archives, the distribution of earthquake data with respect to magnitude and
year of occurrence is shown in table 3. Figure 5 shows the histogram of earthquake
events used in this study. The Peak Ground Acceleration (PGA) was calculated from the
attenuation relationship [20], given in equation (12). A total of 56 number of historical
earthquake were used to evaluate the rock level PGA. More earthquakes are observed in
the year 2001 to 2010 from the data set with number of events of magnitude between 4
and 4.9, being the highest.
ln (PGA) = c1 + c2 (M-6) + c3 (M-6)2 – ln R – c4 R + ln ε (12)
Where M and R refer to moment magnitude and hypo-central distance respectively. The
correction factors for western-central region given are c1=1.7236, c2=0.9453, c3=-0.0740,
c4=0.0064 and σ (ln ε) = 0.3439. Since PGA is known to be distributed nearly as
lognormal random variable,ln(PGA) would be normally distributed with the average of ln
ε being almost zero. Hence, with ε = 1 equation (12) represents a 50 percentile or median
level hazard estimation formula for PG [20]. Thus, ln ε is taken as zero in the calculation
of PGA. Table 4 shows the maximum PGA obtained for each borehole.
Table 3
Number of earthquake events
Sr.
No. Years
Number of events
3 < M < 3.9 4 < M < 4.9 5 < M < 5.9 6 < M
1 1950-1960 0 0 0 1
2 1961-1970 0 0 0 0
3 1971-1980 0 0 1 0
4 1981-1990 0 0 0 0
5 1991-2000 0 2 1 0
6 2001-2010 7 35 4 1
7 2011-2016 0 3 1 0
Figure 5 Distribution of historic earthquake events
0
5
10
15
20
25
30
35Number of earthquake events in past decades
3 < M < 3.9 4 < M < 4.9 5 < M < 5.9 6 < M
Journal of Engineering Geology Volume XLII, Nos. 1 & 2
A bi-annual Journal of ISEG June-December 2017
86
Table 4
Calculation of rock level PGA
Sr. No. B.H. No. Maximum PGA (g)
1 BH 101 0.0373
2 BH 102 0.0373
3 BH 103 0.0373
4 BH 104 0.0374
5 BH 105 0.0374
6 BH 106 0.0375
7 BH 107 0.0376
8 BH 108 0.0377
9 BH 109 0.0379
10 BH 110 0.0379
11 BH 111 0.0381
12 BH 112 0.0382
13 BH 113 0.0373
14 BH 114 0.0374
15 BH 115 0.0372
16 BH 116 0.0373
17 BH 117 0.0373
18 CPTU L-01 0.0373
19 CPTU L-02 0.0374
20 CPTU L-03 0.0373
21 CPTU M-01 0.0373
22 CPTU M-02 0.0373
23 CPTU M-03 0.0374
24 CPTU M-04 0.0374
25 CPTU M-05 0.0374
7. Results and Discussion:
The shear wave velocities obtained are fairly consistent with values from CPT and
undrained shear strength with a cone factor of 15 closer to each other (figure 6), with the
exception of values from borehole CPTU L03 where Vs from undrained shear strength is
considerably higher than those computed from CPT.
Figure 6 Comparison of Vswr obtained from three parameters
0
20
40
60
80
100
120
140
160
Su
20
Su
15
Cp
t
Su
20
Su
15
Cp
t
Su
20
Su
15
Cp
t
Su
20
Su
15
Cp
t
Su
20
Su
15
Cp
t
Su
20
Su
15
Cp
t
Vs
wr (
m/s
)
Vs wr
Journal of Engineering Geology Volume XLII, Nos. 1 & 2
A bi-annual Journal of ISEG June-December 2017
87
This may be attributed to the presence of loose sand in the top layer and soft to firm clay
for a depth up to 9.84 meters which results in a higher shear strength values for lower
depth which in turn increases the shear wave velocity computed from shear strength.
Figure 7 shows the Vswr obtained from SPT.
Figure 7 Vswr from SPT
The site class obtained as per NEHRP is shown in table 6 and 7, majority of boreholes
fall under site class „E‟ with the exception of borehole BH 110, BH 115
and BH 116, which fall under site class „D‟. BH 115 has
Vswr of 182.36 m/s and BH 116 has Vswr of 184.775 which are closer to site class „E‟
whose upper limit is 180 m/s as shown in table 5.
Table 5
NEHRP soil profile types [23]
Site Class Soil Profile name Vs 30 (m/s)
A Hard rock > 1500
B Rock 760 to 1500
C Very dense soil and soft rock 360 to 760
D Stiff soil 180 to 360
E Soft soil < 180
F Soils requiring Site specific evaluation ----
Table 6
Site Class for SPT boreholes
Sr. No. BH No. Vswr (m/s) Site Class
1 BH 101 97.00841 E
2 BH102 106.3855 E
3 BH 103 114.3687 E
4 BH 104 107.2457 E
5 BH 105 138.2717 E
0
50
100
150
200
250
BH
10
1
BH
10
2
BH
10
3
BH
10
4
BH
10
5
BH
10
6
BH
10
7
BH
10
8
BH
10
9
BH
11
0
BH
11
1
BH
11
2
BH
11
3
BH
11
4
BH
11
5
BH
11
6
BH
11
7
Vs
wr
(m/s
)
Vs wr from SPT
Journal of Engineering Geology Volume XLII, Nos. 1 & 2
A bi-annual Journal of ISEG June-December 2017
88
6 BH 106 127.9243 E
7 BH 107 149.4954 E
8 BH 108 162.486 E
9 BH 109 106.7643 E
10 BH 110 223.4616 D
11 BH 111 103.3251 E
12 BH 112 98.95004 E
13 BH 113 146.0166 E
14 BH 114 150.0993 E
15 BH 115 182.3601 D
16 BH 116 184.7795 D
17 BH 117 126.9339 E
Table 7
Site Class derived from CPT boreholes
BH No Vs From Vswr (m/s) Site Class
CPTU L01
Su 20 71.299447 E
Su 15 81.739098 E
CPT 97.234261 E
CPTU L02
Su 20 79.491759 E
Su 15 91.131702 E
CPT 100.40068 E
CPTU L03
Su 20 116.86319 E
Su 15 133.97495 E
CPT 118.93594 E
CPTU M01
Su 20 62.988637 E
Su 15 72.211786 E
CPT 73.71266 E
CPTU M02
Su 20 69.559367 E
Su 15 79.744624 E
CPT 80.312403 E
CPTU M03
Su 20 73.441065 E
Su 15 84.194719 E
CPT 79.728001 E
CPTU M04
Su 20 85.607228 E
Su 15 98.142279 E
CPT 95.796465 E
Peak Ground Acceleration (PGA) is calculated at each borehole location from 56
historical earthquakes, table 8 shows a few PGA calculations for a central location in the
site. The maximum PGA of 0.038 g is obtained from the earthquake of magnitude 5
located at distance of 33.62 Km from the site.
Journal of Engineering Geology Volume XLII, Nos. 1 & 2
A bi-annual Journal of ISEG June-December 2017
89
Table 8
Evaluation of PGA for the site
Sr.
No. Magnitude Depth (km) Distance in Km Hypocentral distance (km)
PGA
(g)
1 4.7 14.3 71.68 73.09 0.012
2 3.8 10 62.59 63.38 0.005
3 4.9 10 71.58 72.28 0.016
4 5.1 10 85.90 86.48 0.015
5 5.1 10 105.75 106.22 0.011
6 5 24 33.62 41.31 0.038
7 4.2 10 197.35 197.60 0.001
8 4.9 33 331.29 332.93 0.001
9 4 10 252.02 252.22 0.000
10 4.4 10 300.32 300.49 0.000
Contours for rock level PGA are plotted as shown in figure 8. PGA is higher towards the
southern side as it is nearer to the Son Narmada fault and Kim fault where the earthquake
causing maximum PGA has originated.
Figure 8 Peak Ground Acceleration contours
Journal of Engineering Geology Volume XLII, Nos. 1 & 2
A bi-annual Journal of ISEG June-December 2017
90
8. Conclusion and Future Work:
The Site was classified as per NEHRP guidelines and seismic hazard was assessed using
historical earthquake data. The following conclusions are obtained:
1) Shear wave velocities obtained from CPT are lesser than those obtained from SPT
as the interval of testing is greater for SPT but the site classification obtained is
the same from both methods.
2) The site class is „E‟ and the soil profile is „soft soil‟.
3) The maximum Peak Ground acceleration obtained with a value of 0.038 g.
In the future, it is planned to conduct a liquefaction hazard assessment as the site profile
is „soft soil‟ there is a potential for soil liquefaction during an earthquake. It is also
important to conduct Probabilistic Seismic Hazard Assessment to obtain a complete
picture of the seismic hazard.
References:
1. T. G. Sitharam and P. Anbazhagan. (2008). Seismic microzonation: principles,
practices and experiments. EJGE Special Volume.[Online].Bouquet 08.Available:
www.ejge.com/Bouquet08/Sitharam/Sitharam_abs.pdf
2. B. K. Rastogi. (2014). Seismicity and earthquake hazard studies in
Gujarat.Journal of Earthquake Science and Engineering.[Online].1.pp 110-123.
Available: http://www.joes.org.in/openaccess/P9-Rastogi_Seismicity_F.pdf
3. G. S. Dwarakish and A.S. Muhammad.(2015). Review on the role of ports in the
development of a nation.Aquatic Procedia.[Online]. 4. pp 295–301. Available:
http://www.sciencedirect.com/science/article/pii/S2214241X15000413
4. N. Wood, J Good, and R. Goodwin. (2002). Reducing vulnerability of ports and
harbors to earthquake and tsunami hazards.Presented at Solutions to coastal
disasters.[Online]. Available: http://dx.doi.org/10.1061/40605(258)81
5. S.R. Dash, L. Govindaraju and S. Bhattacharya. (2008). On the probable cause of
the failure of Kandla port and customs office tower during the 2001 Bhuj
earthquake. Presented at the 14th
world conference on earthquake
engineering.[Online].Available: http://www.iitk.ac.in/nicee/wcee/article/14_05-
01-0283.PDF
6. S.C. Bhatia, M.R. Kumar and H.K. Gupta. (1999). A probabilistic seismic hazard
map of India and adjoining regions.Annals of Geophysics.[Online].42(6).pp1153-
164.
Available:http://www.annalsofgeophysics.eu/index.php/annals/article/viewFile/37
77/3841
7. S. Das, I.D. Gupta and V.K. Gupta.(2006). A probabilistic seismic hazard analysis
of northeast India.Earthquake Spectra.[Online].22(1).pp 1-27. Available:
http://home.iitk.ac.in/~vinaykg/pap64.pdf
8. R.N. Iyengar, S. Ghosh. (2004). Micro zonation of earthquake hazard in greater
Delhi area.Current science.[Online].87(9).pp 1193-2004. Available:
http://www.iisc.ernet.in/~currsci/nov102004/1193.pdf
Journal of Engineering Geology Volume XLII, Nos. 1 & 2
A bi-annual Journal of ISEG June-December 2017
91
9. S.T.G. Raghu Kant and R.N. Iyengar. (2006). Seismic hazard estimation of
Mumbai city.Current science.[Online].92(11).pp 1486-1498. Available:
http://www.iisc.ernet.in/~currsci/dec102006/1486.pdf
10. Iyengar etal. (2010). Development of probabilistic seismic hazard map of
India.NDMA.New Delhi, [online]. Available: http://www.ndma.gov.in/
images/pdf/Indiapshafinalreport.pdf
11. R.K. Grover et al. (2013). Estimation of peak ground acceleration for Jabalpur
city.International journal of engineering research and
applications.[Online].3(1).pp 1777-1780. Available: http://www.ijera.com/
papers/Vol3_issue1/JN3117771780.pdf
12. N. Yoshihiro and K. Takaaki.(2004). Procedure for making probabilistic seismic
hazard map and understanding of the evaluated hazard.Presented at 13th
world
conference on earthquake engineering.[Online]. Available:
http://www.iitk.ac.in/nicee/wcee/article/13_793.pdf
13. T.G. Sitharam, S. Kolathayar, N. James. (2015). Probabilistic assessment of
surface level seismic hazard in India using topographic gradient as a proxy for site
condition.Geoscience frontiers.[Online].6(6).pp 847-859. Available:
http://www.sciencedirect.com/science/article/pii/S1674987114000930
14. C.R. Arjun and A. Kumar.(2009). Artificial neural network-based estimation of
peak ground acceleration.ISET journal of earthquake technology.[Online]. 46. pp.
19-28. Available: http://home.iitk.ac.in/~vinaykg/Iset501.pdf
15. U.R. Maheshwari, A. Boominathan, G.R. Dodagoudar. (2008). Development of
empirical correlation between shear wave velocity and standard penetration
resistance in soils of Chennai city.Presented at the 14th world conference on
earthquake engineering.[Online]. Available:
http://www.iitk.ac.in/nicee/wcee/article/14_04-01-0090.PDF
16. S.E. Dickenson, “Dynamic response of soft and deep cohesive soils during the
Loma Prieta earthquake of October 17, 1989,” Ph.D. dissertation, Dept. Civil
Engg., Univ. of California, Berkeley, Calif., 1994.
17. P.K. Robertson. (2009). Interpretation of cone penetration tests – a unified
approach.Canadian geotechnical journal.[Online].46(11). pp. 1337-1355.
Available: http://www.nrcresearchpress.com/doi/abs/10.1139/T09-
5#.V0BrsZF97IV
18. M.L. Sharma. (1998). Attenuation relationship for estimation of peak ground
acceleration using data from strong-motion arrays in India.Bulletin of the
seismological society of America.[Online].88(4). pp. 1063-1069. Available:
http://www.bssaonline.org/content/88/4/1063.
abstract
19. C. Srinivasan et al. (2008). Peak ground horizontal acceleration attenuation
relationship for low magnitudes at short distances in south Indian region.
Presented at 14th world conference on earthquake
engineering.[Online].Available: http://www.iitk.ac.in/nicee/wcee/article/14_02-
0135.PDF
20. R.N. Iyengar and S.T.G. Raghu Kant.(2004). Attenuation of strong ground
motion in Peninsular India.Seismological research letters.[Online].75(4). pp. 530-
540. Available: http://srl.geoscienceworld.org/content/75/4/530.article-info
Journal of Engineering Geology Volume XLII, Nos. 1 & 2
A bi-annual Journal of ISEG June-December 2017
92
21. Manual for zonation on seismic geotechnical hazards, The Japanese geotechnical
society, Tokyo, 1999, pp. 3-4.
22. Caltrans seismic design criteria, 1.7, California department of transportation,
Sacramento, 2013, pp. B14-B15.
23. NEHRP recommended provisions for seismic regulations for new buildings and
other structures, Building seismic safety council, Washington, 2003, pp. 47-49
24. California building code, part 2, California building standards commission,
Sacramento, Calf.,pp 42-45
25. P. Anbazhagan and T.G. Sitharam.(2008). Seismic microzonation of Bangalore,
India.Journal of earth system science.[Online].117(2).pp 833-852. Available:
http://link.springer.com/article/10.1007%2Fs12040-008-0071-5#page-1
26. P.K. Robertson. (1990). Soil classification using the cone penetration
test.Canadian geotechnical journal.[Online].27(1). pp. 151-158. Available:
http://www.nrcresearchpress.com/doi/abs/10.1139/t90-014#.V0CxEpF97IU
27. P.K. Robertson and C.E. Wride. (1998). Evaluating cyclic liquefaction potential
using the cone penetration test. Canadian geotechnical journal.[Online].35(3). pp.
442-459. Available: http://www.nrcresearch
press.com/doi/abs/10.1139/t98-017#.V0CwK5F97IU
93
APPENDIX A
Collected data of various boreholes showing results obtained from various field and laboratory tests.
Sr. No. BH No.
Top
R.L.
(m)
From (m) To (m)
SPT
N
value
Total Core
recovery
(%)
Solid Core
recovery
(%)
R.Q.D.
(%) Lithology
1 BH 101 -3.49 0 7.5 0 - - Very soft dark greenish grey CLAY
7.5 7.63 346 - - - Very dense brown sandy GRAVEL
7.63 9 0 78 27 7
Moderately weak moderately weathered buff
coloured SANDSTONE with closely spaced
fractures
9 10.5 100 63 34
10.5 12 100 84 53
12 13.5 97 73 69
13.5 15 98 90 29
15.1 16.5 99 97 63
2 BH 102 1.54 0 10.5 0 Very soft dark greenish grey CLAY
10.5 10.95 48 Dense to very dense dark greenish
grey to brown sandy GRAVEL (weathered rock
pieces)
10.95 12
12 12.25 300
12.25 13.5 60 27 0 Weak to very weak moderately
weathered to highly weathered whitish brown to
buff
coloured SANDSTONE with very closely to
medium spaced
fractures
13.5 15 88 80 41
15.1 16.5 100 97 85
16.5 18
100 100 67
BH
No.
Specimen
Depth
Atterbergs
limits Particle size distribution (%)
Density (g/cc)
Porosity (%) Fro
m
T
o WL WP IP clay silt
sand
Gravel Fine
Mediu
m Coarse Bulk Dry
BH
101 1.5
1.
95 53 22 31 44 40 11 5 0 0 1.63 0.97
4.5
4.
95 30 14 16 48
40 10 1 1
10.5 12
2.2 24.46
15
16
.5 2.21 19.42
Journal of Engineering Geology Volume XLII, Nos. 1 & 2
A bi-annual Journal of ISEG June-December 2017
94
APPENDIX B
SHEAR WAVE VELOCITY CONTOURS FOR WEATHERED ROCK LEVEL FROM SPT, CPT, AND SHEAR STRENGTH