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Estimation of Basic Wind Speed at Bridge Construction Site Based on Short-term Measurements

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** ༊⡍ݡ⦺Ʊ ݡ⦺ᬱ ᕾᔍᙹഭ ([email protected])

Received April 5 2012, Revised August 2 2012, Accepted April 26 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͵͵ǤͶǤͳʹ͹ͳ

™™™Ǥ•…‡Œ‘—”ƒŽǤ‘”Ǥ”

ᢦᏮ#㩋ኾ㏟⮎#ⴖ㬚#ጎᶇ㯂ⵣ#Ꮾ⊶㩋❋#㍒ⷓ

ଲনߦ ȵ׌ঃ૴

Lee, Seong-Lo*, Kim, Sang-Woo**

Estimation of Basic Wind Speed at Bridge Construction Site Based on Short-term Measurements

ABSTRACT

In this paper, a study on the prediction method of basic wind speed at the construction site of long-span bridge using short-term measurements was conducted. To determine the basic wind speed in the wind resistant design for the long-span bridge away from the weather station, statistical analysis of long-term data at site is required. Wind observation mast was installed at site, and short-term measurements were gathered and the correlation analysis between the site and the station was done using regression analysis and MCP(Measure-Correlate-Predict). The long-term wind data of the site was obtained from correlation formula after topographical revision of long-term data of the station. And basic wind speed could be estimated by extreme probability distribution analysis. The research results show that the wind speed by regression analysis is predicted lower than by MCP and after this study a series of correlation analyses at several sites will show clearly the difference two methods. And also a quality control of long-term wind data is very important in estimation of wind speed.

Key words : Basic wind speed, Short-term measurements, Correlation, Wind observation mast

Ⅹಾ

ᅙםྙᨱᕽ۵݉ʑš⊂ᯱഭෝ⪽ᬊ⦹ᩍᰆݡƱప⩥ᰆ᮹ʑᅙ⣮ᗮᮥ⇵ᱶ⦹۵ႊჶᨱݡ⦽ᩑǍෝᙹ⧪⦹ᩡ݅. ʑᔢš⊂ᗭಽᇡ░Ñญaຝ

ᰆݡƱప᮹ԕ⣮ᖅĥ᜽⩥ᰆ᮹ʑᅙ⣮ᗮᮥ⇵ᱶ⦹ʑ᭥⧕⩥ᰆ᮹ᰆʑ⣮ᗮᯱഭෝ☖ĥ⃹ญ⦹۵äᯕ⦥᫵⦹݅. ⩥ᰆᨱ⣮š⊂┲ᮥᖅ⊹⦹Ł

݉ʑe᮹⣮š⊂ᯱഭෝ⪶ᅕ⦹ᩡŁᖁ⩶⫭ȡᇥᕾၰMCP ႊჶᮥᯕᬊ⦹ᩍᯙɝʑᔢš⊂ᗭ᪡᮹ᔢššĥෝᇥᕾ⦹ᩡ݅. ʑᔢš⊂ᗭ᮹ᰆʑ

⣮ᯱഭෝḡ⩶ᅕᱶᮥ⦽⬥ᔢššĥ᜾ᨱ᮹⧕⩥ᰆ᮹ᰆʑ⣮ᗮᯱഭෝ᨜ᨩŁ⣮ᗮᯱഭ᮹ɚ⊹⪶ශᇥ⡍ᇥᕾᨱ᮹⧕ʑᅙ⣮ᗮᔑᱶᮥ⧁ᙹᯩ

ᨩ݅. ᩑǍđŝᨱᕽ۵ᖁ⩶⫭ȡᇥᕾ᮹ႊჶᯕMCP ႊჶᨱእ⧕⣮ᗮᮥԏí⇵ᱶ⦹Łᯩᮝ໑, ⨆⬥ᩍ్⩥ᰆᨱᕽᯝಉ᮹ᔢššĥᇥᕾᮥᙹ

⧪⦽݅໕᳦⧊ᱢᮝಽࢱႊჶᨱ᮹⦽ʑᅙ⣮ᗮᔑᱶ᮹₉ᯕෝᅕ݅໦⪶⯩ᅕᩍᵥäᯕ݅. ੱ⦽, ᰆʑᯱഭ᮹ḩšญa⣮ᗮ⇵ᱶᨱๅᬑᵲ᫵⦹

݅۵äᮥᅕᩍᵝŁᯩ݅.

áᔪᨕ ʑᅙ⣮ᗮ, ݉ʑš⊂ᯱഭ, ᔢššĥ, ⣮š⊂┲

1. ᕽು

1.1 ઴֜ෂ૬নࢫࡧୡ

ᰆݡƱప᮹ԕ⣮ᖅĥ᜽ʑᅙᯕࡹ۵ʑᅙ⣮ᗮᮥ⇵ᱶ⦹Łᖅĥ᭥⊹ᨱᕽ᮹ᱶ⪶⦽ᖅĥ⣮ᗮᮥᩩ⊂⦹ᩍᖅĥ⣮⦹ᵲᔑᱶၰԕ⣮ᦩᱶᖒá

᷾ᮥ⦹۵äᮡๅᬑᵲ᫵⦽ŝᱶᯕ݅. ᰆݡƱపᮡ⣮⦹ᵲᨱ᮹⦽ᩢ⨆ᯕ݅ෙ⦹ᵲᅕ݅ᔢݡᱢᮝಽⓍအಽ⣮Ŗ⦺⊂໕ᨱᕽ۵ᰆݡƱపᯕ

–”—…–—”ƒŽ‰‹‡‡”‹‰ ĵܓėॡ

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Table 1. Determination procedure of wind velocity using field observations

Main Procedure Contents Output

installation of observation mast at site observing wind speed, wind direction and attack

angle wind data at site

short term observation data analyzing wind characteristics at site

main wind direction, mean wind speed, attack angle, surface roughness, turbulence intensity, turbulence spectrum long term data of weather station analyzing observational condition

(location, slope, height, roughness) correction of wind data of weather station

correlation analysis regression analysis reduction factor,

long term data of site statistical analysis estimating parameter,

basic wind speed at site Fig. 1. Comparisons of Mokpo bridge’s observation mast and Mokpo meteorological station

Fig. 2. Time series of wind observations at the construction site of Mokpo bridge

ᖅĥ᪡᜽Ŗᨱᕽᇩญ⦹ḡอ, ᰆݡƱపÕᖅᯕ۹ᨕӹ۵↽ɝ᮹

࠺⨆ᮥ Łಅ⧁ ভ ᱶ⪶⦽ ⣮⦹ᵲ᮹ ᔑᱶŝ ԕ⣮ᦩᱶᖒ ⪶ᅕa

޵ᬒ ޵ v᳑ࢁ ⦥᫵a ᯩ݅.

ᯝၹᱢᮝಽ⣮ᗮᮡḡᩎၰḡ⩶✚ᖒᨱ᮹⧕ᩢ⨆ᮥⓍíၼʑ

ভྙᨱԕ⣮ᖅĥ᮹ʑᅙᯕࡹ۵ʑᔢš⊂ᯱഭa⦥᫵⦹݅. ə్ӹ

ᯝၹᱢᮝಽʑᔢš⊂ᗭ۵Ʊప⩥ᰆŝਉᨕᲙᯩ۵Ğᬑaݡᇡᇥ ᯕŁ, Ʊప⩥ᰆᮡš⊂ᗭ᪡۵ੱ݅ෙǎᇡᱢ⣮⪹Ğᮥ⩶ᖒ⧁

ᙹ ᯩᮝအಽ ᰆݡƱప ⩥ᰆᮡ ᄥࠥ᮹ ⣮⪹Ğ ⠪aa ⦥᫵⦹݅.

(3)

঑௝ᕽࠥಽƱᖅĥʑᵡ(2005)ᨱᕽ۵ʑᅙ⣮ᗮᮥݡᔢḡᩎᯙ ɝ᮹ʑᔢš⊂ᗭ᮹ᰆʑ⣮ᗮʑಾ(┽⣮ੱ۵ĥᱩ⣮)ŝḡᩎᱢ᭥⊹

ෝ࠺᜽ᨱŁಅ⦹ᩍɚ⊹ᇥ⡍ಽᇡ░⇵ᱶ⦹Ñӹ┽⣮ᯱഭ᮹᜽ဍ ౩ᯕᖹ॒᮹⧊ญᱢᯙႊჶᮝಽ⇵ᱶ⦹ࠥಾᱶ⦹Łᯩᮝ໑, ᖅĥʑ ᵡ⣮ᗮ(

¯

Ƃ)ᮡݡᔢḡᩎ᮹ʑᅙ⣮ᗮŝƱప᮹Łࠥ, ᵝᄡ᮹ḡ⩶ŝ

⪹Ğ॒ᮥŁಅ⦹ᩍ⧊ญᱢᯙႊჶᮝಽđᱶ⦽݅Łᱶ⦹Łᯩ݅.

⍡ᯕትvƱపᖅĥḡ⋉(2006)ᨱ঑෕໕, Ʊప᮹Õᖅ⩥ᰆ᮹⣮⪹

Ğŝb᳦ᯱഭෝᙹḲ⦹ᩍʑᅙ⣮ᗮᮥđᱶ⧉ᮝಽᕽԕ⣮ᖅĥa

᜽᯲ࡽ݅. ʑᅙ⣮ᗮᮡ b ḡᩎᄥ ʑᔢš⊂ᗭ᮹ ᰆʑ⣮ᗮʑಾᮥ

☖ĥ⃹ญ⦹ᩍǍ⦽݅. ᯕভʑᔢš⊂ᗭᵝᄡḡ⩶ŝŁࠥ, ⣮ᗮĥ ᮹ᖅ⊹׳ᯕ॒ᮥ⧊ญᱢᯙႊჶᮝಽᅕᱶ⦹ᩍ᧝⦽݅. ʑᅙ⣮ᗮᮡ

əᯙɝḡᩎᮥ☖ŝ⦽┽⣮ʑಾŝ┽⣮༉ߙᮥၵ┶ᮝಽ᜽ဍ౩ᯕ ᖹ ʑჶᮥ ᔍᬊ⦹ᩍ Ǎ⧁ ᙹࠥ ᯩ݅.

ḡeᰆ1,000 m ᱶࠥᯕᔢ᮹⩥ᙹƱ, 500m ᱶࠥᯕᔢ᮹ᔍᰆƱ

ෝݡᔢᮝಽ⦹Łᯩ۵ᅙᵝᔍǎᩑ௞Ʊԕ⣮ᖅĥʑᵡ(2001)ᮡʑ ᅙ⣮ᗮ᮹đᱶᨱℌṙ, aƱḡᱱš⊂ᗭ᪡ʑᵡʑᔢš⊂ᗭš⊂ʑ

ಾ᮹ᔢšᮝಽᇡ░⇵ᱶ, ࢹṙaƱḡᱱš⊂ᗭ᮹ᯱഭᨱGringoten

ႊჶᮥᔍᬊ⦽Ḣᱲᱢᯙ⇵ᱶ, ᖬṙʑᵡʑᔢš⊂ᗭ᮹ᰍ⩥ʑݡ⊹

᪡ḡ⩶᫵ᗭ᮹⫭ȡᇥᕾᨱ᮹⦽⇵ᱶ॒᮹ᖙaḡႊჶᮥᱽ᜽⦹Ł

ᯩ݅. ⦹ḡอ, aƱḡᱱ᮹⩥ḡš⊂ʑಾᯕ֥݅ᨱÙℱ⊂ᱶࡹᨕ

ᯩÑӹ⪚ᮡ, ᱶၡ⦽ḡ⩶༉⩶⣮࠺ᝅ⨹ᨱ᮹⧕ʑᔢš⊂ᗭ᮹⣮ᗮ ŝaƱḡᱱ᮹⣮ᗮ᮹ᝁ഑⧁อ⦽ᔢššĥෝ᨜ᮥĞᬑaᦥܩ໕

ᱶၡ⦽ ʑݡ⊹᮹ ⇵ᱶᮡ ᇩa܆⦹݅.

ᅙםྙᨱᕽ۵ᰆݡƱప⩥ᰆ᮹ʑᅙ⣮ᗮᮥđᱶ⦹ʑ᭥⧕Ʊప

⩥ᰆᨱᖅ⊹ࡽš⊂┲᮹݉ʑ⣮š⊂ᯱഭෝ⪽ᬊ⦹۵ႊჶᮥᩑǍ

⦹Ł⣮ᗮᔑᱶ᮹ᝁ഑ࠥෝ⨆ᔢ᜽┅۵ߑࠥᬡᯕࡹࠥಾ⦹Łᯱ

⦽݅.

1.2 ۚ׆ւ౸ଡധ෉෮ୋණু౟୨

Ǎ᳑ྜྷ᮹ᖅĥ⣮ᗮᮥᔑᱶ⦹ʑ᭥⦹ᩍᖅĥʑᵡ᮹ḡᩎᄥʑᅙ

⣮ᗮᮥ ᔍᬊ⦹Ñӹ, ᯙɝ ʑᔢš⊂ᗭ᮹ ᩑ↽ݡ⣮ᗮᮥ ɚ⊹ᇥ⡍

⪶ශ༉⩶ᨱݡ᯦⦹ᩍᰍ⩥ᵝʑᄥ⣮ᗮᮥ⇵ᱶ⦹ʑࠥ⦹Ł, ᯙɝ

ḡᩎᮥ☖ŝ⦽┽⣮ʑಾŝ┽⣮༉ߙᮥၵ┶ᮝಽ᜽ဍ౩ᯕᖹʑჶ

ᮥᔍᬊ⦹ᩍǍ⦹ʑࠥ⦽݅. ᖅĥ⣮ᗮᮥ⇵ᱶ⦹۵aᰆᳬᮡႊჶᮡ

ƱపᯕÕᖅࡹ۵⩥ᰆᨱš⊂┲ᮥᖅ⊹⦹Łᰆʑe⣮ᗮᮥ⊂ᱶ⦹

۵ႊჶᯕ݅. ⦹ḡอᖅĥ⣮ᗮᮥ⇵ᱶ⧁อⓝ⩥ᝅᱢᮝಽᰆʑe

⣮ᗮᮥš⊂⦹ʑ۵ᨕಅᬑအಽ, ݉ʑeš⊂ࡽ⣮ᗮᯱഭෝၵ┶ᮝ ಽ ᰆʑ ⣮ᗮᮥ ⇵ᱶ⦹۵ äᯕ ⧊ญᱢᯕ݅.

Ʊప⩥ᰆ᮹ʑᅙ⣮ᗮᮥ⇵ᱶ⦹ʑ᭥⧕aᖅᩩᱶḡᨱ⣮š⊂┲

ᮥᖅ⊹⦹Łš⊂ᮥ⦹۵Ğᬑᨱ۵݉ʑ⣮š⊂ᯱഭ⪶ᅕ᪡޵ᇩᨕ

ᯙɝʑᔢš⊂ᗭ᮹ᰆʑ⣮š⊂ᯱഭ⪶ᅕ, ᔢššĥᇥᕾ, ɚ⊹

⪶ශᇥ⡍ᇥᕾᯕ⦥᫵⦹݅. bb᮹ŝᱶᨱݡ⦽⦥᫵ԕᬊᮥTable

1ᨱ ᱶญ⦹ᩡ݅.

2. ݉ʑ⣮š⊂ᯱഭ⪶ᅕ

2.1 ණւ౸೺֜ন

2008֥ࠥᨱ༊⡍ݡƱaᖅ⩥ᰆ᮹ၵ௭✚ᖒᮥ❭ᦦ⦹ʑ᭥⦹ᩍ

⩥ᰆԕḡᔢ40m ׳ᯕƱbᔢᇡᨱ10m ׳ᯕ᮹š⊂┲᭥ᨱ

Ⅹᮭ❭ ⣮ᗮĥෝ ᖅ⊹⦹ᩡ݅(Lee et al., 2009).

݅ᮭ Figure 1ᮡ ⣮š⊂┲ ᖅ⊹ ᔍḥ ၰ ༊⡍ʑᔢݡ᪡ Ʊప

aᖅ ⩥ᰆ᮹ Ñญšĥෝ ӹ┡ԙ äᯕ݅.

ၵ௭ᯱഭ᮹š⊂ᮡ4Hz᮹ߑᯕ░ෝš⊂⦹ᩍ1ᇥ⠪Ɂ⣮ᗮᮥ

ߑᯕ░ಽÑᨱᱡᰆ⦹ࠥಾ⦹ᩡŁ10}᮹1ᇥ⠪Ɂ⣮ᗮᮥ⠪Ɂ⦹ᩍ

10ᇥ⠪Ɂ⣮ᗮᮝಽᔍᬊ⦹ᩡ݅. əญŁ10m/sᯕᔢ᮹⣮ᗮᯕš⊂

ࢁ Ğᬑ ၵ௭᮹ ࠺ᱢ✚ᖒᮥ ᇥᕾ⦹ʑ ᭥⧕ 32Hz ᯱഭෝ ঑ಽ

ᱡᰆ⦹ࠥಾ ⦹ᩡ݅.

2.2 ෮ୋւ౸ୀ߹ଭंজ

⩥ᰆš⊂ᮡ2008֥9ᬵ1ᯝᇡ░2009֥12ᬵ31ᯝʭḡḥ⧪⦹

ᩍ Figure 2ᨱᕽ ᜽ĥᩕᮥ ӹ┡ԩŁ, ၵ௭ ✚ᖒ᮹ ᇥᕾᨱ ᮹⧕

ᵝ⣮⨆, ӽඹvࠥ, ӽඹᜅ⟺✙ౝᮥ᨜ᮥᙹᯩᨩ݅. 2008֥9ᬵ

1ᯝᇡ░2009֥8ᬵ31ᯝʭḡ᮹1֥e᮹š⊂ᯱഭෝ16ႊ᭥ෝ

ᔍᬊ⦹ᩍ ၵ௭ᰆၙෝӹ┡ԕᨩᮝ໑(Figure 3), Figureᨱ ӹ┡ӽ

äŝ zᯕ ⓑ ᬱᨱ 4%ᦊ ᷾a⦹ࠥಾ ⦹ᩍ ᛞí ⣮ᗮ᮹ ኩࠥෝ

᦭ᙹᯩࠥಾ⦹ᩡ݅. ྕ⣮ኩࠥ(%)۵0ⴇ0.2m/sಽᱶ᮹⦹ᩍŖ႒ᇡ ᇥᨱ⢽᜽⦹ࠥಾ⦹ᩡ݅. š⊂ᯱഭᨱ᮹⦹໕⩥ᰆ᮹ᵝ⣮⨆ᮡP13ჩ

Ʊb᮹ĞᬑNႊ⨆, P14ჩƱb᮹ĞᬑNNW ႊ⨆ᮝಽӹ┡ԍ݅.

Table 2۵10m/s ᯕᔢ᮹⣮ᗮᨱᕽš⊂ࡽ32Hz᮹⣮ᗮߑᯕ┡

ᨱݡ⦽ӽඹvࠥ, ӽඹʙᯕᜅ⍡ᯝᨱݡ⧕ᱶญ⦹ᩡ݅. Tablaᨱᕽ

5ᬵ, 6ᬵ, 8ᬵᮡŁ⣮ᗮߑᯕ░aš⊂ࡹḡᦫᦥӽඹᜅ⟺✙ౝᮥ

᨜ᮥᙹᨧᨩ݅. Ł⣮ᗮᯱഭ᮹࠺ᱢ✚ᖒᮡ10ᇥeš⊂ࡽ19,200}

᮹ᯱഭෝ⃹ญ⦹ᩍ᨜ᨩ݅. ӽඹʙᯕ۵

¥

Ɠa81~611m,

¥

ƕa

16~58mʭḡ᮹⠙₉aၽᔾ⦹Łᯩᮝ໑ʑ᳕᮹ᩑǍᨱᕽ᪡zᯕ

ᄡ⪵᮹ ⡎ᯕ Ⓧí ӹ┡ӹŁ ᯩ݅(⦽ǎ⣮Ŗ⦺⫭, 2010).

3. ʑᔢš⊂ᗭ᮹ʑᅙ⣮ᗮ

3.1 ׆ঃւ౸ীଭୀ߹৤ுࢫंজ

༊⡍ʑᔢݡ۵1904֥ᱥԉᝁᦩǑ⦹᮹໕᪆ࠥญ103ჩḡᨱᕽ

₞ᖅࡹᨕ࠺֥3ᬵ25ᯝᱶȽʑᔢš⊂ᨦྕෝ᜽᯲⦹ᩡ݅. ⦹᮹໕

᪆ࠥญᨱᕽ1906֥ 4ᬵ ݡ᮹࠺ 2ჩḡ ༊⡍ྙ⪵ᬱ ǍԕෝÑℱ

1906֥8ᬵיᱢᅪᩧ⩥᜽ၝ᳦bᯱญಽ᪏ĉ᪡1997֥12ᬵ

ᩑᔑ࠺ᮝಽᯕᱥ⦹ʑᱥʭḡ91֥࠺ᦩʑᔢᨦྕෝšᰆ⦹ᩡ݅.

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2008.09.01 00:00 ~ 2009.12.31 23:00 2008.09.01 00:00 ~ 2009.12.31 17:00

P13 Wind directionality P14 Wind directionality

Fig. 3. Wind directionality at bridge site

Table 2. Dynamic characteristics of wind data(over 10m/s) at bridge site

Observation date Wind direction Mean wind speed (m/s) Turbulence intensity (%) Integral scales of turbulence (m)

® ° ¢Ɠ ¢ƕ ¥Ɠ ¥ƕ

08.11.29 SEE 17.01 -0.23 9.08 6.26 128.10 38.88

08.12.25 SSE 13.51 0.092 17.96 8.07 259.73 30.15

09.01.23 SE 15.51 -0.80 10.69 7.22 101.77 25.33

09.02.20 SSE 16.12 0.068 12.45 6.43 550.77 54.52

09.03.13 SSE 13.84 0.022 16.30 8.37 429.84 25.78

09.04.25 SE 14.63 -0.023 12.65 6.03 611.03 62.47

09.07.12 SW 18.52 -0.22 14.59 9.38 81.14 16.03

09.09.12 SSE 11.77 0.20 11.77 6.64 114.88 28.56

09.10.19 SE 11.25 0.065 12.36 6.26 177.58 58.09

Table 3. History of Mokpo meteorological station

observation period observation place roughness

observation height from ground (m) 1904.031906.04 okdo haeui-myon

sinan-gun jeonnam  -

1906.051906.07 daeu-dong mokpo  5.8 1906.081929.10 daeu-dong mokpo  5.8 1929.111964.03 daeu-dong mokpo  5.8 1964.041997.12 daeu-dong mokpo  15.8

1998.01present yonsan-dong mokpo  15.5 ᦥ௹ Table 3ᮡ ༊⡍ʑᔢݡ᮹ ᩑ⩢ᮥ ᅕᩍᵝŁ ᯩ݅.

༊⡍ʑᔢݡ᮹ᰆʑ⣮ᗮᯱഭ۵ⅾ103֥(1907~2009)ᨱÙℱ

ᖙჩ᮹š⊂ᗭᯕᱥᮝಽᖙə൚᮹š⊂ᯱഭෝʑⅩಽ᯲ᖒࡹᨩᮝ ӹ, 1964֥ᯕᱥʑᔢݡ᮹š⊂᭥⊹ӹᱽᬱᯕᇩᇥ໦⦹ᩍᯱഭ᮹

ᝁ഑ᖒᯕⓍ݅Łᅝᙹᨧᮝအಽםྙᨱᕽ۵103֥᮹ᯱഭෝᔍᬊ

⦽Ğᬑ᪡1964֥ᯕ⬥᮹ᯱഭอŁಅ⦽46֥᮹ᯱഭෝᔍᬊ⦽

Ğᬑෝ እƱ⦹ᩡ݅.

༊⡍ʑᔢݡ᮹ ᯱഭෝ ᯕᬊ⦹ᩍ ༊⡍ݡƱ ⩥ᰆ᮹ ʑᅙ⣮ᗮᮥ

⇵ᱶ⦹ʑ᭥⧕ᕽ۵໨aḡᅕᱶᯕ⦥᫵⦹݅. ຝᱡʑᔢݡ᮹᭥⊹a

ŝÑӹ⩥ᰍᨱǍ෪ḡ⩶ᨱ ᭥⊹⦹Łᯩᮝအಽ⠪ḡᅕ݅᷾aࡽ

⣮ᗮᯕ⊂ᱶࡽ݅. ੱ⦽⣮ᗮĥŁࠥaʑᔢݡ᮹ᯕᱥŝ⧉̹ᄡ⦹ᩡ

ᮝအಽᯕෝᯕᬊ⦹ᩍḡᔢ10mᨱݡ⦽sᮝಽᅕᱶ⦹ᩍ᧝⦽݅.

ຝᱡǍ෪ḡ᮹ᱶᔢᨱ᭥⊹⦽༊⡍ʑᔢݡ᮹š⊂⣮ᗮᮥᅕᱶ⦹ ʑ᭥⦹ᩍ༊⡍ḡᩎᙹ⊹ḡࠥಽᇡ░ḡ⩶ᱶᅕෝ❭ᦦ⦹Łḡ⩶᮹

ʕ἞ŝṈᮡ἞ᮥ⠪Ɂ⦹ᩍᮁಽ⎵ऽ(2001)ᨱ᮹⦽ᅕᱶᮥᝅ᜽⦹

(5)

Fig. 5. Corrections of 10-minute largest yearly mean wind speed at Mokpo weather station

Fig. 4. Hill correction of Eurocode (2001)

Table 4. Hill correction coefficients for each weather station location

parameter

present weather station (1998-2009)

old weather station (1964-1997)

old weather station (1907-1964)

group 3 group 2 group 1

¥Ɠ=¥Ƃ 86.9 89.8 89.8

X -31.5 -15.9 -38.8

H 19.3 18 18

z 15.5 15.8 5.8

쩕 0.222 0.20 0.20

¥ƃ 86.9 89.8 89.8

s 0.297 0.47 0.295

Ɓ× 1.132 1.188 1.118

ᩡ݅(Figure 4). Table 4۵ʑᔢš⊂ᗭ᭥⊹ᄥǍ෪ḡᅕᱶᨱᔍᬊ

ࡽĥᙹॅᯕ݅. ⠪ḡ⣮ᗮ(⠪Ɂ) = Ǎ෪ḡ⣮ᗮ/

Ɓ

×ᨱ᮹⧕Ǎ෪ḡ

⣮ᗮᮡ ᅕᱶࡽ݅.

TableᨱᕽǍ෪ḡᅕᱶĥᙹ

Ɓ

×

á Î âÏ Z Ƒ Z ŋ

ᯕ໑,

ŋ á ć ¥

Ɠ

¡

¥

ƃ

á ¥

Ɠ

ÞƑƆſƊƊƍƕì ×í×Ò ï ŋ ï ×íÐß

ᯕ݅.

Łࠥᨱ঑ෙ⣮ᗮᅕᱶᮡᯝၹᱢᮝಽᔍᬊࡹŁᯩ۵᜾(1)᪡

zᯕḡᙹჶ⊺(Power law)ᮥᔍᬊ⦹ᩡᮝ໑, ʑᵡĞŁࠥ(zG)ᨱᕽ ᮹⣮ᗮᮡḡ⢽᳑ࠥǍᇥᨱᔢšᨧᯕ࠺ᯝ⦽sᮥaḡ۵äᮝಽ

aᱶ⦹ᩡ݅.

®ÞƘ

ƅ

ìƘ

×

ß á Þ ć ĺÞƘ Ƙ

ƅ×

ß ß

ķÞƘ×ß

Þ ć ĺÞƘ Ƙ

ƅÎ×Î

ß ß

ķÞƘ×Îß

®ÞƘ

ƅÎ

ìƘ

×Î

ß

(1)

Figure 5ᨱᕽ۵༊⡍ʑᔢݡ᮹ᩑ↽ݡ⠪Ɂ⣮ᗮၰǍ෪ḡ⬉ŝෝ

Łಅ⦹ᩍ}⪽ḡ(ḡ⢽᳑ࠥǍᇥⳒ)ᨱᕽ᮹ḡᔢ10mಽ⪹ᔑ⦽⣮ᗮ

ᮥ ᅕᩍᵝŁ ᯩ݅.

3.2 ׆࣭ණুॺ୨

ʑᅙ⣮ᗮᮥ⇵ᱶ⦹ʑ᭥⦹ᩍđ⧊ᇥ⡍⪶ශᮥᯕᬊ⦹ᩍၵ௭ŝ

šಉ⦽☖ĥᱢߑᯕ░ෝ⃹ญ⦹Łᇥ⡍༉ߙ᮹áᔍၰᄡᙹ⇵ᱶᮥ

ᙹ⧪⦹ᩡ݅. ᯕෝ᭥⦹ᩍ, ࠺ᯝ⦽ᰆᗭᨱᕽᩍ్ႊ⨆ᨱݡ⦽⠪Ɂ⣮

ᗮᮡ࠺ᯝ⦽ᇥ⡍༉ߙᨱ঑෕໑✚ᱶᰆᗭ᮹ᱥႊ⨆⣮ᗮʑಾ᮹

༉ु⢽ᅙᨱᱢ⧊⦽äᮝಽaᱶ⦹ᩡ݅. ੱ⦽, ࠺ᯝ⦽ᰆᗭ᮹ᩍ్

ႊ⨆ᨱݡ⦽↽ᱢ༉ߙ᮹⠪Ɂ⣮ᗮᮡᕽಽࠦพᱢᯕ໑, ⧕ݚႊ⨆ᨱ

ݡ⦽⣮ᗮʑಾ᮹⢽ᅙᨱ᮹⧕ᕽอ↽ᱢᮝಽ⇵ᱶࢁᙹᯩ۵äᮝಽ

aᱶ⦹ᩡ݅.

ၵ௭ŝšಉ⦽☖ĥᱢߑᯕ░ॅᮡݡᇡᇥɚ⦽᮹ᗮࠥʑಾᯕ໑, ᵝᨕḥ ☖ĥᵝʑ ᦩᨱᕽ ↽ݡᗮࠥෝ đᱶ⦹ʑ ᭥⦽ äᯕအಽ

Gumbel ॒ᨱ᮹⧕ᱽᦩࡽɚ⦽ᇥ⡍༉ߙᮥᔍᬊ⦹۵äᯕၵ௭Ḣ⦹

݅. ᅙᩑǍᨱᕽ۵⧕ݚḡᩎ᮹ᰆʑe᮹ᩑ↽ݡ⣮ᗮᯱഭෝGumbel ᇥ⡍ᨱᱢᬊ⦹ᩍᇥ⡍✚ᖒᮥ❭ᦦ⦹Łᰍ⩥ᵝʑᨱ঑ෙɚ⦽⣮ᗮ

ᮥ ᔑᱶ⦹ᩡ݅.

3.2.1 Gumbel ंඑࡦ܄

Gumbel᮹ ٥ᱢᇥ⡍⧉ᙹ۵ ᜾ (2)᪡ z݅. ᩍʑᕽ

Ÿ

±

ÞƖß

۵

Ⅹŝ⪶ශᮥ ӹ┡ԙ݅.

Ÿ

±

ÞƖß á ŒŸ—Þà ƃ

àķÞƖ àƓß

ß

(2)

ŖᔍʑeNᨱݡ⦹ᩍⅩŝ⪶ශ

Ÿ

±§

ÞƖß

ᮡ݅ᮭ᜾(3)ŝzᮡ

šĥ᜾ᮥ ᨜ᮥ ᙹ ᯩ݅.

Ÿ

±§

ÞƖß á ãŸ

±ÞƖß

ä

§

á ŒŸ—Þà§ ƃ

àķÞƖ àƓß

ß

á ŒŸ—Þàƃ

àķÞƖ àƓ à 擕§ ßķ

ß

(3)

(6)

Table 5. Return period and exceedance probability of basic wind speed

service year

non- exceedance

probability (%)

return period basic wind

speed(m/s) period of data

100 60 200 45.3

1907~2009

50 60 100 41.8

100 60 200 26.0

1964~2009

50 60 100 24.6

঑௝ᕽ እⅩŝ⪶ශ, (1-p)ᨱ ݡ⧕ᕽ۵ ᜾ (4)᪡ zᯕ ᱶญ⧁

ᙹ ᯩᮝ໑

Ÿ

±§

ÞƖß á Î à Ǝ á ŒŸ—Þà ƃ

àķÞƖ àƓ à 擕§ ßķ

ß

(4)

“•ÞÎ à Ǝß á à ƃ

àķÞƖ àƓ à 擕§ ßķ

ᯕভ

Ɩ

ᨱš⦹ᩍ᜾ᮥᱶญ⦹໕ᰍ⩥ᵝʑෝŁಅ⦽ɚ⦽⣮ᗮᮥ

ᔑᱶ⧁ ᙹ ᯩᮝ໑ ᯕ۵ ᜾ (5)᪡ z݅.

Ɩ á Ɠ â ć ķ Î “•Þà ć “•ÞÎ à Ǝß § ß

(5)

ᩍʑᕽ, N : ԕᬊ֥ᙹ p : Ⅹŝ⪶ශ

u, a : ⪶ශᇥ⡍༉ߙ ༉ᙹ

x : ԕᬊ֥ᙹ᪡ Ⅹŝ⪶ශᮥ Łಅ⦽ ᖅĥs

᜾(5)ᨱᕽ

ķ

᪡

Ɠ

۵bb᮹ᇥ⡍༉ߙᯕ״ᯕ۵᭥⊹ၰᜅ⍡ᯝᨱ

ݡ⦽ᔢᙹᯕ໑, ༉ູ✙ႊჶᯕӹML ႊჶ, OS ႊჶ॒ᨱ᮹⧕

⇵ᱶ⧁ ᙹ ᯩ݅.

ᇥ⡍༉ߙ᮹áᔍ۵⣮ᗮʑಾ᮹ߑᯕ░a⪶ශᇥ⡍༉ߙᨱᱢ⧊

⦽ḡෝ áᔍ⦹ʑ ᭥⧕ ᙹ⧪ࡽ݅. áᔍᨱ۵ ᵝಽ

Ɩ

Ï áᔍ, K-S áᔍ, PPCC ॒ᯕᯩ݅. ༊⡍ʑᔢݡ᮹ᰆʑ⣮ᗮᯱഭෝ☖⧕Łࠥ

ၰḡ⩶ᅕᱶᮥᝅ᜽⦹ᩍᰆʑ⣮ᗮᮥ⇵ᱶ⦹ᩡᮝ໑⪶ශᇥ⡍༉ߙ᮹

ᱢ⧊ࠥෝ❱݉⦹ʑ᭥⦹ᩍᦿᨱᕽᨙɪ⦽ᖙaḡႊჶᮥᯕᬊ⦹ᩡ

ᮝ໑ ᖙaḡ ༉ࢱᨱ ݡ⧕ ᱢ⧊ᖒᮥ อ᳒⦹۵ äᮝಽ ӹ┡ԍ݅.

⪶ශᇥ⡍⧕ᕾᨱᕽ༉ູ✙ႊჶᨱ᮹⦽༉ᙹ⇵ᱶŝML ႊჶᨱ

᮹⦽ ༉ᙹ⇵ᱶ᜽ ᱢ⧊ࠥ۵ 1907֥ ᯕ⬥᮹ ᱥℕ ᯱഭෝ ᔍᬊ⦽

ĞᬑPPCCsᯕ0.96ᮝಽzí⠪aࡹᨩᮝ໑, 1964֥ᯕ⬥᮹ᯱഭ อ ᔍᬊ⦽ Ğᬑᨱࠥ 0.96ᮝಽ zí ⠪aࡹᨩ݅.

3.2.2 ୍෮ச׆ࠜճߙ෉ּ෉ණুଭ౟୨

Table 5۵ⅾ103֥᮹ᰆʑ⣮ᗮᯱഭ᪡1964֥ᯕ⬥᮹ᯱഭอ

Łಅ⦽46֥ᰆʑ⣮ᗮᯱഭෝʑᵡᮝಽ⣮ᗮᮥ⇵ᱶ⦽đŝᯕ݅.

ᩍʑᨱᕽ۵š⊂ᗭ᮹ᯕᱥᨱ ঑ෙ᭥⊹ᄡ⪵᮹ᩢ⨆ᮥŁಅ⦹ḡ

ᦫᦹᮝ໑, Ǎ෪ḡ ᅕᱶŝ Łࠥ ᅕᱶᮥ ⦹ᩡ݅.

Ŗᬊᵲᨱá☁֥ᙹ50֥, እⅩŝ⪶ශ60%ෝŁಅ⦹ᩡᮥভ, 1907֥ᯕ⬥᮹ᱥℕᯱഭෝᔍᬊ⦽ĞᬑGumbel ᇥ⡍༉ߙᨱᕽ

ᰍ⩥ʑe100֥ᨱ⧕ݚ⦹۵ʑᅙ⣮ᗮ(10ᇥ⠪Ɂ, ḡᔢ10m, ḡ⢽

᳑ࠥⳒ)ᮡ41.8m/sᯕӹ, 1964֥ᯕ⬥᮹⣮ᗮᯱഭอᯕᬊ⦹ᩡᮥ

Ğᬑᨱ۵ᰍ⩥ʑe100֥ᨱ⧕ݚ⦹۵ʑᅙ⣮ᗮᯕ24.6m/sᨱḡӹ ḡᦫᦥ⣮ᗮᯱഭ᮹ᔍᬊᨱ঑௝ⓑ₉ᯕෝᅕᯕŁᯩ݅. ᯕ్⦽

₉ᯕ۵ᰆʑš⊂ᯱഭaฯᮥᙹಾ༉Ḳ݉ŝ᮹ ⪶ශᱢ⧕ᕾsᯕ

ᮁᔍ⧁ᙹᯩᮝӹ, ᩼ᯱഭ᮹ḩᨱݡ⦽ᝁ഑ᖒᯕđŝᨱⓑᩢ⨆ᮥ

ၙ⋁ᙹᯩᮭᮥᅕᩍᵝ۵äᯕ݅. Kwon et al.(2008)ᮡ┽⣮᜽ဍ౩ ᯕᖹᨱ ᮹⧕ 28.3m/sಽ ⇵ᱶ⦽ ၵ ᯩ݅.

⍡ᯕትvƱపᖅĥḡ⋉(2006)ᨱᕽ۵ʑᅙ⣮ᗮᔑᱶ᜽ᨱb⧕

ݚḡᩎᄥʑᔢš⊂ᗭ᮹ᰆʑ⣮ᗮᯱഭෝ☖ĥ⃹ญ⦹ᩍ⪽ᬊ⦹ࠥಾ

ᱽ᜽⦹Łᯩᮝ໑, ⣮ᗮᯱഭaaᬊ⊹༜⧁Ğᬑᨱ۵┽⣮᜽ဍ౩ᯕ ᖹʑჶᮥᔍᬊ⦹ᩍǍ⧁ᙹᯩ݅Ł໦᜽⦹Łᯩ݅. ݅อ, ࠥಽƱᖅ ĥʑᵡ(2005)ᨱᕽ۵⣮ᗮᯱഭaaᬊ⊹༜⦽Ğᬑᨱᱽ᜽ࡽ⣮ᗮ

ᮥ ᔍᬊ⦹ࠥಾ ⦹Ł ᯩ݅.

4. ⣮ᗮ᮹ᔢššĥᇥᕾ

ᅙᩑǍᨱᕽ۵⩥ᰆ᮹ʑᅙ⣮ᗮᮥࠥ⇽⦹ʑ᭥⧕ʑᔢݡ10ᇥ

⣮ᗮŝš⊂┲10ᇥ⣮ᗮ᮹ᔢšᖒᮥᇥᕾ⦽⬥, ʑᔢݡǍ෪ḡ

᳑ÕŝŁࠥᨱݡ⧕ᅕᱶࡽᯱഭಽᇡ░ ⩥ᰆ᮹ᰆʑ⣮ᗮᯱഭෝ

ᔾᖒ⦹ᩡ݅. ᔢšᖒᇥᕾᮡʑᔢݡ݉ʑš⊂⣮ᗮŝš⊂┲݉ʑ

š⊂⣮ᗮᮥ⫭ȡᇥᕾ⦹۵ႊჶŝbb᮹݉ʑš⊂⣮ᗮᮥǍ෪ḡ

᪡Łࠥᅕᱶ⬥⫭ȡᇥᕾ⦹۵ႊჶᮥŁಅ⧁ᙹᯩ݅. əญŁᔾᖒࡽ

ᰆʑ⣮ᗮᯱഭ᪡ɚ⊹⪶ශᇥ⡍(Gumbel)ෝᯕᬊ⦹ᩍ⩥ᰆʑᅙ⣮

ᗮᮥ ᔑᱶ⦹ᩡ݅.

4.1 ট෴ฎֱंজ

Ʊప⩥ᰆᯕʑᔢš⊂ᗭ᪡ᨕ۱ᱶࠥਉᨕᲙᯩ۵Ğᬑ, ʑᔢݡ ᮹ ⣮ᗮŝ Ʊప⩥ᰆ᮹ ⣮ᗮ ᔍᯕᨱ۵ ᩑšᖒᯕ ᯩ݅Ł aᱶ⧁

ᙹ ᯩᮝ໑ ࢱ sᮥ ⦽ ᝮ᮹ ᄡᙹಽ ⦹ᩍ ⫭ȡᇥᕾᨱ ᮹⧕ ᖁ⩶

đ⧊šĥa ⓑḡ ❭ᦦ⧁ ᙹ ᯩ݅.

݉ʑe⊂ᱶ⦽⣮ᗮᮥᔍᬊ⦹ᩍᰆʑ⣮ᗮᮥ⇵ᱶ⦹ʑ᭥⦽ႊჶ ᮝಽMCP(Measure-Correlate-Predict) ႊჶᯕᯩ݅(Manwell et al., 2002; Kwon et al., 2009). MCP ႊჶᮡ⩥ᰆᨱᕽ⊂ᱶࡽ

݉ʑe⣮ᗮŝᯙɝʑᵡᱱ᮹⣮ᗮᮥእƱ⦹ᩍ⩥ᰆ᮹ᰆʑ⣮ᗮ

ᮥ ⇵ᱶ⦹۵ ႊჶᯕ݅. Rogers et al.(2005)ᯕ ᱽᦩ⦽ ᇥᔑእ

(7)

observed MCP : ¯ƒſƐƅƃƒá ÎíÏÔÏÑ®ƐƃƄâ×íÓÎÔÓ observed 1:1 : ¯ƒſƐƅƃƒá ÎíÎ×ÑÕ®ƐƃƄâÎí×ÖÎÐ

corrected MCP : ¯ƒſƐƅƃƒá ÎíÏÕ×Ò®ƐƃƄâ×íÑÔÔÐ corrected 1:1 : ¯ƒſƐƅƃƒá Îí×ÐÓÓ®ƐƃƄâ×íÕÑÐÒ Fig. 6. Correlation analysis beteen reference and target site

ႊჶᨱᕽ۵⣮ᗮ᮹⢽ᵡ⠙₉እෝᖁ⩶šĥ᜾᮹ʑᬙʑಽᯕᬊ⦹

ᩡ݅(᜾ (6)).

¯

ƒſƐƅƃƒ

á Þ ć ň ň

®¯

ß ®

ƐƃƄ

â ć ¯ à Þ ć ň ň

®¯

ß ć ®

(6)

ᩍʑᕽ,

®

۵ʑᵡᱱ(ʑᔢݡ)᮹݉ʑ⣮ᗮ,

¯

۵⩥ᰆ᮹݉ʑ

⣮ᗮ,

®

ƐƃƄ۵ʑᵡᱱ(ʑᔢݡ)᮹ᰆʑ⣮ᗮ,

¯

ƒſƐƅƃƒᮡ⩥ᰆ᮹ᰆʑ

⣮ᗮ ⇵ᱶ⊹,

ć Þ ß

۵ ⠪Ɂ,

ň

۵ ⣮ᗮ᮹ ⢽ᵡ⠙₉ᯕ݅.

ᇥᔑእ ႊჶᮡᖁ⩶⫭ȡ᜾

¯

ƒſƐƅƃƒ

á ķ âĸ®

ƐƃƄ ᨱᕽʑᵡᱱŝ

༊⢽ᱱ᮹݉ʑ⣮ᗮᔢšĥᙹ

Ň

ᨱݡ⧕ʑᬙʑෝ

ĸ á Ňć ¬

®

¬

¯ ݡᝁ

ĸ á ć ¬

®

¬

¯

ෝᔍᬊ⦹ᩡŁ, ᱩ⠙ᮥ

ķ á ć ¯ à Ň ć ň

®

ň

¯

Þ ć ® ß

ݡᝁ

ķ á ć ¯ à ć ň

®

ň

¯

Þ ć ® ß

ෝᔍᬊ⦹ᩡ݅. ə్ӹᯕ༉ߙᮡ༊⢽ᱱ᮹⣮ᗮŝ

ʑᵡᱱ᮹⣮ᗮᯕᱶ⪶⯩ᖁ⩶šĥෝaḥ݅۵aᱶᯕᯩᨕ᧝⦹۵ ߑ, ⢽ᅙ᮹ᙹaᱢᮥĞᬑv⦽ᖁ⩶šĥ᮹aᱶᯕᖒพ⦹ʑᨕಅᬑ ໑, Rogers et al.(2005)ᮡ6000~7000hours(8~9.5months) ᯕᔢ ᮹⢽ᅙᯕᯩᮝ໕ᰆʑ⣮ᗮ᮹⢽ᵡ⠙₉a↽ᗭಽࡽ݅Łᅕᦹ݅.

ə్ӹ ᯱഭ᮹ ᙹᨱ ঑ෙ ᔢšĥᙹ᮹ ᄡ⪵a ᩩᔢࡹ۵ߑ ᯕᨱ

ݡ⦽ Łಅa ࡹḡ ᦫ۵݅۵ ྙᱽa ᯩ݅.

⦽⠙, ʑᔢݡ᮹⣮ᗮŝƱప⩥ᰆ᮹⣮ᗮᔍᯕ᮹ᩑšᖒᮥᔢšĥ ᙹ᪡⢽ᵡ⠙₉ෝŁಅ⦽ᖁ⩶⫭ȡᇥᕾᮝಽᱲɝ⦹໕, đ⧊ᱶȽᇥ

⡍ෝaḡ۵ࢱᄡᙹU᪡V᮹᳑Õᇡ⠪Ɂŝ⢽ᵡ⠙₉۵݅ᮭŝ

zᯕ ӹ┡ԝ ᙹ ᯩ݅.

¯

ƒſƐƅƃƒ

á ć ¯ â ŇÞ ć ň

®

ň

¯

ß ã®

ƐƃƄ

à ć ® ä

(7)

¯ſƐã¯

ƒſƐƅƃƒ

äá ň

¯Ï

ÞÎ àŇ

Ï

ß

(8)

əญŁ, đᱶĥᙹ

Ɛ

Ï

á Îà ć ň

¯Ï

ň

¯ çƓÏ

ಽӹ┡ԝᙹᯩᮝ໑

× = Ɛ

Ï

= Î

᮹ sᮥ wí ࡽ݅.

ᩍʑᕽ,

ň

¯ çƓ۵⇵ᱶ⊹᮹ᇥᔑᱶࠥෝӹ┡ԕ۵᳑Õᇡ⢽ᵡ⠙₉ ᯕ໑,

ň

¯۵⩥ᰆ݉ʑ⣮ᗮᯱഭ᮹⢽ᵡ⠙₉݅. ⇵ᱶ⊹᮹᳑Õᇡ

⢽ᵡ⠙₉a 0ᯝ ভ đᱶĥᙹ۵ 1᮹ sᮥ w۵݅. ᯱഭ᮹ ᙹa

ฯᮝ໕

Ɛ

ᮡ ɝᔍᱢᮝಽ ᔢšĥᙹ᪡ z݅.

ᯕᔢᨱᕽMCP ႊჶᮡđ⧊ᱶȽᇥ⡍ෝaḡ۵ࢱḡᱱ᮹⣮ᗮᯕ

ᔢšĥᙹa1ᯝভ᮹šĥ᜾ᮝಽᅝᙹᯩ݅. ə్ӹࢱḡᱱ᮹

⣮ᗮᨱݡ⦽ᔢšᖒᯕ1ᯙšĥ᜾ᮥࠥ⇽⦹ʑ۵⩥ᝅᱢᮝಽᨕಅᬑ ໑঑௝ᕽᔢšĥᙹ᪡⢽ᵡ⠙₉ෝŁಅ⦽ ᖁ⩶⫭ȡᇥᕾᨱ᮹⦽

šĥ᜾ᯕ ⧊ญᱢᯕ௝ ❱݉ࡽ݅.

4.2 ֗߆෮ୋୋ׆ණুୀ߹঍ন

ᅙᩑǍᨱᕽ݉ʑe⊂ᱶ⦽⣮ᗮᮥᔍᬊ⦹ᩍᰆʑ⣮ᗮᮥ⇵ᱶ⦹

ʑ᭥⧕2008֥9ᬵ1ᯝᇡ░2009֥8ᬵ31ᯝʭḡⅾ12}ᬵ᮹

⣮ᗮ ᯱഭෝ ᔍᬊ⦹ᩡ݅.

⣮⨆ᄥŁ⣮ᗮᯱഭa∊ᇥ⦹ḡ༜⦹ᩍ⣮⨆ᮥၹᩢ⦹ḡᦫŁ

MCP ႊჶᮥᱢᬊ⦽đŝ᪡༊⡍ʑᔢݡ᪡༊⡍ݡƱ⩥ᰆ᮹ᝅ⊂s อᮥ☖⧕ᕽ1:1 ᔢššĥᇥᕾอᮥ☖⦽⣮ᗮšĥ۵Figure 6ᨱ

ӹ┡ԕᨩ݅(App. 1 ₙ᳑).

4.3 ֗߆෮ୋ׆࣭ණু

ᯕᔢᨱᕽ༊⡍ݡƱ⩥ᰆ᮹݉ʑ⣮ᗮᝅ⊂sᮥ༊⡍ʑᔢݡᝅ⊂

sŝ1:1 ᔢšᇥᕾၰMCPᇥᕾᨱ᮹⧕šĥ᜾ᮥĥᔑ⦹Ł༊⡍ʑ ᔢݡ⣮ᗮᯱഭෝšĥ᜾ᨱݡ᯦⦹ᩍ⩥ᰆ᮹ᰆʑ⣮ᗮᮥ⇵ᱶ⦹ᩡ

݅. əญŁ⩥ᰆ᮹ᰆʑ⣮ᗮᯱഭෝGumbel ⪶ශ༉ߙᨱݡ᯦⦹ᩍ

(8)

Table 6. Estimation of basic wind speed at bridge construction site

division service year non-exceedance probability return period basic wind speed (P13) period of data

linear regression analysis 100 60% 200 47.8 (m/s)

1907~2009

50 60% 100 44.1 (m/s)

MCP 100 60% 200 58.4 (m/s)

50 60% 100 53.9 (m/s)

linear regression analysis 100 60% 200 27.8 (m/s)

1964~2009

50 60% 100 26.3 (m/s)

MCP 100 60% 200 33.7 (m/s)

50 60% 100 31.9 (m/s)

ᰍ⩥ᵝʑᨱ঑ෙ⣮ᗮᮥ⇵ᱶ⦽đŝ۵Table 6ᨱӹ┡ԙsŝ

z݅. Table 6ᨱᕽƱప⩥ᰆ᮹ᰍ⩥ᵝʑ100֥ᨱ⧕ݚࡹ۵ʑᅙ⣮

ᗮᮡ1907֥ᯕ⬥᮹ᱥℕᯱഭෝᔍᬊ⦽Ğᬑ44.1m/s(ᖁ⩶⫭ȡᇥ ᕾ), 53.9m/s(MCP)ಽ ӹ┡ԍḡอ, 1964֥ ᯕ⬥᮹ ⣮ᗮᯱഭอ

ᯕᬊ⦹ᩡᮥĞᬑᨱ۵26.3m/s(ᖁ⩶⫭ȡᇥᕾ), 31.9m/s(MCP)ಽ

ӹ┡ԍ݅. Table 5ᨱᕽ ʑᔢݡ᮹ᰆʑ⣮ᗮᯱഭᨱ᮹⦽⣮ᗮᯕ

bb41.8m/s, 24.6m/sᯙäŝእƱ⦹໕⧕ᦩḡᩎᨱᯙᱲ⦽Ʊప

⩥ᰆᨱᕽ᮹⣮ᗮᯕᅕ݅Ⓧí⇵ᱶ⦹Łᯩᮭᮥ᦭ᙹᯩ݅. əญŁ

3.2.2ᱩᨱᕽᨙɪ⦽ၵ᪡zᯕ⣮ᗮᯱഭ᮹ʑeᨱ঑௝⣮ᗮ⇵ᱶᨱ

ฯᮡ ₉ᯕa ᯩᮭᮥ ᅕᩍᵝŁ ᯩ݅. ੱ⦽ ᔢššĥᇥᕾ ႊჶᨱ

᮹⧕ᕽࠥ₉ᯕaӹŁᯩᮭᮥ᦭ᙹᯩ۵ߑ, ၵ௭ŝzᮡᇩȽ⊺ᱢᯙ

ᯱഭᨱᕽḡ⩶ᱢᩢ⨆ᮥŁಅ⦹໕ࢱḡᱱᨱᕽš⊂ࡽၵ௭ᯱഭ᮹

ᔢšĥᙹa1ᯙĞᬑaÑ᮹ᨧʑভྙᨱᔢšĥᙹ᪡⢽ᵡ⠙₉ෝ

Łಅ⦽ᖁ⩶⫭ȡᇥᕾႊჶᨱ᮹⦽⣮ᗮ⇵ᱶᮥᱽᦩ⦹Łᯱ⦽݅.

əญŁ, MCP ႊჶᯕᖁ⩶⫭ȡᇥᕾᨱ᮹⦽Ğᬑᅕ݅đŝsᮥ

׳í⇵ᱶ⦹۵ߑ, ᯕ۵MCP ႊჶᨱᕽᔢšĥᙹ(<1)ෝŁಅ⦹ḡ

ᦫŁᯩᨕFigure 6ᨱᕽ᪡zᯕᔢššĥ᜾᮹ʑᬙʑaᖁ⩶⫭ȡᇥ ᕾ ႊჶᨱ እ⧕ Ⓧʑ ভྙᯙ äᮝಽ ᔾbࡽ݅.

ᅙ ᩑǍ۵ ݉ᯝ ḡᩎ᮹ Ğᬑᨱ ǎ⦽ࡹᨕ ᯩᮝအಽ ᯝၹᱢᯙ

Ğ⨆ᮥ⪶ᯙ⦹ʑ᭥⧕ḡ⩶ᱢᩍÕᮥŁಅ⧁ᙹᯩ۵ᩍ్⩥ᰆᨱᕽ

ᯝಉ᮹ᔢššĥᇥᕾᮥᙹ⧪⦽݅໕᳦⧊ᱢᮝಽࢱႊჶᨱ᮹⦽

ʑᅙ⣮ᗮ ᔑᱶ᮹ ₉ᯕෝ ᅕ݅ ໦⪶⯩ Ƚ໦⧁ ᙹ ᯩᮥ äᯕ݅.

5. đು

Ʊప⩥ᰆ᮹ᰆʑš⊂ᯱഭෝ⪶ᅕ⦹ʑ᭥⧕ᕽ۵⩥ᰆ᮹ၵ௭

š⊂┲݉ʑᬕᩢŝᵝᄡʑᔢݡ᮹ᔢššĥᇥᕾᨱ᮹⦽ʑᔢݡ

ᰆʑš⊂ᯱഭ᮹⪽ᬊᯕ⬉ŝᱢᯕ݅. ੱ⦽, ⩥ᰆ᮹š⊂┲ᬕᩢᨱᕽ

᨜ᮥᙹᯩ۵ᵝ⣮⨆, ᩢb, ӽඹvࠥ, ḡ⢽᳑ࠥĥᙹ, ӽඹᜅ⟺✙ౝ

ᮝಽᇡ░ Ʊప᮹ ԕ⣮ ᦩᱶᖒᮥ á☁⧁ ᙹ ᯩ݅.

ᅙᩑǍ᮹ݡᔢᯙ༊⡍ḡᩎ᮹Ğᬑš⊂ᗭᯕᱥᮝಽš⊂᭥⊹ᨱ

঑௝ᖙə൚᮹š⊂ᯱഭa᳕ᰍ⦹Ł⩥ᰍ᮹༊⡍ʑᔢݡ⣮ᗮᯱഭ (ə൚3)aእƱᱢṈᮡʑeᯕ௝݉ᯝḡᩎ᮹ᰆʑeš⊂ᯱഭᨱ

እ⧕⧕ᕾđŝ᮹ᝁ഑ᖒᮥ׳ᯕʑᨕಅᬕ⦽ĥaᯩ݅. 1997֥

ᯕᱥ᮹ᯱഭ۵࠺ᯝš⊂ḡᩎᯕᦥܩ௝⫭ȡᇥᕾᮥၵಽᱢᬊ⦹۵

ߑᨕಅᬡᯕᯩᨕʑᔢš⊂ᗭ᮹᭥⊹ᨱ঑ෙǍ෪ḡᩢ⨆ᮥᱢᱩ⯩

ᅕᱶ⦹ᩍ ᄡ࠺ᖒᮥ ᵥᯕŁᯱ ⦹ᩡ݅.

ᰆʑᯱഭᨱ᮹⦽ᰍ⩥ʑe100֥᮹ʑᅙ⣮ᗮᮡ⣮ᗮᯱഭ᮹ʑ eᨱ঑௝1907֥ᯕ⬥᮹ᱥℕᯱഭෝᔍᬊ⦽Ğᬑ41.8m/sᯕӹ, 1964֥ᯕ⬥᮹⣮ᗮᯱഭอᯕᬊ⦹ᩡᮥĞᬑᨱ۵24.6m/sᮝಽฯ

ᮡ₉ᯕaӽ݅. ᰆʑᯱഭ᮹ᯕᬊᮡš⊂ᗭ᮹ᯕᱥ, š⊂ᰆእ᮹

ᖒ܆, ᯱഭ᮹šญ॒ᨱ঑௝ᝁ഑ࠥa₉ᯕӹအಽš⊂ᯱഭ᮹

ḩᮥ ׳ᯕ۵ יಆᯕ ⦥᫵⦹݅Ł ᅙ݅.

ᔢššĥᇥᕾᮡᖁ⩶⫭ȡᇥᕾႊჶŝMCP ႊჶᮥᯕᬊ⦹ᩡ۵ ߑ, ᰍ⩥ᵝʑ 100֥᮹ ʑᅙ⣮ᗮᮡ 1907֥ ᯕ⬥᮹ ᱥℕ ᯱഭෝ

ᔍᬊ⦽Ğᬑ44.1m/s(ᖁ⩶⫭ȡᇥᕾ), 53.9m/s(MCP) ᯕŁ, 1964

֥ᯕ⬥᮹⣮ᗮᯱഭอᯕᬊ⦹ᩡᮥĞᬑᨱ۵26.3m/s(ᖁ⩶⫭ȡᇥ ᕾ), 31.9m/s(MCP)ᮝಽMCP ႊჶᯕᖁ⩶⫭ȡᇥᕾႊჶᨱእ⧕

Ⓧí⇵ᱶࡹᨩ݅. ᯕ۵MCP ႊჶᨱᕽᔢšĥᙹෝŁಅ⦹ḡᦫŁ

ᯩᨕᔢššĥ᜾᮹ʑᬙʑaᖁ⩶⫭ȡᇥᕾႊჶᨱእ⧕Ⓧʑভྙ

ᯙ äᮝಽ ᔾbࡽ݅.

ᯕᔢ᮹ᩑǍ۵݉ᯝḡᩎᨱݡ⦽đŝಽᕽ, ᅙᩑǍ᪡⧉̹⨆⬥

ᩍ్⩥ᰆᨱᕽᯝಉ᮹ᔢššĥᇥᕾᮥ ᙹ⧪⦽݅໕᳦⧊ᱢᮝಽ

ࢱႊჶᨱ᮹⦽ʑᅙ⣮ᗮᔑᱶ᮹₉ᯕෝᅕ݅໦⪶⯩ᅕᩍᵥᙹ

ᯩᮥ äᯕ݅.

qᔍ᮹ɡ

ᯕםྙᮡḡᩎʑᚁ⩢ᝁᔍᨦ⪙ԉ/ᱽᵝǭ⣮⪹Ğ༉ߙၰԕ⣮

ʑᚁ}ၽ(ԕ⣮ʑᚁᩑǍ݉, KWERC)ŝᱽ(2005~2010)᮹ᱽ1 ᖙᇡŝᱽᯙᰆݡƱపԕ⣮ʑᚁⓕ్ᜅ░Ǎ⇶ᩑǍđŝ᮹ᯝᇡ᯦

ܩ݅.

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Appendix 1. Results of Correlation Analysis of Wind Speed

Linear regression analysis result using corrected data Linear regression analysis result using raw data y= 1.0301x + 0.8431

R=0.868 R2=0.754 Sx=1.675 Sy=1.989 Syx=0.986

y= 1.1048x + 1.0913 R=0.868 R2=0.754 Sx=2.022 Sy=2.572 Syx=1.276

MCP analysis result using corrected data MCP analysis result using raw data y= 1.1874x + 0.771

R=0.858 R2=0.737 Sx=1.675 Sy=1.989 Syx=1.020

y= 1.2724x + 0.6176 R=0.858 R2=0.737 Sx=2.022 Sy=2.572 Syx=1.320 where, x : wind data at reference site

y : wind data at target site R : correlation coefficeint R2 : reduction factor

Sx : standard deviation of wind data at reference site Sy : standard deviation of wind data at target site Syx : conditional standard deviation

References

Kwon, S. D. and Lee, S. L. (2009). “Estimation of design wind velocity based on short term measurements.” Journal of KSCE, Vol. 29, No. 3A, pp. 209-216 (in Korean).

Kwon, S. D. and Lee, J. H. (2008). “Estimation of extreme wind speeds in southern and western coasts by typhoon simulation.”

Journal of KSCE, Vol. 28, No. 4A, pp. 431-438 (in Korean).

Anthony L. Rogers, John W. Rogers, and James F. Manwell (2005).

predict algorithms.” Journal of Wind Engineering and Industrial Aerodynamics 93, pp. 243-264.

Manwell, J. F., Rogers, A. L., McGowan, J. G. and Bailey, B. H.

(2002). An offshore wind resource assessment study for new england, Renewable Energy, Vol. 27, pp. 175-187.

Park, S. H., Jeon, J. W. and Lee, S. L. (2009). “Determination of wind speed based on long term and short term wind data at Mokpo Bridge.” Proceedings of Annual Conference of KSCE, KSCE, pp.

2191-2194 (in Korean).

European Committee for Standardization (2001). Eurocode 1, Actions on structures-Part 1-4:General actions-Wind actions.

Honshu-Shikoku Bridge Authority (2001). Wind resistant design manual for highway bridge (in Japanese).

Korean Society of Civil Engineers (2006). Guideline of design for cable-supproted steel bridge (in Korean).

Ministry of Construction and Transportation (2005). Highway bridge design code (in Korean).

The Wind Engineering Insitute of Korea, The Korean Structural

Engineer Association (2010). Wind-resistant engineering, Ki-

moondang Co (in Korean).

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수치

Fig. 2. Time series of wind observations at the construction site of Mokpo bridge
Table 2. Dynamic characteristics of wind data(over 10m/s) at bridge site
Table 4. Hill correction coefficients for each weather station location
Table 5. Return period and exceedance probability of basic wind  speed service  year non-  exceedance probability  (%)
+2

참조

관련 문서

Daily mean of air pressure, air temperature, dew-point temperature, wind direction and speed, relative humidity and cloud amount is the average of hourly

Daily mean of air pressure, air temperature, dew-point temperature, wind direction and speed, relative humidity and cloud amount is the average of hourly

Daily mean of air pressure, air temperature, dew-point temperature, wind direction and speed, relative humidity and cloud amount is the average of hourly

Daily mean of air pressure, air temperature, dew-point temperature, wind direction and speed, relative humidity and cloud amount is the average of hourly

Daily mean of air pressure, air temperature, dew-point temperature, wind direction and speed, relative humidity and cloud amount is the average of hourly

Daily mean of air pressure, air temperature, dew-point temperature, wind direction and speed, relative humidity and cloud amount is the average of hourly

Temperature, Temperature difference between 10m and 300m, Humidity, Wind speed, Wind speed difference between 10m and 300m, Wind direction, Vertical Wind average,

Low-level jet observed date, station, time, and its wind direction and speed at 850hPa in case