CHOSUN

발파공 사이의 지연시차와 기폭위치가 지반진동에 미치는 영향

Metadata Downloads
Author(s)
류복현
Issued Date
2014
Abstract
ABSTRACT

Influence of delay time and priming location
on the blast-induced ground vibration

Ryu, Bok Hyun
Advisor : Prof. Kang, Choo Won, Ph.D.
Department. of Energy & Resource Engineering,
Graduate School of Chosun University

Due to population growth and industrial upgrading of ports, social infrastructure, such as dams and highways, railways, subways and other transportation networks are expanded. This continued to increase in the construction site for the excavation of rock, depending on the strength of explosive has been widely used as essential.
In the past, rock blasting work for excavation work on the ground was limited. In recent years, a large building from the mountains wallpaper Dig site and construction of apartments for redevelopment for housing and crowded around the existing structures within the city center is underway. Furthermore, the underground reserve base, development of underground space has been expanded to in deep underground is increasing the demand.
This specialization of blasting construction, enlargement, depending on the national scene with a large blast on the rise, and the use of explosives is increasing each year.
Today, our society through the process of industrialization continued growth comes during a highly neglected environmental problems, especially in the field of construction noise and vibration issues are rapidly emerging in recent years. This quantitative growth to qualitative growth in the pursuit of change is the situation. In addition, the government, like in reality, considering the environmental impact of the regulatory environment, as a means of dispute conciliation committee established by the permanent organization is operating the sleep. So blasting operations are subject to the more stringent regulations.
Blasting engineers compared to conventional blasting methods are looking for effective vibration control methods. And when the blasting was designed they considered a top priority to safety in efficiency, reliability and safety of design variables.
Determinings the propagation characteristics of ground vibration factor are location and blasting conditions. Location means that the blasting site and the geometric shape of the structure, the target of rocks and geological features include the mechanical properties. Blasting conditions means that the type of using explosives, weight per delay, composition charging, blasting method, tamping condition, number of free face, distance.
This study was carried out to identify the characteristics of the rock in laboratory experiments. For the experiment, the samples were collected in the study area. In order to identify the characteristics of the propagation depending on delay time(0, 20, 25ms) and priming location(top priming, middle priming, bottom priming), test blasts were carried out a total of 37 times using different spacing, burden, drilling length, charge per delay and was derived the formula to predict blast vibration.
This study investigated the characteristics of vibration by analysis of the nomogram and prediction of ground vibration about component(transverse, vertical, longitudinal) particle velocity, peak particle velocity(PPV), peak vector sum(PVS) from delay time and priming location by the formula to predict ground vibration. And it analyzed the trends of vibration damping by standards charge 0.5, 1.6, 5, 15kg. Standards charge is "Blasting design and construction guidelines to road construction" by the Ministry of Land, Transport and Maritime Affairs. Depending on the charge in favor of vibration control method is proposed. Thus, when the design was to be used as a variable.

The result of this study can be summerized as follows
(1) Vibration velocity were predicted by an average ground vibration prediction equation of particle(T, V, L) at 5~200m distance.
- Case No. 1 : The case of longitudinal component of vibration level from charge within 0.6kg were predicted higher. More than 0.6kg, vibration level of vertical component in the near distance was predicted higher and vibration level of longitudinal component in the long distance were predicted higher. The case of transverse component were predicted the lowest vibration level.
- Case No. 2 : The case of longitudinal component were predicted the highest vibration level. And the case of transverse component and vertical component depending on charge within 1.8kg reversal of the two components were tend to be different, but vibration level of vertical component in the near distance were predicted higher and vibration level of transverse component in the long distance was predicted higher. More than 1.8kg, vertical component of the vibration level is higher than the transverse component of the vibration levels are predicted.
- Case No. 3 : The case of longitudinal component and vertical component depending on charge within 4.3kg reversal of the two components were tend to be different, but vibration level of vertical component in the near distance were predicted higher and vibration level of longitudinal component in the long distance was predicted higher. More than 4.3kg, longitudinal component of the vibration level is higher than the vertical component of the vibration levels are predicted. The case of transverse component were predicted the lowest vibration level.
- Case No. 4 : The case of transverse component and vertical component reversal of the two components were tend to be different, but vibration level of vertical component in the near distance were predicted higher and vibration level of transverse component in the long distance was predicted higher. The case of longitudinal component in the long distance were predicted the lowest vibration level.
- Case No. 5 : The case of longitudinal component and transverse component depending on charge within 19kg reversal of the two components were tend to be different, but vibration level of longitudinal component in the near distance were predicted higher and vibration level of transverse component in the long distance was predicted higher. More than 19kg, longitudinal component of the vibration level is higher than the transverse component of the vibration levels are predicted. The vibration level of vertical component of the vibration level is higher than the transverse component of the vibration levels in the near distance and the vibration level of vertical component of the vibration level is lower than the transverse component of the vibration levels in the long distance.
- Case No. 6 : The case of longitudinal component and transverse component depending on charge within 20.7kg reversal of the two components were tend to be different, but vibration level of longitudinal component in the near distance were predicted higher and vibration level of transverse component in the long distance was predicted higher. More than 20.7kg, longitudinal component of the vibration level is higher than the transverse component of the vibration levels are predicted. The vibration level of vertical component of the vibration level is higher than the transverse component of the vibration levels in the near distance and the vibration level of vertical component of the vibration level is lower than the transverse component of the vibration levels in the long distance.
- Case No. 7 : The case of transverse component and vertical component reversal of the two components were tend to be different, but vibration level of vertical component in the near distance were predicted higher and vibration level of transverse component in the long distance was predicted higher. The vibration level of longitudinal component of the vibration level is higher than the transverse component of the vibration levels in the near distance and the vibration level of longitudinal component of the vibration level is lower than the transverse component of the vibration levels in the long distance.
- Case No. 8 : The case of transverse components, vertical component and longitudinal component reversal of the three components were tend to be different. In near distance, the case of vertical component were predicted the highest vibration level and the case of transverse component were predicted the lowest vibration level. In long distance, the case of transverse component were predicted the highest vibration level and the case of vertical component were predicted the lowest vibration level.
- Case No. 9 : The case of transverse components, vertical component and longitudinal component reversal of the three components were tend to be different, but vibration level of longitudinal component in the near distance were predicted higher and vibration level of transverse component in the long distance was predicted higher. Charge increases, the case of vertical components compared to the other components were expected to increase the damping
(2) Vibration velocity were predicted from an average ground vibration prediction equation of peak particle velocity(PPV) depending on the delay time and priming location at 5~200m distance. As a result, in less than 2.6kg, Case No. 7(delay time=25ms, top priming) in the near distance were predicted the lowest vibration level and Case No. 9(delay time=25ms, bottom priming) in the long distance were predicted the lowest vibration level. More than 3.0kg, Case No. 7(delay time=25ms, top priming) were predicted the lowest vibration level.
(3) Vibration velocity were predicted from an average ground vibration prediction equation of peak vector sum(PVS) depending on the delay time and priming location at 5~200m distance. As a result, in less than 2.6kg, Case No. 7(delay time=25ms, top priming) in the near distance were predicted the lowest vibration level and Case No. 9(delay time=25ms, bottom priming) in the long distance were predicted the lowest vibration level. More than 2.6kg, Case No. 7(delay time=25ms, top priming) were predicted the lowest vibration level.
(4) With a low level of vibration blasting method Case No. 7 and 9 is used vibration levels are reversed depending on the charge, the cross point of one expression was calculated as follows; . Where, X is a charge per delay(kg/delay), Y is a cross point(m) of vibration levels are reversed. The former cross point Case No. 7, cross point after the Case No. 9 the ground vibration level is low in terms of favorable ground vibration control method.
Alternative Title
Influence of delay time and priming location on the blast-induced ground vibration
Alternative Author(s)
Influence of delay time and priming location on the
Department
일반대학원 에너지자원공학
Advisor
강추원
Awarded Date
2014-02
Table Of Contents
< 목 차 >

List of Tables ⅵ
List of Figures ⅹ
Abstract ⅹⅴ

1. 서론 1

2. 이론적 배경 6
2.1 진동의 기초 이론 6
2.1.1 진동의 기본용어 6
2.1.2 진동의 물리적인 크기 10
2.1.3 지반진동의 특징 12
2.1.4 진동량의 표현 12
2.2 발파에 의한 암석파쇄이론 14
2.2.1 Crater 14
2.2.2 기체 팽창 14
2.2.3 반사파 15
2.2.4 충격파와 가스압 15
2.3 파동의 전파 이론 16
2.3.1 파동의 중첩과 간섭 18
2.4 지반진동의 발생과 전파 19
2.4.1 지반진동의 발생 특성 19
2.4.2 지반진동의 전파 특성 20
2.5 Langefors 시차이론 24
2.6 지반진동의 예측방법 27
2.6.1 환산거리의 유도 27
2.6.2 95% 신뢰식의 결정 29
2.7 기폭방법 30
2.7.1 정기폭 30
2.7.2 역기폭 31
2.7.3 중간기폭 31

3. 현장실험 33
3.1 실험지역의 지형 및 지질 33
3.2 실내물성실험 36
3.2.1 실내물성실험의 종류 36
3.2.2 실내물성실험에 의한 결과분석 36
3.3 현장실험개요 38
3.4 현장실험 방법 및 결과 38
3.4.1 실험 방법 38
3.4.2 현장실험의 계측 42
3.4.3 현장실험 계측 결과 46

4. 분석 48
4.1 지연시차가 0ms이고 정기폭(Case No. 1)의
회귀분석 및 예측 50
4.1.1 성분별(T, V, L) 지반진동 속도의 회귀분석 및 예측 50
4.1.2 PPV와 PVS의 회귀분석 및 예측 53
4.2 지연시차가 0ms이고 중간기폭(Case No. 2)의
회귀분석 및 예측 55
4.2.1 성분별(T, V, L) 지반진동 속도의 회귀분석 및 예측 55
4.2.2 PPV와 PVS의 회귀분석 및 예측 58
4.3 지연시차가 0ms이고 역기폭(Case No. 3)의
회귀분석 및 예측 60
4.3.1 성분별(T, V, L) 지반진동 속도의 회귀분석 및 예측 60
4.3.2 PPV와 PVS의 회귀분석 및 예측 63
4.4 지연시차가 20ms이고 정기폭(Case No. 4)의
회귀분석 및 예측 65
4.4.1 성분별(T, V, L) 지반진동 속도의 회귀분석 및 예측 65
4.4.2 PPV와 PVS의 회귀분석 및 예측 68
4.5 지연시차가 20ms이고 중간기폭(Case No. 6)의
회귀분석 및 예측 70
4.5.1 성분별(T, V, L) 지반진동 속도의 회귀분석 및 예측 70
4.5.2 PPV와 PVS의 회귀분석 및 예측 73
4.6 지연시차가 20ms이고 역기폭(Case No. 6)의
회귀분석 및 예측 75
4.6.1 성분별(T, V, L) 지반진동 속도의 회귀분석 및 예측 75
4.6.2 PPV와 PVS의 회귀분석 및 예측 78
4.7 지연시차가 25ms이고 정기폭(Case No. 7)의
회귀분석 및 예측 80
4.7.1 성분별(T, V, L) 지반진동 속도의 회귀분석 및 예측 80
4.7.2 PPV와 PVS의 회귀분석 및 예측 83

4.8 지연시차가 25ms이고 중간기폭(Case No. 8)의
회귀분석 및 예측 85
4.8.1 성분별(T, V, L) 지반진동 속도의 회귀분석 및 예측 85
4.8.2 PPV와 PVS의 회귀분석 및 예측 88
4.9 지연시차가 25ms이고 역기폭(Case No. 9)의
회귀분석 및 예측 90
4.9.1 성분별(T, V, L) 지반진동 속도의 회귀분석 및 예측 90
4.9.2 PPV와 PVS의 회귀분석 및 예측 93

5. 지연시차와 기폭위치에 따른 지반진동 예측
및 고찰 95
5.1 성분별(T, V, L) 입자속도에 의한 지반진동 예측 95
5.1.1 Case No. 1(지연시차 0ms, 정기폭) 95
5.1.2 Case No. 2(지연시차 0ms, 중간기폭) 100
5.1.3 Case No. 3(지연시차 0ms, 역기폭) 105
5.1.4 Case No. 4(지연시차 20ms, 정기폭) 110
5.1.5 Case No. 5(지연시차 20ms, 중간기폭) 115
5.1.6 Case No. 6(지연시차 20ms, 역기폭) 120
5.1.7 Case No. 7(지연시차 25ms, 정기폭) 125
5.1.8 Case No. 8(지연시차 25ms, 중간기폭) 130
5.1.9 Case No. 9(지연시차 25ms, 역기폭) 135
5.1.10 지연시차, 기폭위치에 따른 성분별 지반진동 예측 비교 140
5.2 최대입자속도(PPV)와 최대벡터합(PVS)에 의한
지반진동 예측 154
5.2.1 최대입자속도(PPV)에 의한 지반진동 예측 161
5.2.2 최대벡터합(PVS)에 의한 지반진동 예측 167
5.3 표준발파공법을 통한 발파방법 적용에 대한 고찰 173
5.4 파쇄입도 분석을 통한 발파방법 적용에 대한 고찰 180

6. 결론 183

참 고 문 헌 187
Appendix 191
< List of Tables >


Table 2.1 Vibration unit 12
Table 2.2 The shock wave value of total energy 16
Table 2.3 Comparison of ground vibration and earthquake 22
Table 2.4 Parameters which influence ground motion 23
Table 2.5 Variable considered in a dimensional analysis of explosion
phenomena 29
Table 3.1 Results of rock property tests 37
Table 3.2 Experimental conditions 39
Table 3.3 Instrument specifications 43
Table 4.1 Case conditions 49
Table 4.2 Prediction equation of ground vibration for component
velocity(Case No. 1) 51
Table 4.3 Prediction equation of ground vibration for peak particle
velocity(PPV) and peak vector sum(PVS)(Case No. 1) 53
Table 4.4 Prediction equation of ground vibration for component
velocity(Case No. 2) 56
Table 4.5 Prediction equation of ground vibration for peak particle
velocity(PPV) and peak vector sum(PVS)(Case No. 2) 58
Table 4.6 Prediction equation of ground vibration for component
velocity(Case No. 3) 61
Table 4.7 Prediction equation of ground vibration for peak particle
velocity(PPV) and peak vector sum(PVS)(Case No. 3) 63
Table 4.8 Prediction equation of ground vibration for component
velocity(Case No. 4) 66
Table 4.9 Prediction equation of ground vibration for peak particle
velocity(PPV) and peak vector sum(PVS)(Case No. 4) 68
Table 4.10 Prediction equation of ground vibration for component
velocity(Case No. 5) 71
Table 4.11 Prediction equation of ground vibration for peak particle
velocity(PPV) and peak vector sum(PVS)(Case No. 5) 73
Table 4.12 Prediction equation of ground vibration for component
velocity(Case No. 6) 76
Table 4.13 Prediction equation of ground vibration for peak particle
velocity(PPV) and peak vector sum(PVS)(Case No. 6) 78
Table 4.14 Prediction equation of ground vibration for component
velocity(Case No. 7) 81
Table 4.15 Prediction equation of ground vibration for peak particle
velocity(PPV) and peak vector sum(PVS)(Case No. 7) 83
Table 4.16 Prediction equation of ground vibration for component
velocity(Case No. 8) 86
Table 4.17 Prediction equation of ground vibration for peak particle
velocity(PPV) and peak vector sum(PVS)(Case No. 8) 88
Table 4.18 Prediction equation of ground vibration for component
velocity(Case No. 9) 91
Table 4.19 Prediction equation of ground vibration for peak particle
velocity(PPV) and peak vector sum(PVS)(Case No. 9) 93
Table 5.1 The influence of charge per delay on the predicted
ground vibration velocity for Case No. 1 97
Table 5.2 Maximum ratio of increase on rate of velocity
components for Case No. 1 98
Table 5.3 The influence of charge per delay on the predicted
ground vibration velocity for Case No. 2 102
Table 5.4 Maximum ratio of increase on rate of velocity
components for Case No. 2 103
Table 5.5 The influence of charge per delay on the predicted
ground vibration velocity for Case No. 3 107
Table 5.6 Maximum ratio of increase on rate of velocity
components for Case No. 3 108
Table 5.7 The influence of charge per delay on the predicted
ground vibration velocity for Case No. 4 112
Table 5.8 Maximum ratio of increase on rate of velocity
components for Case No. 4 113
Table 5.9 The influence of charge per delay on the predicted
ground vibration velocity for Case No. 5 117
Table 5.10 Maximum ratio of increase on rate of velocity
components for Case No. 5 118
Table 5.11 The influence of charge per delay on the predicted
ground vibration velocity for Case No. 6 122
Table 5.12 Maximum ratio of increase on rate of velocity
components for Case No. 6 123
Table 5.13 The influence of charge per delay on the predicted
ground vibration velocity for Case No. 7 127
Table 5.14 Maximum ratio of increase on rate of velocity
components for Case No. 7 128
Table 5.15 The influence of charge per delay on the predicted
ground vibration velocity for Case No. 8 132
Table 5.16 Maximum ratio of increase on rate of velocity
components for Case No. 8 133
Table 5.17 The influence of charge per delay on the predicted
ground vibration velocity for Case No. 9 137
Table 5.18 Maximum ratio of increase on rate of velocity
components for Case No. 9 138
Table 5.19 Advantage components by distance according to
Case No.(charge per delay=0.5kg) 142
Table 5.20 Advantage components by distance according to
Case No.(charge per delay=1.6kg) 145
Table 5.21 Advantage components by distance according to
Case No.(charge per delay=5kg) 148
Table 5.22 Advantage components by distance according to
Case No.(charge per delay=15kg) 151
Table 5.23 The influence of charge per delay on the predicted
ground vibration velocity for PPV 163
Table 5.24 Maximum ratio of increase on rate of velocity
components for PPV 164
Table 5.25 The influence of charge per delay on the predicted
ground vibration velocity for PVS 169
Table 5.26 Maximum ratio of increase on rate of velocity
components for PVS 170
Table 5.27 The influence of charge per delay on the predicted
ground vibration velocity for all Case No.
(Type Ⅲ and Ⅳ) 176
Table 5.28 The influence of charge per delay on the predicted
ground vibration velocity for all Case No.
(Type Ⅴ and Ⅵ) 177
Table 5.29 Result of fragmentation analysis(delay time=20ms) 181
Table 5.30 Result of fragmentation analysis(delay time=25ms) 182


< List of Figures >


Figure 2.1 Harmonic oscillation 9
Figure 2.2 The size of sine wave vibration 9
Figure 2.3 Body wave and Rayleigh wave 17
Figure 2.4 Vertical displacement component of P wave, S wave and
Rayleigh wave in a short duration period 17
Figure 2.5 Constructive interference 19
Figure 2.6 Destructive interference 19
Figure 2.7 Schematic of the fracturing and deformation around an explosion in rock 20
Figure 2.8 Measuring direction of ground vibration 21
Figure 2.9 Ground vibration from five different charge and with
delays 0~100ms 26
Figure 2.10 Position of primer 32
Figure 3.1 Site map of study area 33
Figure 3.2 Geological map of study area 34
Figure 3.3 Geology genealogy of study area 35
Figure 3.4 Blasting pattern 41
Figure 3.5 Foreground of study area 44
Figure 3.6 Measurements of study area 45
Figure 3.7 Ground vibration time history of measurement result 47
Figure 4.1 Relationship between T, V, L component velocity and
scaled distance(Case No. 1) 52
Figure 4.2 Relationship between peak particle velocity(PPV), peak
vector sum(PVS) and scaled distance(Case No. 1) 54
Figure 4.3 Relationship between T, V, L component velocity and
scaled distance (Case No. 2) 57
Figure 4.4 Relationship between peak particle velocity(PPV), peak
vector sum(PVS) and scaled distance(Case No. 2) 59
Figure 4.5 Relationship between T, V, L component velocity and
scaled distance (Case No. 3) 62
Figure 4.6 Relationship between peak particle velocity(PPV), peak
vector sum(PVS) and scaled distance(Case No. 3) 64
Figure 4.7 Relationship between T, V, L component velocity and
scaled distance (Case No. 4) 67
Figure 4.8 Relationship between peak particle velocity(PPV), peak
vector sum(PVS) and scaled distance(Case No. 4) 69
Figure 4.9 Relationship between T, V, L component velocity and
scaled distance (Case No. 5) 72
Figure 4.10 Relationship between peak particle velocity(PPV), peak
vector sum(PVS) and scaled distance(Case No. 5) 74
Figure 4.11 Relationship between T, V, L component velocity and
scaled distance (Case No. 6) 77
Figure 4.12 Relationship between peak particle velocity(PPV), peak
vector sum(PVS) and scaled distance(Case No. 6) 79
Figure 4.13 Relationship between T, V, L component velocity and
scaled distance (Case No. 7) 82
Figure 4.14 Relationship between peak particle velocity(PPV), peak
vector sum(PVS) and scaled distance(Case No. 7) 84
Figure 4.15 Relationship between T, V, L component velocity and
scaled distance (Case No. 8) 87
Figure 4.16 Relationship between peak particle velocity(PPV), peak
vector sum(PVS) and scaled distance(Case No. 8) 89
Figure 4.17 Relationship between T, V, L component velocity and
scaled distance (Case No. 9) 92
Figure 4.18 Relationship between peak particle velocity(PPV), peak
vector sum(PVS) and scaled distance(Case No. 9) 94
Figure 5.1 Relationship between predicted ground vibration velocity
(component) and distance for Case No. 1 99
Figure 5.2 Relationship between ratio of increase and distance for
Case No. 1 (component velocity) 99
Figure 5.3 Relationship between predicted ground vibration velocity
(component) and distance for Case No. 2 104
Figure 5.4 Relationship between ratio of increase and distance for
Case No. 2 (component velocity) 104
Figure 5.5 Relationship between predicted ground vibration velocity
(component) and distance for Case No. 3 109
Figure 5.6 Relationship between ratio of increase and distance for
Case No. 3(component velocity) 109
Figure 5.7 Relationship between predicted ground vibration velocity
(component) and distance for Case No. 4 114
Figure 5.8 Relationship between ratio of increase and distance for
Case No. 4 (component velocity) 114
Figure 5.9 Relationship between predicted ground vibration velocity
(component) and distance for Case No. 5 119
Figure 5.10 Relationship between ratio of increase and distance for
Case No. 5 (component velocity) 119
Figure 5.11 Relationship between predicted ground vibration
velocity (component) and distance for Case No. 6 124
Figure 5.12 Relationship between ratio of increase and distance for
Case No. 6 (component velocity) 124
Figure 5.13 Relationship between predicted ground vibration
velocity(component) and distance for Case No. 7 129
Figure 5.14 Relationship between ratio of increase and distance for
Case No. 7 (component velocity) 129
Figure 5.15 Relationship between predicted ground vibration
velocity(component) and distance for Case No. 8 134
Figure 5.16 Relationship between ratio of increase and distance for
Case No. 8 (component velocity) 134
Figure 5.17 Relationship between predicted ground vibration
velocity(component) and distance for Case No. 9 139
Figure 5.18 Relationship between ratio of increase and distance for
Case No. 9 (component velocity) 139
Figure 5.19 Comparison to ratio of increase by Case No.
(charge per delay=0.5kg) 143
Figure 5.20 Comparison to ratio of increase by Case No.
(charge per delay=1.6kg) 146
Figure 5.21 Comparison to ratio of increase by Case No.
(charge per delay=5kg) 149
Figure 5.22 Comparison to ratio of increase by Case No.
(charge per delay=15kg) 152
Figure 5.23 Overall comparison of Case No. based on the scaled
distance 156
Figure 5.24 Comparison to predicted ground vibration velocity by
Case No.(PPV) 157
Figure 5.25 Comparison to predicted ground vibration velocity by
Case No.(PVS) 159
Figure 5.26 Relationship between predicted ground vibration
velocity(PPV) and distance for different delay time and
priming location 165
Figure 5.27 Relationship between ratio of increase and distance for
different delay time and priming location(PPV) 166
Figure 5.28 Relationship between predicted ground vibration
velocity(PVS) and distance for different delay time and
priming location 171
Figure 5.29 Relationship between ratio of increase and distance for
different delay time and priming location(PVS) 172
Figure 5.30 Relationship between charge per delay and monitoring
distance where the two levels of peak particle velocity
from Case No. 7 and Case No. 9 are reversed
(all Case No.) 178
Figure 5.31 Relationship between charge per delay and monitoring
distance where the two levels of peak particle velocity
from Case No. 5 and Case No. 6 are reversed
(only 20ms delay time) 179
Figure 5.32 Digital image processing of fragmentation
(delay time=20ms) 181
Figure 5.33 Digital image processing of fragmentation
(delay time=25ms) 182
Degree
Doctor
Publisher
조선대학교 대학원
Citation
류복현. (2014). 발파공 사이의 지연시차와 기폭위치가 지반진동에 미치는 영향.
Type
Dissertation
URI
https://oak.chosun.ac.kr/handle/2020.oak/12171
http://chosun.dcollection.net/common/orgView/200000264299
Appears in Collections:
General Graduate School > 4. Theses(Ph.D)
Authorize & License
  • AuthorizeOpen
  • Embargo2014-02-26
Files in This Item:

Items in Repository are protected by copyright, with all rights reserved, unless otherwise indicated.