• 검색 결과가 없습니다.

A Study on the Estimation Method of Rock Load Applied to Concrete Lining Using Back Analysis

N/A
N/A
Protected

Academic year: 2021

Share "A Study on the Estimation Method of Rock Load Applied to Concrete Lining Using Back Analysis"

Copied!
12
0
0

로드 중.... (전체 텍스트 보기)

전체 글

(1)

Received March 4, 2013/ revised May 6, 2013/ accepted June 29, 2013

Copyright ⵑ 2013 by the Korean Society of Civil Engineers

This is an Open Access article distributed under the terms of the Creative Commons Attribution Non-Commercial License (http://creativecommons.org/licenses/by-nc/3.0)

 ǣŠ––’ǣȀȀ†šǤ†‘‹Ǥ‘”‰ȀͳͲǤͳʹ͸ͷʹȀ•…‡ǤʹͲͳ͵Ǥ͵͵ǤͷǤͳͻͷ͹

™™™Ǥ•…‡Œ‘—”ƒŽǤ‘”Ǥ”

⮫㬲⛛ⴂ#ⴲⱧ㬚#㔖㘪Ὢ㡶ᴺⴲᢛ#⽾⇖#ⴲⰂ㬖⻏#♮ⷓ⇧≓#⮮ጪ

ࢮ׆ฅ ȵ਑ઽ૗ ȵ׌୨ச ȵକ෉ָ

Park, Ki Hwan*, Shin, Young Wan**, Kim, Jung Joo***, Yoo, Han Kyu****

A Study on the Estimation Method of Rock Load Applied to Concrete Lining Using Back Analysis

ABSTRACT

Design criteria for rock load on tunnel concrete lining has not been established yet. Generally rock load on tunnel concrete lining is empirically estimated, which leads to a conservative design. Ordinary estimation method of rock load includes various problems.

Estimating by numerical analysis is very complicated and has not been verified with field measurements. Therefore, it is necessary to conduct a study on practical method of estimating rock load which is more accurate to the real rock load on tunnel concrete lining. This study, presents estimation method of rock load on tunnel concrete lining. Crown settlement of the tunnel construction site has been measured and it was been back analyzed to estimate the rock load. The rock load was estimated to be smaller compare to the ordinary estimation method.

Key words : Rock load, Back analysis, Field measurements, Crown settlement, Concrete lining

Ⅹಾ

░ձ⎹Ⓧญ✙௝ᯕܾᖅĥ᜽ᱢᬊࡹ۵ḡၹᯕ᪥⦹ᵲᮡᱶพࡽᖅĥʑᵡᯕᨧ۵ᔢ┽ᯕ݅. ੱ⦽, Ğ⨹ᱢᯙḡၹᯕ᪥⦹ᵲᮥᔑᱶ⦹ᩍᖅĥᨱ

ᱢᬊ⧉ᮝಽ៉݅ᗭᅕᙹᱢᯙᖅĥaᯕ൉ᨕḡŁᯩ۵äᮝಽᯝၹᱢᮝಽᯙ᜾ࡹŁᯩ݅. ʑ᳕᮹ḡၹᯕ᪥⦹ᵲᔑᱶႊჶᮡbb݅᧲⦽ྙᱽᱱ

ᮥԕᰍ⦹ŁᯩŁ, ᙹ⊹⧕ᕾᨱ᮹⦽ḡၹᯕ᪥⦹ᵲᔑᱶႊჶᮡᅖᰂ⦹໑ᝅᱽḡၹᯕ᪥⦹ᵲŝ᮹እƱá᷾ᯕᯕ൉ᨕḡḡᦫᮡྙᱽᱱᯕᯩ݅.

঑௝ᕽ, ᝅᱽ░ձ⩥ᰆ᮹Ñ࠺ᮥၹᩢ⧁ᙹᯩ۵⧊ญᱢᯙḡၹᯕ᪥⦹ᵲᔑᱶႊჶᨱݡ⦽ᩑǍa⦥᫵⦹݅. ᅙᩑǍᨱᕽ۵░ձ᜽Ŗ⩥ᰆᨱᕽ

⊂ᱶࡽĥ⊂ᯱഭ᮹⃽݉⋉⦹ෝŁಅ⦽ᩎ⧕ᕾᮥ☖⦹ᩍḡၹᯕ᪥⦹ᵲᮥᔑᱶ⦹۵ႊჶᮥᱽᦩ⦹ᩡ݅. ʑ᳕ḡၹᯕ᪥⦹ᵲᔑᱶႊჶᅕ݅݅ᗭ

᯲ᮡḡၹᯕ᪥⦹ᵲᯕᔑᱶࡹᨩ݅.

áᔪᨕ ḡၹᯕ᪥⦹ᵲ, ᩎ⧕ᕾ, ĥ⊂ᯱഭ, ⃽݉⋉⦹, ⎹Ⓧญ✙௝ᯕܾ

1. ᕽು

NATM ŖჶᨱᕽᙰⓍญ✙᪡ಾᅝ✙॒1₉ḡᅕᰍa░ձ᮹ԕǍᩑ⦽࠺ᦩ∊ᇥ⦽ḡᅕᩎ⧁ᮥ⦽݅໕⎹Ⓧญ✙௝ᯕܾᨱ۵ḡၹ

ᯕ᪥⦹ᵲᯕ᯲ᬊ⦹ḡᦫᮥᙹᯩ݅. ə్ӹḡၹ᳑Õᯕᇩప⦹ᩍᰆʑᱢᯙᗭᖒᄡ⩶ᯕၽᔾ⦹ÑӹᙰⓍญ✙᮹ᩕ⪵॒1₉ḡᅕᰍa

ḡᅕ܆ಆᮥ ᔢᝅ⧁ Ğᬑ, ੱ۵ ᄡ᭥a ᙹಕࡹḡ ᦫᮡ ᔢ┽ᨱᕽ ⎹Ⓧญ✙௝ᯕܾᮥ ┡ᖅ⧁ Ğᬑᨱ۵ ḡၹ ᯕ᪥⦹ᵲᮥ Łಅ⧕᧝ ⦽݅.

—‡Ž‰‹‡‡”‹‰ ࢢȇėॡ

(2)

Table 1. Ground Characteristic of Type A at Tunnel

Classification Cohesion(kPa) Internal friction angle( °) Specific weight(kN/m3) Deformation modulus(MPa) Remarks Ground

characteristic 70 29 20 28

width of tunnel: 13.20 m height of tunnel: 9.80 m overburden: 60.00 m Fig. 1. Assumption of Bierb쭢umer’s Rock Load Theory

ḡၹᯕ᪥⦹ᵲ᮹ݡ⢽ᱢᯙᔑᱶႊჶᮝಽBierb쭢umer, Terzaghi᮹

ᯕು᜾ŝ Terzaghi᮹ ᦵၹ⦹ᵲᇥඹ⢽, RMR ၰ Qsᮥ ᯕᬊ⦽

Ğ⨹᜾ᯕᯩᮝ໑ᯕෝŁₑ⦽đŝᯕᨱ໦⪶⦽ᔑᱶႊჶᨱݡ⦽

Ƚ໦ᯕᯕ൉ᨕḡŁᯩḡᦫᦹ݅. ᯕ్⦽ྙᱽ᮹⧕đᮥ᭥⧕ǎԕ᮹

Ğᬑ Chun et al.(2000)ᮡ NATM ░ձ ⎹Ⓧญ✙௝ᯕܾ ᖅĥ

᜽ᱢᬊࡹ۵ᦵၹᯕ᪥⦹ᵲᔑᱶႊჶᨱݡ⧕Łₑ⦹ᩡᮝ໑, ᩍ్

⩶┽᮹ᦵၹ⦹ᵲŝ᯵ඹᙹᦶᮥ ᳑⧊⦹ᩍǍ᳑⧕ᕾᮥᝅ᜽⦽⬥

⎹Ⓧญ✙௝ᯕܾᨱၽᔾ⦹۵᮲ಆ᮹ⓍʑෝእƱ⦹Ł, ᱢᱩ⦽⦹ᵲ

᳑⧊ᮥᱽ᜽⦹ᩡ݅. Seo et al.(2002)ᮡḩప-ᜅ⥥ย༉ߙᮥ☖⦹ᩍ

ḡၹ, 1₉ḡᅕᰍ, ⎹Ⓧญ✙௝ᯕܾᔢ⪙᯲ᬊ✚ᖒᮥၹᩢ⦽ᙹ⊹⧕

ᕾᮥᙹ⧪⦹ᩍ⎹Ⓧญ✙௝ᯕܾᨱ ᯲ᬊ⦹۵ḡၹᯕ᪥⦹ᵲᔑᱶ

ၰ ✚ᖒᨱ š⦽ ᩑǍෝ ᙹ⧪⦹ᩡ݅. ੱ⦽ Kim et al.(2012)ᮡ

ḡၹ-௝ᯕܾᔢ⪙᯲ᬊ༉ߙᮥᯕᬊ⦽ᙹ⊹⧕ᕾ đŝෝḡၹᄡᙹෝ

ᯕᬊ⦽ ݅ᵲ⫭ȡᇥᕾᮥ ☖⦹ᩍ ḡၹ-௝ᯕܾ ᔢ⪙᯲ᬊ šĥ᜾ᮥ

ᱽᦩ⦹ᩡ݅.

ə్ӹ░ձǕ₊᜽ᅕvŖჶᮝಽᯙ⦽ḡၹྜྷᖒs᮹ᄡ⪵᪡

༉ुḡၹ᮹ᇩ⪶ᝅᖒᮥŁಅ⦹ḡ༜⦹Ł, ʑ᳕ᔑᱶ᜾ŝᩑǍॅᮡ

ᝅᱽᱢᯙḡၹᯕ᪥⦹ᵲᯕᦥܭ⇵ᱶ⦽sᯕ௝۵⦽ĥᱱᯕᯩʑ

ভྙᨱᅙᩑǍᨱᕽ۵ᝅᱽ░ձ᜽Ŗᵲ⊂ᱶ⦽ĥ⊂ᯱഭᵲaᰆ

Ⓧíၽᔾ⦹ᩡŁ░ձÑ࠺ᮥaᰆ᯹ӹ┡ԕ۵⃽݉⋉⦹ෝᯕᬊ⦹

ᩍ ḡၹ ᯕ᪥⦹ᵲᮥ ᔑᱶ⦹۵ ႊჶᮥ ᱽᦩ⦹ᩡ݅. ๅ}ᄡᙹಽ

Terzaghi ᦵၹ⦹ᵲᇥඹ⢽᮹ ᦵၹᔢ┽ᄥ ⠪Ɂsᮥ ᱢᬊ⦽ ḡၹ

ᯕ᪥⦹ᵲᮥᖁᱶ⦽⬥༊⢽⧉ᙹෝĥ⊂ᄡ᭥ಽᖁᱶ⦹ᩡ݅. ኵ-ᜅ⥥

ย༉ߙᮥᯕᬊ⦽Ǎ᳑⧕ᕾᮥ☖⦹ᩍḡၹᯕ᪥⦹ᵲŁ᪡⃽݉⋉⦹

᮹ᖁ⩶⫭ȡ᜾ᮥࠥ⇽⦹Ł⃽݉⋉⦹ෝ☖⦹ᩍḡၹᯕ᪥⦹ᵲŁෝ

ᔑᱶ⦹ᩡ݅.

2. ḡၹᯕ᪥⦹ᵲᔑᱶႊჶŁₑ

⎹Ⓧญ✙௝ᯕܾ᮹ᖅĥ᜽ᱢᬊ⧁ᙹᯩ۵ݡ⢽ᱢᯙḡၹᯕ᪥⦹ᵲ ᔑᱶႊჶᮡBierb쭢umer ᯕು᜾, Terzaghi ᯕು᜾, Terzaghi᮹ᦵ ၹ⦹ᵲᇥඹ⢽, RMR ၰQsᮥᯕᬊ⦽Ğ⨹᜾ŝḡၹ-௝ᯕܾᔢ⪙

᯲ᬊ(GLI) ༉ߙšĥ᜾॒ๅᬑ݅᧲⦹݅. ᅙᱩᨱᕽ۵Table 1ŝ

zᮡḡၹ✚ᖒ⊹ෝᱢᬊ⦹ᩍbb᮹ႊჶᨱݡ⦹ᩍ☁⦝ŁෝŁಅ

⦹۵᜾ŝ☁⦝ŁෝŁಅ⦹ḡᦫ۵᜾ᮝಽӹ٥ᨕႊჶᄥ✚Ḷᮥ

ᇥᕾ⦹ᩡ݅.

2.1 ഠ඿ճࠜճߙ෇ۀਐ 2.1.1 Bierb쭢umer ଲߨਐ

Bierb 쭢umer۵Fig. 1ŝzᯕḡၹᯕ᪥⦹ᵲ᮹ᩢᩎᯕ⡍ྜྷᖁ

⩶┽ಽ ၽᔾ⦹۵ äᮝಽ Eq. (1)ᮥ ᱽᦩ⦹ᩡ݅.

©

ƐƍƍƄ

á ķ Z ¡Z Ĺ (1)

☁⦝Ła ᯲ᮥ Ğᬑ : ķ = 1 (2)

¡ = қ é ķ á Î à ć ƀâÏƋ Z ›ˆ•ÞÑÒ à ćÏ ŋ ß

›ˆ•ŋ Z ›ˆ•

Ï

ÞÑÒ à ćÏ ŋ ßZ¡

(3)

¡ð қ é ķ á ›ˆ•

Ñ

ÞÑÒ à ćÏ ŋ ß (4)

ᩍʑᕽ, › á ÏãćÏ ƀ âƋ_›ˆ•ÞÑÒà ć Ï ŋ ßä (5)

©

ƐƍƍƄ

: ḡၹ ᯕ᪥⦹ᵲ › : ᯕ᪥ᩢᩎ ⡎ ķ : qᗭĥᙹ ŋ : ԕᇡษₑb

¡ : ☁⦝Ł Ƌ : ░ձ᮹ ׳ᯕ

Ĺ : ᦵၹ᮹ ݉᭥ᵲప ƀ : ░ձ᮹ ⡎

(3)

Fig. 2. Relationship Between Rock Load and Overburden by Bierbäumer’s Rock Load Theory

Fig. 3. Assumption of Terzaghi’s Rock Load Theory(1946)

(a) Relationship Between Rock Load and Overburden (

ŋ

=29°, K=1)

(b) Relationship Between Rock Load and In-Situ Stress Ratio (H=60 m,

ŋ

=29°, C=70 kPa)

Fig. 4. Rock Load of Terzaghi’s Theory

☁⦝Łᨱ঑ෙBierb쭢umer ᯕು᜾᮹ḡၹᯕ᪥⦹ᵲᔑᱶđŝ۵

Fig. 2 ᪡ zᮡ đŝෝ ᅕᩡ݅. Bierb쭢umer ᯕು᜾᮹ ☁⦝Ła

᷾a⧉ᨱ঑௝ḡၹᯕ᪥⦹ᵲᮡ᷾a⦹݅aᯕ᪥ᩢᩎ᮹⡎(B)ᨱ

᧞2.7႑aࡹ۵☁⦝Ł68mᨱᕽ↽ݡs641 kN/m²ᮥᅕᯙ⬥

݅᜽qᗭ⦹۵Ğ⨆ᮥᅕᩡᮝ໑, Bierb쭢umer ᯕು᜾᮹ḡၹᯕ᪥⦹

ᵲ ᔑᱶᨱ ᯩᨕ ᵝ᫵ᯙᯱ۵ ☁⦝Łᯥᮥ ᦭ ᙹ ᯩᨩ݅.

2.1.2 Terzaghi ଲߨਐ

Terzaghi(1946)۵እᱱ₊ᖒ᮹Õ᳑⦽᳑พ☁ᨱݡ⧕ᕽFig. 3 ŝzᮡ⩶┽᮹❭ƕ໕ᨱݡ⦹ᩍEq. (6)ᮥᱽᦩ⦹ᩡŁ, ↽ɝḡၹ᮹

ᦥ⋎⬉ŝෝŁಅ⦹ᩍᱱ₊ಆ✚ᖒᮥၹᩢ⦽Eq. (7)ᮥᯕᬊ⦹ᩍ

ḡၹ ᯕ᪥⦹ᵲ ᔑᱶ ၰ ᖅĥᨱ ၹᩢ⦹ᩡ݅(Kim et al, 2010).

ᱱ₊ಆ ၙŁಅ᜽ : ©

ƐƍƍƄ

á ć Ϥ›ˆ•ŋ ś ÞÎàƃ

छˆ•ŋćÏ¡›

ß (6)

ᱱ₊ಆ Łಅ᜽ : ©

ƐƍƍƄ

á ć ś à Ϝ ÞÎàƃ Ϥ›ˆ•ŋ

छˆ•ŋćÏ¡›

ß (7)

ᩍʑᕽ, › á ÏãćÏ ƀ âƋ_›ˆ•ÞÑÒà ć Ï ŋ ßä (8)

©

ƐƍƍƄ

: ḡၹ ᯕ᪥⦹ᵲ › : ᯕ᪥ᩢᩎ ⡎

¡ : ☁⦝Ł Ĺ : ☁ḩ᮹݉᭥ᵲప ŋ : ԕᇡษₑb ¤ : ⊂ᦶĥᙹ Ƌ : ░ձ᮹ ׳ᯕ ƀ : ░ձ᮹ ⡎

œ : ᱱ₊ಆ

Terzaghi ᯕು᜾ᮥᯕᬊ⦹ᩍḡၹᯕ᪥⦹ᵲᔑᱶ᜽ᱱ₊ಆᮥ

Łಅ⦹۵Ğᬑ᪡Łಅ⦹ḡᦫ۵Ğᬑ᮹✚ᖒᮥእƱá☁⦹ᩡ݅.

Fig. 4(a)ᨱᕽ᪡zᯕԕᇡษₑbᯕᯝᱶ⦽Ğᬑ☁⦝Ła᷾a⧉ᨱ

঑௝ḡၹᯕ᪥⦹ᵲᯕ᷾a⦹ḡอ᷾aᮉᯕᱱ₉qᗭ⦹໕ᕽᯝᱶ

(4)

(a) Relationship between Rock Load and Overburden

(b) Relationship between Rock Load and Deformation Modulus Fig. 5. Rock Load of GLI Model

⦽sᨱᙹಕ⦹۵Ğ⨆ᮥӹ┡ԕ໑, ᱱ₊ಆᮥŁಅ⦽Ğᬑ᪡Łಅ⦹

ḡᦫ۵Ğᬑ᮹ḡၹᯕ᪥⦹ᵲ᮹₉ᯕ۵↽ݡ᧞76.8 kN/m²᮹

₉ᯕෝᅕᯕŁᯩ݅. ੱ⦽Fig. 4(b)ᨱᕽ᪡zᯕ⊂ᦶĥᙹᨱ঑ෙ

ḡၹᯕ᪥⦹ᵲ᮹s᮹ᄡ⪵۵222~1052 kN/m²ಽⓑ₉ᯕෝӹ┡

ԕŁᯩ݅. ᯕ⃹ౝTerzaghi ᯕು᜾᮹ᵝ᫵ᯙᯱ۵☁⦝Ł᪡⊂ᦶĥ ᙹ əญŁ ᱱ₊ಆᯥᮥ ᦭ ᙹ ᯩ݅.

2.1.3 ஺ࢱ-ޭଲەঃ෹ୁ૳(GLI) ࡦ܄ւծਐ

ḡၹ-௝ᯕܾᔢ⪙᯲ᬊ༉ߙᮥᯕᬊ⦽ᙹ⊹⧕ᕾႊჶᮡʑ᳕᮹

░ձᙹ⊹⧕ᕾᯕǕ₊ŝḡᅕᖅ⊹ŝᱶᮝಽ⦽ᱶࡽäᮥ⎹Ⓧญ✙

௝ᯕܾ ᜽Ŗŝᱶʭḡ ⪶ᰆ⦽ }ֱᮝಽᕽ 1₉ ḡᅕᰍ᮹ ᩕ⪵ᨱ

᮹⧕ḡၹŝḡᅕᰍ᮹⠪⩶ᔢ┽aˉᨕḱᮝಽᇩ⠪⩶ಆᯕၽᔾ⦹

ᩍ2₉⠪⩶ᔢ┽ᨱࠥݍ⧁ভʭḡ⎹Ⓧญ✙௝ᯕܾᨱ⦹ᵲᯕ᯲ᬊ⦹

íࡽ݅۵}ֱᯕ݅. ݅᧲⦽ḡၹ᳑Õ, ḡ⊖ၰḡᅕᰍ᮹✚ᖒᮥ

ၹᩢ⦹ᩡʑভྙᨱʑ᳕᮹ʼn᳑༉ߙ⧕ᕾᅕ݅ḡၹŖ⦺ᱢ✚ᖒᮥ

Łಅ⦹ᩍ ḡၹ ᯕ᪥⦹ᵲᮥ ᱶపᱢᮝಽ ᔑᱶ⧁ ᙹ ᯩ۵ ᰆᱱᯕ

ᯩᮝӹ, Ǎ᳑ĥᔑჶ᮹ᅖᰂᖒ॒ᮝಽᯙ⦹ᩍ⩥ᝅᱢᮝಽḢᱲᱢᬊ

⦹ʑᨱ۵݅ᗭྙᱽᱱᯕ᧝ʑࢁa܆ᖒࠥ႑ᱽ⧁ᙹᨧ݅. ঑௝ᕽ, ᯝၹ℁ࠥ᪡Łᗮ℁ࠥ݉໕ᨱݡ⦹ᩍʑ᳕ᖅĥᔍಡᇥᕾᮥ☖⦽

ᦵၹ॒ɪᄥݡ⢽ྜྷᖒ⊹, ☁⦝Ł(20m, 30m, 60m, 80m)ෝๅ}ᄡ ᙹಽᙹ⊹⧕ᕾᱢᯙႊჶᮥᔍᬊ⦹ᩍḡၹᯕ᪥⦹ᵲⓍʑෝᔑᱶ⦹

ᩡᮝ໑, đŝsᨱݡ⦽݅ᵲ⫭ȡᇥᕾᮥ☖⦹ᩍEq. (9)ෝᱽᦩ⦹ᩡ

݅(Kim at el, 2012).

© á ãć Ĺ_ ޛ â¡ß à œ ä_ƃ ԛˆ•ŋ

à ćÎ×××ÞĹ_›ßž

(9) ᩍʑᕽ, › á Ï ƙ

Ɯ ƚ ć

Ï ƀ âƆ_›ˆ•ÞÑÒà ć Ï ŋ ßƛ Ɲ ƞ (10)

©

ƐƍƍƄ

: ḡၹ ᯕ᪥⦹ᵲ Ɔ : ░ձ׳ᯕ ƀ : ░ձ᮹ ⡎ Ĺ : ḡၹ᮹݉᭥ᵲప

ž : ᄡ⩶ĥᙹ ŋ : ԕᇡษₑb

œ : ᱱ₊ಆ ¡ : ☁⦝Ł (݉, ¡ ð Õ×Ƌ ᯙ Ğᬑ, ¡ á Õ×Ƌ ෝ ᱢᬊ)

ḡၹ-௝ᯕܾᔢ⪙᯲ᬊ(GLI) ༉ߙšĥ᜾ᮡFig. 5(a)ᨱᕽ᪡zᯕ

ԕᇡษₑbᯕᯝᱶ⦽Ğᬑ☁⦝Ł᮹᷾aᨱ঑௝ḡၹᯕ᪥⦹ᵲᮡ

ᖁ⩶ᱢᮝಽ᷾a⦹۵äᮥ᦭ᙹᯩᮝ໑(80mᯕᔢ᮹☁⦝Łᨱᕽ۵

ḡၹᯕ᪥⦹ᵲᮥᱽ⦽) Fig. 5(b)ᨱᕽ᪡zᯕḡၹᯕ᪥⦹ᵲŝᄡ⩶

ĥᙹ᪡᮹šĥෝᇥᕾ⦽đŝᄡ⩶ĥᙹsᯕ3,700MPa ᯕᔢ᮹

Ğᬑ0ᮝಽᙹಕ⦽݅۵ äᮥ᦭ᙹᯩᨩ݅. ᯕಽ៉ḡၹ-௝ᯕܾ

ᔢ⪙᯲ᬊ(GLI) ༉ߙšĥ᜾ᮡ☁⦝Ł80mᯕᔢᨱᕽ᮹ḡၹᯕ᪥⦹

ᵲᮥᯥ᮹ಽᱽ⦽⦹ᩍŖ⦺ᱢᯙɝÑa݅ᗭᇡ᳒⦽ྙᱽᱱᯕᯩ݅.

2.2 ഠ඿ճࠜճߙ෇஺ੴۀਐ 2.2.1 Terzaghiଭ੹ࢱ෇ணंࠑඝ

ᙹᱶࡽTerzaghi ᦵၹ⦹ᵲᇥඹ⢽۵Table 2᪡zᯕᦵၹᔢ┽ᨱ

঑௝9݉ĥಽǍᇥ⦹ᩡᮝ໑, ᱢᬊࡽ░ձ݉໕⩶ᔢࠥษᱽ⩶ᮝಽ

aᱶ⦹ᩡ݅.

ᦵၹᔢ┽ᨱ঑ෙḡၹᯕ᪥⦹ᵲ׳ᯕෝᔑᱶ⧉ᨱᯩᨕ⦹ᵲĥᙹ

ᱢᬊ᜽ʑᚁᯱ᮹Ğ⨹ᱢ❱݉ᯕ᫵Ǎࡹအಽʑᚁᯱษ݅⠙₉a

ᯩᮥäᮝಽ❱݉ࡹ໑, }ťᱢᯕᨕᕽᦵḩ᮹~šᱢᯙ⠪aaŅ௡

⧁äᮝಽ❱݉ࡽ݅. Fig. 6ᮡType A᮹░ձ⡎ŝ׳ᯕෝ☖⦹ᩍ

ᦵၹ ᔢ┽ᄥ ḡၹ ᯕ᪥⦹ᵲᮥ ᔑᱶ⦽ sᮥ ӹ┡ԕᨩᮝ໑, ḡၹ

ᯕ᪥⦹ᵲᮡ ↽ᗭ 26 kN/m²ᨱᕽ ↽ݡ 1104 kN/m²ʭḡ ₉ᯕෝ

ᅕᯕŁ ᯩ݅.

2.2.2 RMR ੹ࢱंࠑ઩ଭ෉ࢺ࣑

Unal(1983) ŝ ᯙࠥ᮹ Venkateswarlu(1986)۵ Bieniawski

(5)

Table 2. Modified Rock Load Classification Table of Terzaghi(Deere et al. 1970 : Rose, 1982)

Rock condition RQD Rock load height Hp(m) Remarks

1. Hard and intact 95100 0 Light lining required only if spalling or popping

occurs

2. Hard stratified or schistose 9099 00.5B

Light support, mainly for protection against spalls

Load may change erratically from point to point

3. Massive, moderately jointed 8595 00.25B -

4. Moderately blocky and seamy 7585 0.25B0.20(B+Ht) Types 4, 5, and 6 reduced by about 50% from Terzaghi value because water table has little effect on rock load(Terzaghi, 1946: Brekke 1968)

5. Very blocky and seamy 3075 (0.200.60)(B+Ht) 6. completely crushed but chemically intact 330 (0.601.10)(B+Ht)

6a. Sand and gravel 03 (1.101.40)(B+Ht)

7. Squeezing rock, moderate depth NA (1.102.10)(B+Ht) Heavy side pressure invert struts required Circular ribs are recommended

8. Squeezing rock, great depth NA (2.104.50)(B+Ht) -

9. Swelling rock NA Up to 250ft irrespective of value of (B+Ht)

Circular ribs required

In extreme cases, use yielding support

Fig. 6. Comparison of Rock Load by Terzaghi’s Rock Load Classification Table

Fig. 7. Rock Load Change by RMR(Unal and Venkateswarlu)

(1973)ᨱ ᮹⧕ᱽᦩࡽRMRᮥᯕᬊ⦹ᩍḡၹᯕ᪥⦹ᵲ( ©

ƐƍƍƄ

)ᮥ

ᔑᱶ⦹۵ Ğ⨹᜾ (11)ŝ (12)ෝ ᱽᦩ⦹ᩡ݅.

Unal ᮹ ႊჶ

©

ƐƍƍƄ

á ć Î×× à « Ĺƀ Î×× (11)

Venkateswarlu᮹ ႊჶ

©

ƐƍƍƄ

á ƀZ ĹZ ÞÎíÔ à×í×ÐÔ« â×í×××Ï«

Ï

ßÞZ Î×

Ï

¦©ſß (12)

ᩍʑᕽ, ©

ƐƍƍƄ

: ḡၹ ᯕ᪥⦹ᵲ

Ĺ : ḡၹ᮹ ݉᭥ᵲప ƀ : ░ձ᮹ ⡎

Fig. 7 ŝ zᯕ Unal(1983)ᯕ ᱽᦩ⦽ Ğ⨹᜾ᮥ ᯕᬊ⦽ ḡၹ

ᯕ᪥⦹ᵲᔑᱶđŝRMRᯕ᷾a⧁ᙹಾḡၹᯕ᪥⦹ᵲᯕᖁ⩶ᱢᮝ ಽqᗭ⦹íࡹ໑RMRᯕ100ᯕࢁĞᬑᨱ۵ḡၹᯕ᪥⦹ᵲ᮹

Ⓧʑ۵ 0ᯕ ࡽ݅.

Venkateswarlu(1986) ᯕᱽᦩ⦽Ğ⨹᜾᮹ĞᬑRMRŝḡၹ

ᯕ᪥⦹ᵲᔍᯕ᮹šĥ۵2₉⧉ᙹ᮹šĥෝᅕᯕ໑RMRᯕ⍅ḩᙹ

ಾḡၹᯕ᪥⦹ᵲᮡqᗭ⦹íࡹ໑RMRᯕ85ᯕᔢᯕ໕ᮭ᮹sᮥ

wí ࢉᮥ ᦭ ᙹ ᯩ݅.

(6)

Table 3. Conversion of Q Value

Q range Q'

10 < A 5Q

0.1 GQ G10 2.5Q

Q < 0.1 Q

Fig. 8. Conceptual Displacement Diagram for Tunnel Excavation

2.2.3 Q-system઩ଭ෉ࢺ࣑

Grimstad ᪡Barton(1993)ᮡᱩญǑᙹ3ᮥĞĥಽQsᨱ᮹⦽

ḡၹᯕ᪥⦹ᵲᮥᔑᱶ⦹۵Ğ⨹᜾(13)ŝ(14)ෝᱽᦩ⦹ᩡ݅. ੱ⦽

ᙹ⠪ᦵၹ⦹ᵲ( ©

ƕſƊƊ

) ᮡTable 3ŝzᯕQෝᅕ݅᧲⪙⦽sᯙ

Q'ᮝಽ⪹ᔑ⦽⬥ᱩญǑᙹᨱ঑ෙᩑḢᦵၹ⦹ᵲ( ©

ƐƍƍƄ

) ŝ࠺ᯝ⦽

᜾ᮝಽ ĥᔑ⦹ᩡ݅.

ᱩญǑᙹ ⴍ 3 :

©

ƐƍƍƄ

á ãć Ïí× äª £

Ɛ à ćÐÎ

ÞZ Î×

Ï

Ɖ©ſß (13)

ᱩญǑᙹ < 3 :

©

ƐƍƍƄ

á ć Ðí×£

Ɛ

Ïí×£

ƌćÏÎ

ª

à ćÐ

Î

ÞZ Î×

Ï

Ɖ©ſß (14)

3. ᩎ⧕ᕾᮥᯕᬊ⦽ḡၹᯕ᪥⦹ᵲᔑᱶႊჶᱽᦩ

3.1 લැজԹ૬ࢫࢺ࣑

ᯝၹᱢᮝಽᩎ⧕ᕾྙᱽ۵ᩎᔑჶ(inverse method)ŝḢᱲჶ (direct method) ᮹2aḡႊჶᯕᔍᬊࡹŁᯩᮝӹ, ᅙᩑǍᨱᕽ۵

ḡၹ᮹ ┥ᗭᖒ Ñ࠺ᮥ ᅕ݅ ᱶ⪶⯩ ၹᩢ⦹ʑ ᭥⧕ᕽ Ḣᱲჶᮥ

ᔍᬊ⦹ᩡ݅. Ḣᱲჶᮡĥ⊂đŝ᪡⧕ᕾđŝෝእƱ⦹ᩍə₉ᯕa

↽ᗭa ࢁভʭḡ ᙹ⊹⧕ᕾ ŝᱶ᮹ၹᅖ ᩑᔑᮥ ☖⦹ᩍᩎ⧕ᕾ

ݡᔢᯙၙḡᄡᙹෝᙹᱶ⦹۵ႊჶᯕ݅. Ḣᱲჶᮡၙḡᄡᙹ᮹ᙹᱶ ŝ əᨱ ঑ෙ ၹᅖĥᔑŝᱶᯕ ᨧ۵ ᩎᔑჶᨱ እ⧕ ĥᔑ᜽eᯕ

᪅௹Ùญӹ, እᖁ⩶ྙᱽ॒݅᧲⦽ྙᱽᨱᱢᬊ⧁ᙹᯩ݅۵ᰆᱱᮥ

ḡܩŁᯩ݅. Ḣᱲჶᮥᯕᬊ⦹ᩍᙹ⧪a܆⦽ᩎ⧕ᕾႊჶᮝಽ۵

ⓍíḡၹŖ⦺ᱢႊჶŝǍ᳑⧕ᕾᱢႊჶᮝಽݡᄥࡹŁᯝၹᱢᮝ ಽḡၹŖ⦺ᱢႊჶᮡḡၹÑ࠺ᵲᝍ᮹ᇥᕾᮥ⦹íࡹŁ, Ǎ᳑

⧕ᕾᱢႊჶᮡǍ᳑ྜྷÑ࠺ᵲᝍ᮹ᇥᕾᮥᙹ⧪⦹íࡽ݅. ঑௝ᕽ

ᅙ ᩑǍᨱᕽ۵ Ǎ᳑ྜྷ Ñ࠺ ᵲᝍ᮹ ᇥᕾᨱ ᮁญ⦽ Ǎ᳑⧕ᕾᱢ

ႊჶᮥᯕᬊ⦹ᩡᮝ໑ĥ⊂ᄡ᭥ෝ༊⢽⧉ᙹಽᖅᱶ⦽⬥᜽⧪₊᪅ ჶᮥ ᱢᬊ⦽ Ḣᱲჶᮥ ᯕᬊ⦹ᩡ݅.

3.2 ծ౸ୀ߹ंজଡധ෉ࡧඝ෌৤է୨ࢺ࣑

3.2.1 ࠻Թ࣡৤է୨

░ձĥ⊂ᯱഭᵲ༊ᱢ⧉ᙹಽđᱶࡽ⧎༊ᨱݡ⦹ᩍᩎ⧕ᕾᮥ

ᙹ⧪⧁ভ, ᩎ⧕ᕾđŝa༊ᱢ⧉ᙹᨱࠥݍ⦹ࠥಾ⦹۵⧕ᕾ᯦ಆs

ᮥๅ}ᄡᙹ௝Ł⦽݅. ᯝၹᱢᮝಽ, ᩎ⧕ᕾđŝᨱᩢ⨆ᮥၙ⊹۵

ᩢ⨆ᯙᯱಽ۵ʑ⦹⦺ᱢ᫵ᗭ, ᜽Ŗ᫵ᗭၰḡၹ᫵ᗭಽǍᇥࡹ໑, ᯕᵲ༊ᱢ⧉ᙹᨱࠥݍࡹʑ᭥⦽ᵝ᫵ᩢ⨆ᯙᯱෝᖁᄥ⦹ᩍᩎ⧕ᕾ

ᮥᙹ⧪⦹íࡽ݅. ᅙᩑǍᨱᕽ۵Terzaghi ᦵၹ⦹ᵲᇥඹ⢽ᨱ᮹⦽

ḡၹ ᯕ᪥⦹ᵲᮥ ๅ}ᄡᙹಽ đᱶ⦹ᩡ݅.

3.2.2 ࡧୡ෌৤ॺ୨

༊ᱢ⧉ᙹ௡ᩎ⧕ᕾᮥ☖⧕░ձᵝᄡḡၹ᮹✚ᖒsᮥᰍᔑᱶ⦹

ʑ᭥⦹ᩍእƱ, á☁ࡹ۵ʑᵡᮝಽ░ձ᜽Ŗᵲĥ⊂ᨱ᮹⦹ᩍ

᨜íࡽ݅. ᯝၹᱢᮝಽ, ░ձ᜽Ŗᵲĥ⊂ᮡ⃽݉⋉⦹, ԕŖᄡ᭥

ၰḡᅕᰍ᮹᮲ಆ॒ᮥḡᗮᱢᮝಽ⊂ᱶ⦹۵ߑ, ░ձᵝᄡḡၹ᮹

እɁḩᖒ, እ॒ႊᖒ, ᇩᩑᗮᖒၰǕ₊ᮝಽᯙ⦽░ձᵝᄡḡၹ

ᯕ᪥॒ᨱ᮹⦹ᩍ, ░ձᄡ᭥᪡ḡᅕᰍ᮲ಆ᮹ᔢšᖒᯕŁಅࡽ

༊ᱢ⧉ᙹđᱶᮡๅᬑᨕಅᬡᯕᯩ݅. ঑௝ᕽ, ᅙᩑǍᨱᕽ۵⦹ᵲ⩶

┽ෝ░ձ⩶ᔢᨱKG= 1.0(॒ᇥ⡍)ಽ᯲ᬊ⦽݅Łaᱶ⦹ᩡᮝ໑

Ǎ᳑⧕ᕾđŝ⃽݉ᇡᨱᕽaᰆⓑᄡ᭥aၽᔾ⦹Ł░ձÑ࠺ᮥ

aᰆ ᯹ ӹ┡ԕᨕ ༊ᱢ⧉ᙹಽ ᱶ⦹ᩡ݅.

ᩎ⧕ᕾ᜽᮹↽᳦༊⢽ĥ⊂sᮡEq. (15)᪡zᯕĥ⊂ʑᖅ⊹

⬥ᝅᱽಽĥ⊂ࡽĥ⊂ᄡ᭥᪡ᖁ⧪ᄡ᭥ၰၙĥ⊂ᄡ᭥᮹⧊ᮝಽ

đᱶࡽ݅. ᖁ⧪ᄡ᭥۵Ǖ₊᜽สᰆ໕ᱥႊᨱᕽᯕၙၽᔾ⦽ᄡ᭥ಽᕽ Ŗeᱢ₉ᯕᨱ᮹⦹ᩍၽᔾ⦹۵ĥ⊂ᯕᇩa܆⦽ᄡ᭥ᯕအಽᯝၹ ᱢᮝಽᩩ⊂sᮥᱢᬊ⦽݅. ၙĥ⊂ᄡ᭥ੱ⦽Ǖ₊⬥ĥ⊂ʑᖅ⊹

ᱥʭḡၽᔾ⦽ᄡ᭥ಽᕽ᜽eᱢ₉ᯕᨱ᮹⦹ᩍၽᔾ⦹۵ĥ⊂ᯕ

ᇩa܆⦽ ᄡ᭥ᯕအಽ ᯝၹᱢᮝಽ ᩩ⊂sᮥ ᱢᬊ⦽݅. Fig. 8ᮡ

░ձǕḥᨱ ঑ෙ ᄡ᭥ }ֱࠥᯕ݅.

®

­

á ®

Ƌ

âœ

ƍ

â®

ſ

(15)

ᩍʑᕽ, ®

­

: ↽᳦ ᄡ᭥ప

®

Ƌ

: ĥ⊂ᄡ᭥

(7)

Fig. 9. Flow Chart of Back Analysis Computing Rock Load

œ

ƍ

: ၙĥ⊂ᄡ᭥

®

ſ

: ᖁ⧪ᄡ᭥

ᖁ⧪ᄡ᭥( ®

ſ

)۵ᯝၹᱢᮝಽᔢၹǕ₊⬥ᯕᔢᄡ᭥aၽᔾ⦹ʑ

ᯕᱥᨱ ၽᔾ⦽ ↽ݡᄡ᭥᮹ ᧞ 30%ಽ ᱢᬊ⦹ᩡᮝ໑(Carranza- Torres C., Fairhurst C., 2000), ၙĥ⊂ᄡ᭥( œ

ƍ

)۵ĥ⊂⩥ᰆᯕ

ၽ❭Ǖ₊ᮥ᜽⧪⦹ḡᦫŁʑĥǕ₊ᮥ᜽⧪⦹ᩡᮝအಽĥ⊂ʑa

᳑ʑᨱᖅ⊹ࡹᨩ݅Łaᱶ⦹Łๅᬑၙᗭ⦽äᮝಽ❱݉⦹ᩍᔾఖ

⦹ᩡ݅.

3.3 લැজଡଲ૳෉஺ࢱଲ૗෇ணॺ୨৤ෘ฻ܑࠝ

ᅙᩑǍᨱᕽ۵Terzaghi᮹ᦵၹ⦹ᵲᇥඹ⢽ᨱ᮹⦽ḡၹᯕ᪥⦹

ᵲᮥๅ}ᄡᙹಽđᱶ⦹Łĥ⊂ᄡ᭥ෝ༊ᱢ⧉ᙹಽđᱶ⦽⬥Ǎ᳑

⧕ᕾᮥ☖⧕ၽᔾ⦽⃽݉⋉⦹ෝᯕᬊ⦹ᩍ░ձǕ₊᜽ၽᔾ⦹۵

ḡၹ ᯕ᪥⦹ᵲᮥ Fig. 9᪡ zᮡ ⮱෥ࠥಽ ᔑᱶ⦹ᩡ݅. ᷪ, 1₉

ḡᅕᰍ᮹ʑ⦹⦺ᱢ᳑Õŝᩎ⧕ᕾݡᔢᮥᱽ᫙⦽ӹນḡᄡᙹෝ

ᯕၙ ᦭Ł ᯩ۵ sᮝಽ ᯦ಆ⦹໑ ḡၹ ᯕ᪥⦹ᵲᮡ Terzaghi᮹

ᦵၹ⦹ᵲᇥඹ⢽᮹ᦵၹᔢ┽ᄥ⦹ᵲĥᙹ᮹⠪Ɂsᮥ☖⦹ᩍ᨜ᮡ

⦹ᵲᮥ Ⅹʑ sᮝಽ ᯦ಆ⦽݅. ᱶ⧕ᕾᨱ ⦥᫵⦽ ༉ु ᄡᙹॅ᮹

᯦ಆᯕ᪥ഭࡹ໕Ǎ᳑⧕ᕾᮥᙹ⧪⦹ᩍ⃽݉⋉⦹ෝǍ⦽݅. ᱶ⧕ᕾ

ᙹ⧪⬥ḡၹᯕ᪥⦹ᵲ᮹ၹᅖᱢᯙᄡ⪵ෝ☖⦹ᩍḡၹᯕ᪥⦹ᵲŁ

᪡⃽݉⋉⦹e᮹⫭ȡᇥᕾᮥ ᝅ᜽⦹ᩍᖁ⩶⫭ȡ᜾ᮥࠥ⇽⦽⬥

ᝅᱽ ĥ⊂ᄡ᭥ෝ ݡ᯦⦹ᩍ ḡၹ ᯕ᪥⦹ᵲŁෝ ᔑᱶ⦽݅.

4. ⷃⷃ⩥ᰆĥ⊂ᯱഭᇥᕾ

░ձ ᜽Ŗ ᜽ᨱ۵ Ǖ₊ᨱ ᮹⧕ ᵝᄡḡၹᨱ ၽᔾ⦹۵ ᮲ಆŝ

ḡၹvࠥ᪡᮹ݡᗭšĥᨱ⧎ᔢᮁ᮹⦹Łḡၹᯱℕaw۵ԕ⦹܆

ಆ, ᷪḡᅕ܆ಆᮥᱢɚᱢᮝಽ⪽ᬊ⦹ᩍ᧝⦽݅. ə్ӹ░ձᯕ

ᖁ⩶Ǎ᳑ྜྷᯕ௝۵✚ᙹᖒভྙᨱᔍᱥ ḡၹ᳑ᔍಽᇡ░❭ᦦࡽ

ᱶᅕ۵ᱽ⦽ᱢᮝಽᯕᬊࡹ໑, ၽᔾ᮲ಆᯕӹḡၹvࠥ۵Ǖ₊Ŗჶ ŝḡᅕ᮹᜽Ŗႊჶᨱ᮹⧕ᕽࠥᄡ⦹အಽᔍᱥᨱ░ձၰḡၹÑ࠺

✚ᖒᮥ໦⪶⦹í❭ᦦ, ᩩ⊂⦽݅۵äᮡÑ᮹ᇩa܆⦹݅. ঑௝ᕽ

᜽Ŗ᜽b᳦ĥ⊂ᮥᝅ᜽⦹Łĥ⊂đŝෝ᳦⧊ᱢᮝಽᇥᕾ, ⠪a⦹

ᩍᖅĥ, ᜽Ŗᨱၹᩢ⧕ӹa۵ᯝᮡŖᔍ᮹ᦩᱥᖒŝǍℕᱢᯙ

ĥ⊂ᯱഭ᮹⪶ᅕ₉ᬱᨱᕽๅᬑᵲ᫵⦹݅. ݅᜽ั⧕░ձᖅĥ݉ĥ ۵᳑ᔍ݉ĥᨱᕽĥ⫮ࡽᔍᱥᖅĥ}ֱᯕအಽ░ձǕḥ᜽ḡၹÑ

࠺ᮥ ⊂ᱶ⦹Ł ə đŝෝ ᖅĥ᜽᮹ ᩩ⊂ŝ እƱ⧉ᮝಽ៉ ݚⅩ

ᖅĥ᮹┡ݚᖒၰ᜽Ŗჶ᮹ᱢᇡෝá☁⦹ᩍ᧝⦽݅. ᯕ్⦽ŝᱶᮡ

Ğᱽᱢᯕ໑, ᦩᱥ⦹íÕᖅ⧁ᙹᯩí⦹۵ᙹ݉ᯝᐱอᦥܩ௝

⨆⬥᮹ᖅĥၰ᜽Ŗᮥ᭥⦽ᵲ᫵⦽ᯱഭෝᱽŖ⦹ʑভྙᨱ░ձŖ ᔍᨱ ᯩᨕᕽ ĥ⊂᮹ ᵲ᫵ᖒᮥ ∊ᇥ⯩ ᯙ᜾⦹ᩍ᧝ ⦽݅.

4.1 ùù෮ୋ஺෴ࢫ஺ா൉ন

⧕ݚḡᩎᮡĞᔢᇥḡԉ࠺ᇡᨱ᭥⊹⦹໑, ⮲ᔪᗑᯝಽǍᖒࡽ

⦹᧲⊖Ǒᯕᵝෝᯕ൉Łᯕෝᇩǎᔍ⪵vᦵඹaš᯦⦽⬥ᝁᔾݡ

ᱽ3ʑᩎᦵ⊖ᯕᇡᱶ⧊ᮝಽᯱญ⦹Łᯩᨕ݉⊖ᯕၽݍࡹᨕᯩ݅.

ᅙ⩥ᰆ᮹ⷂⷂ░ձᮡⅾᩑᰆᯕ4.35kmᨱᯕ෕۵ᰆݡ░ձಽᕽ

Ǖ₊Ǎe᮹ᔢݚᇡᇥᯕ⣮⪵☁⊖, ᩎᦵ⊖, ᗑᯝ⊖ᮝಽᯕ൉ᨕᲙ

ᯩᨕ░ձ᮹ᄡ⩶, ӺၹᔍŁၰŝ݅⦽ᩍǕᯕၽᔾ⧁ᬑಅaᯩ݅.

əญŁ݉⊖❭ᘥݡaᝍ⦽ᇩǎᔍ݉⊖ݡෝ☖ŝ⦹ᩍ░ձԕಽ

ฯᮡ ᧲᮹ ḡ⦹ᙹa ᮁ᯦ࡹŁ ᯩ݅.

4.2 ഉٮۚ࡟ࢫඝஜ஺࣪൪ഋ

Type A ᪡E-Type B Ǎe᮹⢽ᵡḡᅕ➉▕ŝǕḥᰆ1.0m, H-200᮹ ݉ᯝḡᅕ ➉▕ᮥ Table 4᪡zᯕ ᱢᬊ⦹ᩡ݅.

4.3 ծ౸ୀ߹ंজ

⢽ᵡḡᅕ➉▕ᄥಽ ↽ݡᄡ᭥a ၽᔾ⦽ ᭥⊹᮹ ĥ⊂ Ğ᜽ᄡ⪵

ᇥᕾ đŝ Type A᪡ E-Type B۵ Fig. 10(a)᪡ Fig. 10(b)᪡

zᮝ໑ ↽᳦ᱢᯙ ⃽݉⋉⦹ෝ ↽᳦ᄡ᭥ಽ ᖁᱶ⦹ᩡ݅.

Type A᮹ĥ⊂ᯱഭෝᇥᕾ⦽đŝĥ⊂ᄡ᭥۵20.3mm, ᔢၹǕ

₊᜽⃽݉⋉⦹۵6.1mmಽĥ⊂ࡹᨩ݅. ᦿᕽᨙɪ⦽ၵ᪡zᯕ

ᖁ⧪ᄡ᭥۵ᔢၹǕ₊᜽ᄡ᭥᮹30%ෝᱢᬊ⦹ᩍ1.8mmಽᩩ⊂⦹

ᩡŁ↽᳦ᄡ᭥۵ĥ⊂ᄡ᭥᪡ᖁ⧪ᄡ᭥᮹⧊ᯙ22.1mmಽᖁᱶ⦹ᩡ

݅. E-Type B᮹ĥ⊂ᯱഭෝᇥᕾ⦽đŝĥ⊂ᄡ᭥۵18mm, ᔢၹ

(8)

Table 4. Standard Support Pattern of Type A and E-Type B

Classification Type A E-Type B

Supporting pattern

᧶ḞԨ⸮ฎ ՋՔ

ԹԺԸ֎ ࣾ⑶ᦂ⾶

԰ռջՅԹԽիյԱ ՐԵԺԸԸओ⚾᧲

԰ռջՅԺԸԸյյԱ⑶ԨᦂԨ⾶

ओ⚾᧲ՂՐԵԺԸԸ ՔՅԽԶԸյᕛԨ᧺Ԩ⾶

ࣾ≓ΊԨ㏞ヲᚿ

⬟ᦻ⚾⚾《⑺԰㉂⎒ῚԱ

֟ԾԸԶԽԴԨՔՅԽԶԸյ

ᭂᶿ◺⤦࿾Ԩ⸮ฎ ՋՔ

ԹԺԸ֎ ࣾ⑶ᦂ⾶

԰ռջՅԹԽիյԱ ՔՅԽԶԸյᕛԨ᧺Ԩ⾶

԰ռջՅԺԸԸյյԱ⑶ԨᦂԨ⾶

ओ⚾᧲ՂՐԵԺԸԸ

ࣾ≓ΊԨ㏞ヲᚿ ओ⚾᧲

ՐԵԺԸԸ

⬟ᦻ⚾⚾《⑺԰㉂⎒ῚԱ

֟ԾԸԶԽԴԨՔՅԽԶԸյ

Tunnel characteristic width : 13.20 m

height : 9.8 0m

width : 14.28 m height : 10.41 m

Advance 1.0 m 1.0 m

Primary support Steel rib H-200 H-200

S/C 250 mm 250 mm

Rock bolt L=5.0 m, CTC(T)=1.2 m L=5.0 m, CTC(T)=1.2 m

Invert Steel rib H-200 H-200

S/C 200 mm 200 mm

Temporary invert 150 mm 150 mm

(a) Type A (b) E-Type B

Fig. 10. Measuring Condition of Tunnel

Ǖ₊ ᜽⃽݉⋉⦹۵6.2mmಽĥ⊂ࡹᨩ݅. ᖁ⧪ᄡ᭥۵ᔢၹǕ₊᜽

ᄡ᭥᮹30%ෝᱢᬊ⦹ᩍ1.9mmಽᩩ⊂⦹ᩡᮝ໑↽᳦ᄡ᭥۵ĥ⊂

ᄡ᭥᪡ᖁ⧪ᄡ᭥᮹⧊ᯙ19.9mmෝᖁᱶ⦹ᩡ݅. ⢽ᵡḡᅕ➉▕ᄥಽ

↽ݡᄡ᭥aၽᔾ⦽ݡ⢽݉໕ᨱ ݡ⦹ᩍĥ⊂ᇥᕾᮥᙹ⧪⦽đŝ

↽᳦ᄡ᭥۵Type A᮹ᗱᔢݡ᮹Ğᬑ22.1mm, E-Type B ᗱᔢݡ᮹

Ğᬑ 19.9mma ၽᔾ⦹۵ äᮝಽ ӹ┡ԍ݅.

5. ᩎ⧕ᕾᮥᯕᬊ⦽⎹Ⓧญ✙௝ᯕܾḡၹᯕ᪥⦹ᵲᔑᱶ

5.1 ৤౿ැজ୺Ս

ᔢ⦹ၹǕ₊ᯕ᪥ഭࡽⷂⷂ░ձ⩥ᰆ༉ᔍෝ᭥⦹ᩍ௝ᯕܾ᮹

Ğĥ᳑Õᮥx⇶ŝy⇶ႊ⨆᮹ᄡ᭥ෝǍᗮ⦹ḡᦫᦹᮝ໑░ձᱥℕ ᨱᦶ⇶ಆᨱอ᯲ᬊ⦹۵┥ᖒᜅ⥥ยยⓍෝჶᖁႊ⨆ᮝಽᖅ⊹⦹

ᩍ ⧊ᖒᇡᰍ᪡ ḡၹŝ᮹ ᔢ⪙᯲ᬊᮥ Łಅ⧁ ᙹ ᯩ۵ ኵ-ᜅ⥥ย

༉ߙᮥᱢᬊ⦹ᩡ݅. ⧕ᕾᨱᔍᬊࡽ݉໕ᮡ Table 4ᨱᕽ᪡zᯕ

(9)

Table 5. Main Ground Material Property Applied Numerical Analysis

Classification Specific weight(kN/m3) Deformation modulus(MPa) Cohesion(kPa) Internal friction angle(°) Poisson’s ratio(쩔)

Damage zone 20 280 70 29 0.31

Table 6. Material Property of Composite Member Applied in Numerical Analysis

Classification Cross section area(m2) Elastic modulus(MPa) Geometrical moment of inertial(m4)

Lining 0.249998 19593.95 0.000461

Invert 0.195738 21194.00 0.00054479

Table 7. Rock Load Computation by Using Terzaghi’s Rock Load Classification Table

Classification Rock condition Rock load height(m) Rock load(kN/m2)

Type A

5. Very blocky and seamy 0.4(B+Ht) 9.2

E-Type B 0.4(B+Ht) 9.88

(a) Type A

(b) E-Type B Fig. 11. Modeling Analysis

㧊㢚䞮㭧

Fig. 12. KG= 1.0 Condition Load Shape

Type A ᮹ Ğᬑ ⡎ᯕ 13.20mᯕŁ ׳ᯕa 9.80mᯕ໑ E-Type

B᮹ Ğᬑ ⡎ᯕ 14.28mᯕŁ ׳ᯕa 10.41mᯕ݅. ੱ⦽, ᝅݡ⩶

ᝅ⨹đŝ᪡ᩍ్ᙹ⊹⧕ᕾʑჶᮥᱢᬊ⦹ᩍࠥ⇽⧕ԙ⮉༉ູ✙۵

vḡᅕa༉ࢱᇥݕ⦹Ł⇶ಆᮡvḡᅕ᪡ᙰⓍญ✙aᦶ⇶vᖒእ ᨱ እಡ⦹ᩍ ᇥݕ⦹۵ äᮝಽ ⧊ᖒᇡᰍෝ ༉ߙย⦹ᩡ݅(Moon et al, 2012). ᝅᱽĥ⊂⃽݉⋉⦹᪡ᙹ⊹⧕ᕾᮥ☖⦽⃽݉⋉⦹᮹

እƱෝ᭥⦹ᩍᙹ⊹⧕ᕾ᜽᮹⃽݉⋉⦹۵Fig. 11(a)ŝFig. 11(b)᪡

zᯕ░ձ⩶ᔢ᮹ ⃽݉ᨱᕽ᮹ᄡ᭥อᮥ⃽݉⋉⦹ಽaᱶ⦹ᩡ݅. ੱ

⦽⧕ᕾݡᔢ᮹ḡၹྜྷᖒŝḡᅕᰍ᮹ྜྷᖒᮡTable 5᪡Table 6ᨱ

ӹ┡ԕᨩ݅.

5.2 Terzaghiଭ੹ࢱ෇ணंࠑඝ઩ଭ෉஺ࢱଲ૗෇ணॺ୨ ḡၹᯕ᪥⦹ᵲᔑᱶ᜽ᯝၹᱢᮝಽᔑᱶࡹ۵Terzaghi᮹ᦵၹ⦹

ᵲᇥඹ⢽ ႊჶᮥ ⪽ᬊ⦹ᩡŁ, ⷂⷂ░ձ᮹ ḡၹ᳑Õᮥ Łಅ⦹ᩍ

ᦵၹᔢ┽5᮹⦹ᵲĥᙹ᮹⠪Ɂ⊹ᯙ0.4ෝᔍᬊ⦹ᩡ݅. Table 7ᮡ

Terzaghi ᮹ ᦵၹ⦹ᵲᇥඹ⢽ෝ ⪽ᬊ⦽ ḡၹ ᯕ᪥⦹ᵲŁ᪡ ḡၹ

ᯕ᪥⦹ᵲᮥ ᔑᱶ⦽ sᯕ໑ ᯕෝ ᙹ⊹⧕ᕾᨱ ၹᩢ⦹ᩡ݅.

ੱ⦽, ᙹ⊹⧕ᕾᨱᱢᬊࡽḡၹᯕ᪥⦹ᵲ᮹ᱢᬊ⩶ᔢᮡFig. 12

᪡ z݅.

5.3 ஺ࢱࢱߚծ৤ॺ୨

░ձ᮹ 1₉ ḡᅕᰍ Ǎ᳑ĥᔑ ᜽ ḡၹၹಆĥᙹ۵ Ǎ᳑⧕ᕾ᮹

đŝᨱၙ⊹۵ᩢ⨆ᯕᔢݚ⯩Ⓧအಽ⧊ญᱢᯙᔑᱶႊჶᯕ⦥᫵⦹

݅. ⧕ᕾᨱᔍᬊࡽḡၹၹಆĥᙹ۵┥ᖒᯕುᨱɝÑ⦽ḡၹŖ࠺ᯕ

ು᜾ᮝಽᔍᬊ⦹ᩡ݅. ᯕ۵ၙŖᄲ݉, AFTESᨱᕽᔍᬊ⦹۵ᯕು

ᱢɝÑa∊ᇥ⦽Ŗ᜾ᮝಽ᜾(16)ᮥ☖⦹ᩍᙹ⊹⧕ᕾᨱᱢᬊࡽ

b ḡၹ᮹ ḡၹၹಆĥᙹෝ Table 8ŝ zᯕ ᔑᱶ⦹ᩡ݅.

(10)

Table 8. Result of Ground Reaction Coefficient Computation

Classification Cross section area(m2) Deformation modulus(MPa) Poisson’s ratio Equivalent transformed section(m)

Ground reation coefficient(kN/m3)

Type A 108.8

280 0.31 5.00 42,748

E-Type B 125.0

Table 9. Forecasting Crown Settlement by Using Terzaghi Rock Load Classification Table

Classification Type A E-Type B

Rock load(m) 9.2 9.88

Crown settlement(mm) 38.71 44.16

Table 10. Crown Settlement for Field Measurement

Classification Type A E-Type B

Crown settlement(mm) 22.1 57.09(%)

19.9 45.06(%)

ratio by Terzaghi’s rock load classification table (a) Type A

(b) E-Type B

Fig. 13. Relationship Between Rock Load and Crown Settlement by Back Analysis

¤

Ƒ

á ć ÞÎ âŊß«

ž

Ƒ

¥ (16)

ᩍʑᕽ, ¤

Ƒ

: ݉᭥ᱲᖁ ʙᯕ ݚ ᜅ⥥ยĥᙹ

ž : ᄡ⩶ĥᙹ Ń : ⡍ᦥᘂእ

¥ : ᇡᰍʙᯕ

« é ௝ᯕܾ᮹ ॒aၹĞ ( « á ö ć ޚîņß ⴌ 5)

5.4 ծ౸ंজଡധ෉Type A૕E-Type Bଭవۚಅ෇

⎹Ⓧญ✙௝ᯕܾǍ᳑á☁᜽ᱢᬊࡹ۵ḡၹᯕ᪥⦹ᵲ᮹Ⓧʑ۵

Ǖ₊᜽ḡᅕᰍᨱ᯲ᬊ⦹۵ḡၹᯕ᪥⦹ᵲⓍʑ᪡Ḣᱲᱢᮝಽšĥ⦹

အಽǍ᳑⧕ᕾᮥ☖⦹ᩍᩩ⊂ࡽ⃽݉⋉⦹᪡ᝅᱽ᜽Ŗᵲĥ⊂ᄡ᭥᪡

᮹እƱá☁ෝ☖⦽ᇥᕾᮡๅᬑᵲ᫵⦹݅Ł❱݉ࡽ݅. Table 9۵

Ǎ᳑⧕ᕾᮥ ☖⦽ ⃽݉⋉⦹᮹ ᩩ⊂sᯕ݅.

ᱽ4ᰆᨱᕽ᮹ĥ⊂ᇥᕾđŝᖁ⧪ᄡ᭥ෝ⡍⧉⦹ᩍ᜽Ŗᵲĥ⊂

ࡽ⃽݉⋉⦹᮹Ⓧʑ۵Table 10ŝzᮝ໑Ǎ᳑⧕ᕾᮝಽᩩ⊂ࡽ

⃽݉⋉⦹᮹Ⓧʑ۵45.06ⴇ57.09% ᙹᵡᮝಽ៉እƱᱢ᯲íၽᔾ

⦽äᮝಽᇥᕾࡹᨩ݅. ঑௝ᕽǍ᳑⧕ᕾᮥ☖⦽ᩩ⊂ࡽ⃽݉⋉⦹a

ᝅᱽ⩥ᰆ᮹⃽݉⋉⦹ᅕ݅ ᯲íᇥᕾࡹᨩᮝအಽᝅᱽ⩥ᰆᨱᕽ

ၽᔾ⦹۵ḡၹᯕ᪥⦹ᵲ᮹Ⓧʑ۵Terzaghi᮹ᦵၹ⦹ᵲᇥඹ⢽ᨱ

᮹⦽ ⦹ᵲᅕ݅ ᯲ᮥ äᮝಽ ❱݉ࡽ݅.

5.5 ծ౸էրࠜଲ૳෉஺ࢱଲ૗෇ணճॺ୨

ᦿᕽ3ᰆᨱᕽ᮹ᩎ⧕ᕾᙹ⧪ࠥ(Fig. 9)᮹ŝᱶᮥ☖⦹ᩍ᜽⧪₊

᪅ჶᮥᱢᬊ⦹ᩍType A᪡E-Type B᮹ḡၹᯕ᪥⦹ᵲŝ⃽݉⋉⦹

ෝᔑᱶ⦽ ⬥ ḡၹᯕ᪥⦹ᵲᮥ ḡၹ᮹ ݉᭥ᵲప( Ĺ ) ᮝಽ ӹ٥ᨕ

ḡၹᯕ᪥⦹ᵲŁෝᩎᔑ⦹ᩡ݅. ḡၹᯕ᪥⦹ᵲŁ᪡⃽݉⋉⦹Ⓧʑ ۵ᖁ⩶ᱢᯙšĥෝᅕᩡᮝ໑, ⫭ȡᇥᕾđŝType A۵Fig. 13(a), E-Type B۵ Fig. 13(b)᪡ zᮡ ᖁ⩶⫭ȡ᜾ᮥ ᨜í ࡹᨩ݅.

Type A ᪡E-Type B᮹⃽݉⋉⦹᪡ḡၹᯕ᪥⦹ᵲŁ᪡᮹⫭ȡᇥ

ᕾᮥá☁⧕ᅙđŝType A᮹đᱶĥᙹ(R²)۵1ᯕŁE-Type

B ۵0.9999ಽᇥᕾࡹᨩᮝ໑, Type A۵ḡၹᯕ᪥⦹ᵲ=0.2709×

(11)

Table 11. Back Analysis of Rock Load Computation

Classification Type A E-Type B

= 4.7203

= 3.7455 Applied rock load

(Hp × F.S, m) 7.08 5.62

Fig. 14. Comparison of Rock Load

(a) Type A

(b) E-Type B

Fig. 15. Comparison of Rock Load by Various Estimation Methods in this Study

ᱢᮝಽ᯲ᬊ⦹۵⦹ᵲ✚ᖒŝ1₉ḡᅕᰍ᮹ᩕ⪵ၰĥ⊂᮹ᇩ⪶ᝅᖒ

ᮥŁಅ⦹ᩍᩎ⧕ᕾᮥ☖⦹ᩍᔑᱶࡽḡၹᯕ᪥⦹ᵲŁᨱᦩᱥᮉ1.5ෝ

ᱢᬊ⦹ᩍType A᪡E-Type B᮹ḡၹᯕ᪥⦹ᵲŁෝTable 11ŝ

zᯕ ᔑᱶ⦹ᩡ݅.

Fig. 14 ۵ᩎ⧕ᕾᮥ☖⦹ᩍᔑᱶ⦽ḡၹᯕ᪥⦹ᵲŁ᪡Terzaghi ᮹ᦵၹ⦹ᵲᇥඹ⢽ᨱ᮹⧕ᔑᱶ⦽ḡၹᯕ᪥⦹ᵲŁෝӹ┡ԕᨩ݅.

Type A ᮹Ğᬑ2.12m, E-Type B᮹Ğᬑ4.26m อⓝqᗭ⦹ᩡ݅.

5.6 ׆୼ॺ୨ࢺ࣑րଭ஺ࢱଲ૗෇ணճण֗ंজ ᦿᕽ2ᰆᨱᕽᨙɪ⦽ḡၹᯕ᪥⦹ᵲᔑᱶႊჶᵲBierb쭢umer ᯕು᜾, Terzaghi ᯕು᜾, Terzaghi᮹ᦵၹ⦹ᵲᇥඹ⢽, ḡၹ-௝ᯕ

ܾᔢ⪙᯲ᬊ(GLI) ༉ߙšĥ᜾ŝᩎ⧕ᕾᮥ☖⦽ḡၹᯕ᪥⦹ᵲ

ᔑᱶႊჶᮝಽⷂⷂ░ձ᮹ḡၹ᳑Õŝ⩥ᰆ᮹☁⦝Ł᳑Õᯙ60m ᨱᕽ᮹Type A, E-Type B᮹ḡၹᯕ᪥⦹ᵲŁෝFig. 15(a), (b)᪡

zᯕእƱᇥᕾ⦹ᩡ݅. Type A᪡E-Type B۵ᔢݡᱢᮝಽBierb쭢 umer ᯕು᜾, Terzaghi ᯕು᜾᮹Ğᬑḡၹᯕ᪥⦹ᵲŁa׳í

ᔑᱶࡹᨩᮝ໑, ᝅᱽᖅĥ᜽ᵝಽᔍᬊ⦹۵Terzaghi᮹ᦵၹ⦹ᵲᇥ ඹ⢽᮹Ğᬑ5aḡᔑᱶႊჶ᮹⠪Ɂᅕ᯲݅íᔑᱶࡹᨩ݅. ᩎ⧕ᕾ

ᮥ ᯕᬊ⦽ ḡၹ ᯕ᪥⦹ᵲŁ۵ Type A᪡ E-Type B ༉ࢱ aᰆ

᯲ᦹᮝ໑, ᔩ೎íᱽᦩࡽḡၹ-௝ᯕܾᔢ⪙᯲ᬊ(GLI) ༉ߙšĥ᜾

ᅕ݅ 4.81mᨱᕽ 7.01mʭḡ ᯲í ᔑᱶࡹᨩ݅.

6. đುၰᱽᨙ

ᯝၹᱢᮝಽNATM ░ձ᮹⎹Ⓧญ✙௝ᯕܾᖅĥෝ᭥⦽ḡၹ

ᯕ᪥⦹ᵲᔑᱶ ᜽ Ğ⨹ᱢᯙႊჶᮥ ᯕᬊ⦹Ł ᯩᮝ໑ᯕ ႊჶᮡ

ḡၹ⦹ᵲᮥ݅ᗭŝࠥ⦹íᔑᱶ⦹۵äᮝಽᯙ᜾ࡹŁᯩ݅. ঑௝ᕽ, ᩍ్ᩑǍᯱॅᮡḡၹᯕ᪥⦹ᵲᮝಽᯙ⦽ŝ݅ᖅĥ᮹ᬱᯙᮥᵥᯕ Łᯱᩍ్ႊჶᮥ☖⦹ᩍḡၹᯕ᪥⦹ᵲᮥqᗭ᜽┅ʑ᭥⦽יಆᮥ

ḥ⧪⦹Ł ᯩ݅. ᅙ ᩑǍᨱᕽ۵ ʑ᳕ ḡၹ ᯕ᪥⦹ᵲ ᔑᱶႊჶ᮹

✚ḶᮥእƱᇥᕾ⦹ᩡᮝ໑, ░ձ᮹⩥ᰆĥ⊂ᯱഭᇥᕾᮥ☖⦽ᩎ⧕

ᕾᮥᯕᬊ⦹ᩍḡၹᯕ᪥⦹ᵲᮥᔑᱶ⦹۵ႊჶᮥᱽᦩ⦹ᩡŁʑ᳕

ḡၹ ᯕ᪥⦹ᵲ ᔑᱶႊჶŝ᮹ እƱ, ᇥᕾᮥ ☖⦹ᩍ ݅ᮭŝ zᮡ

đುᮥ ᨜ᮥ ᙹ ᯩᨩ݅.

(1) ᯕು᜾ᮝಽ ḡၹ ᯕ᪥⦹ᵲᮥ ᔑᱶ⦹۵ ႊჶᮥ Łₑ⦽ đŝ

Bierb 쭢umer ᯕು᜾ᮡ☁⦝Łaᵲ᫵⦽ๅ}ᄡᙹᯕŁTerzaghi ᯕು᜾᮹Ğᬑ☁⦝Ł᪡⊂ᦶĥᙹaᵲ᫵⦽ๅ}ᄡᙹಽ⪶ᯙࡹ

ᨩ݅. əญŁḡၹ-௝ᯕܾᔢ⪙᯲ᬊ(GLI) ༉ߙšĥ᜾᮹Ğᬑ

ḡၹᯕ᪥⦹ᵲᔑᱶᨱ⦥᫵⦽ฯᮡๅ}ᄡᙹෝŁಅ⦹ᩡḡอ

(12)

80m ෝ⦽ĥ☁⦝Łಽᱽ⦽⧉ᮝಽ៉Ŗ⦺ᱢᯙɝÑa݅ᗭᇡ

᳒⦽ ྙᱽᱱᮥ ⪶ᯙ⦹ᩡ݅.

(2) ᦵၹ॒ɪᨱ঑௝ḡၹᯕ᪥⦹ᵲᮥᔑᱶ⦹۵Ğ⨹᜾ᮥŁₑ⦽

đŝTerzaghi ᦵၹ⦹ᵲᇥඹ⢽۵ʑᚁᯱ᮹঑௝}ťᱢᯕ໑

RMR ŝQsᮥᯕᬊ⦽Ğ⨹᜾᮹Ğᬑ⊂ᦶĥᙹၰ☁⦝Ł᮹

ๅ}ᄡᙹෝŁಅ⦹ḡ༜⦹ᩍᅕ݅⧊ญᱢᯙᔑᱶႊჶᯕ⦥᫵⧁

äᮝಽ ❱݉ࡽ݅.

(3) ⷂⷂ░ձ᮹⃽݉⋉⦹ĥ⊂sᮥ⪽ᬊ⦹ᩍḡၹᯕ᪥⦹ᵲᮥᔑ ᱶ⦽đŝType A᮹ĞᬑTerzaghi᮹ᦵၹ⦹ᵲᇥඹ⢽ಽᔑᱶ

⦽sᅕ݅ḡၹᯕ᪥⦹ᵲᯕ33% ᯲ᦹŁ, E-Type B᮹Ğᬑ

43% ᯲ᦹ݅. ঑௝ᕽ, ⷂⷂ░ձ᮹Ğᬑʑ᳕᮹Ğ⨹ᱢᯙḡၹᯕ

᪥⦹ᵲᅕ᯲݅ᮡ⦹ᵲᯕ᯲ᬊ⦹۵äᮝಽ❱݉ࡽ݅. ḡၹ⦹ᵲ ᯕqᗭ⦹໕⎹Ⓧญ✙௝ᯕܾᨱ⦥᫵⦽℁ɝᅕvపᯕqᗭ⦹ʑ

ভྙᨱ᜽Ŗᵲĥ⊂đŝෝ⪽ᬊ⦽ḡၹ⦹ᵲᮥᱢᬊ⦹íࡹ໕

⎹Ⓧญ✙௝ᯕܾ᮹Ğᱽᱢᯙᖅĥaa܆⧁äᮝಽ❱݉ࡽ݅.

(4) ░ձǕ₊᜽ḡၹᯕᇩప⦽Ğᬑᅕ᳑Ŗჶᯕᱢᬊࡹ໑⎹Ⓧญ

✙௝ᯕܾᨱ᯲ᬊ⦹۵ḡၹ⦹ᵲᨱᩢ⨆ᮥᵝíࡽ݅. ঑௝ᕽ, ʑ᳕ ḡၹ⦹ᵲ ᔑᱶႊჶᮡ ᩢ⨆ᮥ ၙ⊹۵ ༉ु ᩢ⨆᫵ᗭ᪡

ḡၹ᮹ᇩ⪶ᝅᖒᮥŁಅ⦹ḡ༜⦽݅. ঑௝ᕽ, ĥ⊂ᯱഭෝ⪽ᬊ

⦽݅໕ᅕ݅⧊ญᱢᮝಽ⩥ᰆ᳑ÕᮥŁಅ⦽ḡၹᯕ᪥⦹ᵲ

ᔑᱶᯕ a܆⦹Ł ⎹Ⓧญ✙ ௝ᯕܾ ᖅĥa ᯕ൉ᨕḩ äᯕ௝

❱݉ࡽ݅.

ə్ӹ, ⇵⬥ᅙᩑǍᨱᕽᱽᦩࡽႊჶᮥᝅྕᨱᕽᱢᬊ⦹ʑ

᭥⧕ᕽ۵ᰆʑᱢᯙᗭᖒÑ࠺, ⩥ᰆĥ⊂᮹ᝁ഑ࠥᨱݡ⦽⩥ᝅᱢᯙ

ྙᱽᱱ ॒ᮥ Łಅ⦹ᩍ ᱢᱩ⦽ ᦩᱥᮉ ᱢᬊŝ ᩍ్ ĥ⊂ᄡ᭥ෝ

ᯕᬊ⦽ ⦹ᵲ⩶┽ᨱ š⦽ ḡᗮᱢᯙ ᩑǍa ⦥᫵⦹݅.

qᔍ᮹ɡ

ᯕםྙᮡ2010֥ࠥᱶᇡ(Ʊᮂŝ⦺ʑᚁᇡ)᮹ᰍᬱᮝಽ⦽ǎᩑ Ǎᰍ݉᮹ ḡᬱᮥ ၼᦥ ᙹ⧪ࡽ ᩑǍᯥ(No. 2010-0026196).

References

Bieniawski, Z. T. (1989). Engineering rock mass classifications, John Wiley & Sons, pp. 162-169.

Bierb 쭢umer, A. (1913). “Die dimensionnierung des tunnelmaner- werks.” p. 101.

Carranza-Torres, C. and Fairhurst, C. (2000). “Application of the convergence-confinement method of tunnel design to rock masses

that satisfy the hoek-brown failure criterion.” Tunnelling and Underground Space Technology, Vol. 15, No. 2, pp. 187-213.

Chun, B. S. and Shin, Y. W. (2000). “A case study on the design loads of tunnel concrete lining.” Civil Expo, pp. 5-8 (in Korean).

Chun, B. S. and Shin, Y. W. (2001). “A study on the design loads of natm tunnel concrete lining.” J. of Korean Society for Rock Mechanics Tunnel & Underground, Vol. 11, No. 2, pp. 96-108 (in Korean).

Grimstad, E. and Barton, N. (1993). “Updating the Q-system for NMT.” Proc. int. symp. on sprayed concrete - modern use of wet mix sprayed concrete for underground support, Fagernes. Oslo, pp. 46-66.

Huh, D. H., Chang, S. B. and Moon, H. K. (2008). “A study on the secondary tunnel lining design using a ground_lining interaction model.“ J. of The Korean Society for Geosystem Engineering, Vol. 45, No. 4, pp. 370-380 (in Korean).

Kim, S. H., Kim K. L., Jeong, S. S., Choi, W. I., Lee, K. J. and Lee, S. W. (2012). “Estimation of the ground loads acting on concrete lining in NATM tunnel.” Korean Society for Railway, pp.

415-420 (in Korean).

Kim, S. H., Park, I. J., Moon, H. K. and Shin, Y. S. (2010). “A study on behavioral characteristics of concrete lining based on the equations of relaxed rock loads.” J. of Korean Tunnelling and Underground Space Association, Vol. 12, No. 6, pp. 443-450 (in Korean).

Moon, S. H., Shin, Y. W., Kim., S. H. and Yoo, H. K. (2012). “A sudy on load bearing capacity of composity member with steel rib and shotcrete in natm tunnel.” J. of the Korean Society of Civil Engineers, Vol. 33, No. 5C, pp. 221-229 (in Korean).

Park, J. J., Kim, Y. M., Hwang, T. J. and Jeong, S. S. (2011).

“Numerical analysis of tunnel lining under lossening load.” J. of The Korean Geotechnical Society, Vol. 27, No. 7, pp. 35-45 (in Korean).

Rose, D. (1982). “Revising terzaghi’s tunnel rock load coefficient.”

Proc. 23

rd

U.S Symposium on Rock Mechanics., AIME, New york, pp. 953-960.

Ryu, D. H., Kim, S. C., Lee, C. J., Park, J. Y., Lim J. G. and Moon, J. W. (2012). “A study on the application based on the equations of loosening loads for the optimized design of concrete lining.”

Korean Society for Railway, pp. 7-18 (in Korean).

Seo, S. H., Chang, S. B. and Lee, S. D. (2002). “An analysis model of the secondary tunnel lining considering ground-primary support-secondary lining interaction.” J. of Korean Society for Rock Mech, Vol. 12, No 2, pp. 107-114 (in Korean).

Unal, E. (1983). Design guideline and roof control standards for coal mine roofs, Ph.D. Thesis, The Pennsylvania State University, USA.

Venkateswarlu, V. (1986). Geomechanics classification of coal

measure rocks vis-a-vis roof supports, engineering rock mass

classification, ed. Bieniawski, Z. T., John Wiley & Sons.

수치

Table 1. Ground Characteristic of Type A at Tunnel
Fig. 2. Relationship Between Rock Load and Overburden by  Bierba ̈umer’s Rock Load Theory
Table 2. Modified Rock Load Classification Table of Terzaghi(Deere et al. 1970 : Rose, 1982)
Fig. 8. Conceptual Displacement Diagram for Tunnel Excavation2.2.3 Q-system઩ଭ෉ࢺ࣑Grimstad᪡Barton(1993)ᮡᱩญǑᙹ3ᮥĞĥಽQsᨱ᮹⦽ḡၹᯕ᪥⦹ᵲᮥᔑᱶ⦹۵Ğ⨹᜾(13)ŝ(14)ෝᱽᦩ⦹ᩡ݅
+6

참조

관련 문서

This study investigates a CNN technique for quick determination of rock quality classification depending on the condition of tunnel face, and presents the procedure for

In this study, QRA(Quantitative Risk Analysis) technique is applied to design of long railway tunnel for assuring the safety function and estimating the risk

In this study, the stability analysis of a good continuum rock slope that can be designed as a steep slope proposed a practical method of estimating the shear strength by

In this study, we have, through analytical and numer- ical analysis, set a rational level of support pressure and allowable relaxed rock mass height sustainable by the

The present study concerns the role of steel fiber and nylon fibers in tunnel lining concrete to reduce the vibrating impact.. As a result it was found that both

In this study, the relationships between displacement and stress of the tunnel concrete lining using various analysis methods are compared with maintenance

In the design of pile foundation on the rock layer in the stratified structure with sedimentary and rock layers, the structural analysis of the stratified rock layer is required

터널 라이닝 공동에 대한 GPR 신호 특성 분석을 위한 수치해석 연구 A Study on Numerical Analysis for GPR Signal Characterization of Tunnel Lining Cavities 고..