A Review on the Progress and Importance of Marine CSEM for Hydrocarbon Exploration
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(2) 412. ॢɀν · ǫϼ · ݕťৠܵ. 21Ճşر˞قԴəս֮1 km ۋԜۆঞąقԴʪԵڮ Òьۋ ۋΘݓرş ֨ۚॠٕɰ(Constable, 2010). şۆܕজսՙԐقԴəݓॠݗݓۆĵܓεČ३ ԜʪͿࣷ؊ॣսەəՁࣷԐχॱͿܳں३ٵɰ. ՁࣷԐəݓॠݗݓۆĵܓεэ৩սڮرەϐĵ ࣷܓ؊قəڮνॠǣڮϐĵܓǴҙۆНՁقʂॢ܁ ҃əܳݓЇॠəॢćÀەş˺ЛقՁࣷԐεࣀ ३ঝڮॢۍϐĵܓǴقজսՙۆҙܕঝͿܳڹۍ ֨߸εࣀ३ԴχÀɠॠٕɰ. Ŕ͠ǣ֨߸ԐĀęأ 90%əজսՙÀ؉ɨّսͿںؽەχࢂ֨߸ۆ Ձėέۋϔڍǰؕş˺Л(قThirud, 2002; MacGregor et al., 2006), ψڹҼ˚ۋڌə֨߸ۆՁėέںȭۋş ڦ३Դə֨߸εॠ؍ݓČڮϐĵܓǴۆНՁࣷں؊ ॠيজսՙۆҙںܕঝॣۍսەəѓѪںÒьॢ ɰϸ ԵڮÒь Ҽ ںڌনşۼ ͿڷۺÇ֨࢈ ս ەɰ. ۍėբ֪ڙ३ۙۻتԐ(marine controlled-source electromagnetic method; mCSEM)əݓॠϔۻۆݗşۺНՁ ۻۍşۻʪʪ(electric conductivity)εࣷ؊ॣսەə ԐѪͿڷԴ, ۻşۻʪʪÀϔڍǰڹজսՙۻٮş ۻʪʪÀȭّڹսεĵқॣսڮرەϐĵܓǴۆ জսՙҙيܕҙεͿڷۺۿݔঝॣۍսەɰ. Ŕ͠ дͿՁࣷԐεࣀ३জսՙҙڮܕϐĵܓεࣷ ؊ॢˏŔĵܓǴۻۆşҼ۹२Ձں३ۙۻتԐ εࣀ३ঝॣۍսەɰϸ֨߸ۆՁėέںনşͿڷۺ ȭ ێս ەɰ. ३ۙۻتԐə߯Ŗ10يțԞقŔսڅÀफьۺ ݒͿڷÀॠي, ԐҼۋڌ३تՁࣷԐقҼ३ϔ قڼۚڍʪҝĵॠČ2009țʪߕۻۆ३تԐҼۆڌ 5%À३ۙۻتԐսॱݓقʼؽɰ(Chave, 2009). ۋ ٮÏۋ३ۙۻتԐۆսॱҾʪфܼڅՁقʂॢۍ ֩ۋǨͿݒʂʼČەş˺Лق३ۙۻتԐۤ֨ۆ őϿəͿڷؘʌݗ࠶ڎìͿڷٚԜʽɰ. ॢ͠ۋ३ت ۙۻԐۆজսՙԐεॢڦԜڹڌۺۺغ2000 țʂٮر˞قԴÁġںыş֨ۚॠٕş˺Лق, ߯Ŗ 10يțԐۋψٍڹĵÀۋΘ܋رś՚ॢьۋۋۻΘ ںܐرӼχ؉ɦ͆̚ॢÀۤটьॠóٍĵÀॱݕʼ ČەəқܼآॠǣͿۻي০ψڹьںۻज़Ϳڅॠ Č ەə қۋآɰ. ۋ३ԺȦЛقԴə३ۙۻتԐقʂ३ՙÒॠČݓ Śūۆݓьۻę܁фইۆۦսܵقʂ३ȦۆॠČ, ֬ ܃ՁėԐͻˣںՙÒ॥׆Ϳڷ३ۙۻتԐۆԵڮ ԐرەقԴڌڮۆՁقʂॢ܃ں֩ۍČॠČۙॢɰ. ३ۙۻتԐۋۆ, ۙΒߌνѓѪ, Ԑşş, Ͽʝτ фًԓۙॢࣀںΒ३ԵѓѪˣۆқقآԴɰٍॢت ĵÀʼرьۻ३϶ڷٵইٍۦĵÀॱݕʼČەɰ. ۋ. ॢĶݓĵ֨֟ࢰėॡধݓ. ȦЛقԴə३ۙۻتԐşցьۻęěʹʽقۋʂ ॢۙՃॢԺϼڹक़ॠϸԴ३ۙۻتԐقԴۋڅܳۆ ֙˞ ںՙÒॠČۙ ॢɰ.. ३ۙۻتԐۆьۻ ३ۙۻتԐ ۆś՚ॢ ьۻę ʌҝ ر३ۙۻتԐ şցۻۆъقʂॢԺϼфݓǦ10يțÂۆьقۻ ʂ३Ժϼॠə͠ي३ԺȦЛ˞(ۋConstable and Srnka, 2007; Constable, 2010; Key, 2012; ťৠܵˣ, 2006) Âʼؽɰ. ˞ۋ३ԺقԴəėࣀͿڷۺ2000țʂ˞ق ٮرԴÁġںыş֨ۚॢ३ۙۻتԐقʂॢইۦū ۆݓইۤԐսॱфԐۙΒε܁ঝ০३Եॠşڦ ॢٍĵьۋ߸ۻˣںԺϼॠČ϶ڷە, ԵڮԐقԴ ڮϐĵܓǴজսՙҙݓۿݔۆܕεॢڦ३ۙۻت ԐڅܼۆՁфąۺ܃À࠘ˣںÌܓॠϸԴۻي০ ψٍڹĵÒьۋज़ॢڅԜডًںےԺॠČەɰ. ۤۋ قԴə३ۙۻتԐۆьًۻԐقʂ३Ϥ۹ՙÒॢ ˏ, ۙΒন˛, ۙΒߌνф३Եˣقʂ३Č३҃Č ۙ ॢɰ. ३ۙۻتԐۆьًۻԐ ইٮۦÏڹѓ֩ۆ३ۙۻتԐə1970țʂъق йĶUniversity of California at San Diego (UCSD)ۆ Scripps ३ٍتĵՙۆCharles CoxÀ३۹ݗݓĵܓő ϼںЀशͿ֨ۚॠٕڷǣ(Cox, 1981) ɾ֨قəۤҼۆ ՁɠۋǰؕںӼ؉ɦ͆ۙۻşۡߎॢ֮ۋڼ३۹قԴ ԐεսॱॠٕşقՁęεä˃ݓЇॠٕɰ(Constable and Srnka, 2007). 1990țʂъۋقβ͠Դ३قتԴ জսՙۙۆڙÒьս֮۾ۋŪ͆˰قݙرԐঞ ąۋս֮1,000 m ۋԜۋقβͧ϶ڷԵڮфÀ֟غ ćεܼ֮Ϳڷ३ۙۻتԐۆԜںڌۺۍۺغЀशͿ ॢ ٍĵÀ սॱʼş ֨ۚॠٕɰ. জսՙݓۿݔۆεЀͿڷۺॠə߯ߣۆ३ۻت ۙԐə2000ț11قښStatoilۆق३Angola ३ًۆ Girassol ۹ΪࠗقԴScripps ३ٍتĵՙٮSouthampton ʂॡقԴÒьॢۤҼεڌۋॠيսॱʼؽɰ(Ellingsrud et al., 2002). ԐĀę३ۙۻتԐۙΒÀԵڮ۹Ϊ ࠗقлÇॢъ(׆Ϳڷے҃ںڿFig. 1) জսՙۙۆڙ ÒьқقآԴ३ۙۻتԐۆڌۺÀɠՁںঝॣۍս ؽەɰ. ߒۋѥݫজսՙݓۿݔεॢڦ३ۙۻت ԐقԴəϽÀܛݓΪۆս֪şε҄०ͿڷۺԐڌॠ ٕںӼ؉ɦ͆ȐҼóۋՎ֨֟ࢰॢۆćˣۍͿڷ३ ࠑۙ܁Β϶ڷؕ؍ݓܞڹݗुۆ, ܁őজъڿćԓں ڦ३ѕąϔۆݗÉۙॢڌۋͿڷΒÀݓॠّؒۆʱۆ.
(3) 413. ԵڮԐε ॢڦ३ۙۻتԐ ۆь ۻф ܼڅՁ Č. (a). Fig. 1. The first example of mCSEM survey for hydrocarbon exploration (after Ellingsrud et al., 2002). Normalized magnitude of electric fields at 0.75 Hz at the seafloor, plotted as a function of source-receiver midpoint across the survey area. Upper panels show the data and instrument locations used to generate the data, and the lower panels show the distribution of source-receiver midpoints used to generate the plots. Left panels show predominantly radial fields; right panels show predominantly azimuthal fields. The large anomaly in the northeast, visible in both radial and azimuthal fields, is a known salt body. The smaller anomalies which are confined to the radial data over the rest of the survey correspond to the known petroleum reservoir.. ٖॳٷ Ϳڷčʼə ˣ ॢćÀ ؽەɰ(Constable and Srnka, 2007). ϭۋ۹ԵڮধԐۍExxonMobilڹ2002țقwest Africa ३ًقԴՁࣷԐεࣀ३؉Ƕজսՙڮϐĵܓ ՃĖقԴScrippsقԴÒьॢս֪ş܁ٮнॢȐҼó ۋՎ֨֟ࢰڌۋںॠي३ۙۻتԐεսॱॠݗتي ۙۆΒεন˛ॠٕɰ(Srnka et al., 2006). ۙΒ३ԵĀ ęॢĖقԴəڮϐĵܓǴقԵڮÀەəąۆڍϿ ʝτĀę࠘ێ۞ٮॠəԐĀęεڷؽصǣ(Fig. 2a) ɰδॢĖقԴə۹ΪّࠗۋսͿەəąۆڍϿʝ. (b) Fig. 2. The amplitude of frequency-domain source-normalized horizontal inline electric field at 0.25 Hz, acquired in deep water offshore West Afterica over a discovered hydrocarbon reservoir (a) and over a wet exploration well (b) (after Srnka et al., 2006).. τĀę࠘ێ۞ٮॠəԐĀę(Fig. 2b)εন˛॥Ϳڷ ߒ׆ѥݫąڍəজսՙÀ˃ѥݫąقڍəّսے ںэঅǻɰ. ۋə߸սॱॢ֨߸ĀęʪʴॢێĀę ε҃ͿڷےԴ३ۙۻتԐ३ԵĀę֪ۆՁںঝۍ ॣ ս ؽەɰ. ३۹জսՙقݓۿݔʂॢ३ۙۻتԐۆÀɠ ՁںঝۋॢۍͿ, 2002țق३ۙۻتԐεͿܳڦ ॠəElectromagnetic Geoservices (emgs), AOA Geomarine Operation (AGO), Offshore Hydrocarbon Mapping (OHM) ˣۆԴҼ֟ধԐÀԺςʼ϶ڷؽ, ˞ۋধԐεܼ֮ڷ Ϳ2010țۋقβşūݓսіæۆ३ۙۻتԐÀս ॱʼؽɰ(Constable, 2010). ÀۤʂशۍۺԐՁėԐ ͻͿəNorway ३ًڮۆϼॢÀ֟۹ΪࠗۍTroll West Gas Province (TWGP)قԴ३ۙۻتԐεսॱॠي জսՙ۹ΪࠗقԴۻşۤۋ170% ܁ʪݒÀॠəъڿ ں३Ե॥׆Ϳڷজսՙεॣݓۿݔսؽەɰ(Jo܃49ń ܃3.
(4) 414. ॢɀν · ǫϼ · ݕťৠܵ. hansen et al., 2005). TWGP ۹Ϊࠗڹ۹ΪࠗۻۆşҼ ۹२ۋϔڍȭČѕąϔݗęۻşҼ۹२ۆʂҼÀࡾČ ۹ΪࠗۆѩڦÀ߿қ০ȉ϶ڷսथąćÀ۞؎Ͳ܋ ەɰ. Ӽχ؉ɦ͆ۋĖڹս֮܁ێۋॠČ३۹ݓۋ رػԴ३ۙۻتԐεսॱॠşقশαॢܓæںϿ˃ Í߸ؽş˺ЛۙۆݗتقΒεںصս϶ڷؽە, TWGP قԴ ন˛ॢۙΒə߸३ۙۻتԐϿʝτфًԓ ؎ČνˠٍۆĵÒьقȇνڌۋʼؽɰ(e.g., Abubakar et al., 2008; Commer and Newman, 2008; Newman et al., 2010). ३ۙۻتԐşߣۋ, ۙΒন˛, Ԑşş ३ۙۻتԐ ۆş҆ڙνə şێ ۆܕъۙۻ ۍۺ Ԑٮʴێॠɰ. ۍėբ֪ڌۋںڙॠۻيşۤওۙڹ şۤںьԦ֨ࢅϸݓॠۻقşۤۋьԦॠ϶ۻۋşۤ ۆق३ۻşۤęϔۻۆݗşۻʪʪقҼͻॠəۻΪÀ βóʼČۻۋΪۙॢۆقşۤںս֪şقԴş ॢɰ(ٮۋÏۋս֪ş܁ࠑقʽۙşۤڹբ֪ڙęѕ ąϔݗęۆъॢۆقڿ1ۤęۋԜߕॢۆق2ۤ Ϳڷқ३ÀÀɠॠɰ). ݓॠقβəۻΪəϔۻۆݗ şۻʪʪقҼͻॠş˺Лقս֪şقşʽۙۻşۤ ݓڹॠϔۻۆݗşۺНՁۻۍşۻʪʪقʂॢ҃܁ εप॥ॠČڷەдͿۋε३Ե॥ݓ׆Ϳڷॠϔۆݗ ۻşۻʪʪĵܓεэ৩սەóʽɰ. ३ۙۻتԐق Դբ֪ڌۋͿܳͿڷڙॠəսथۻşֻŕۙəսݔѓ ॳۻşۤںьԦ֨ࢅ϶, ۋսݔѓॳۻşۤۻڹʪՁ ϔݗǴڹئۆČҼ۹२ۋԜߕۆق३ٷčʽɰə ڷەۋݜдͿۻʪՁۆ३تՁݓÁǴۆČҼ۹२ জսՙҙڮقݓࠗܕνॠɰ(Constable and Weiss, 2006; Um and Alumbaugh, 2007). Ԑ ۆş҆ڙνə ۙۻ ۍۺࣀۻԐ ٮʴێॠݓχ ԐঞąͿܳۋս֮ۋŪڹ३͆ۋتəق۾Դşۆܕ ۙۻԐٮəĵқʼəϽÀںݜݓÀݓóʽɰ. Ϥ ۹३ۙۻتԐقԴəܳͿս֮1 km ܁ʪۆŪڹĖ قԴԐÀۋΘݓرдͿȭڹսؓॠقԴ܁нॢࠑ ۋ܁ÀɠॢսॢۤҼÀज़څॠɰ. ̚ॢբս֪şÀ Ͽ˃цɰ՚࠘ڦقॠдͿцɼНۆȭۻڹşۻʪʪͿ ۍ३ۙۻşࣷۆÇկÀ֮३ս֪şقԴ֪܁ࠑۆ սܵۋϔڍǰş˺Лق, բ֪şəȭںͳڹǷս آرەॠ϶ս֪şəϔڍǰقڹȃ֪ۆݓεࠑ܁ ॣսەʪşşۡڼսܵۋϔڍǰ؉ॢآɰ(ۻş ۤࠑۆ܁ąڍইۦūݓÒьʽս֪şۆşşۡڹڼ -16 2 أ10 V/Am ). ߯Ŗ ʂҙқ ۆ३ۙۻتԐقԴə սथ ۻşֻŕۙ εբ֪şͿԐڌॠəʚբ֪ͳںȭۋşڦ३50 ~ ॢĶݓĵ֨֟ࢰėॡধݓ. Fig. 3. Marine CSEM concepts for hydrocarbon exploration (after Constable, 2010). Electromagnetic fields are broadcast from horizontal antenna, 50 to 300 m long and emitting as much as a thousand amps of currents into the seawater. The transmitter and antenna are towed close to the seafloor (commonly at a height of 25 to 100 m). Electric and magnetic fields recorders are deployed on the seafloor.. 300 m ţۆۋբ֪؋ࢬǣقԴʂ͜1,000 A ۋԜۻۆ ΪεͲ҃Ǵ϶բ֪ݓڹڙॠϔݗęۆĀ०߯ڹʂ ͿॠϸԴėşۆٮĀ०߯ڹՙͿॠşڦॠي३۹ϸ قԴʂ͜25100 m ܁ʪ̴ԜͿԐԸقԴǑɰ (Fig. 3; Constable, 2010). սथфսݔѓॳۻşۤę սथѓॳۙşۤۋ܁ࠑۆÀɠॢս֪şəԐԸقԴ ࣊ق۾ݓ܁ॠॠي३۹ϸقČࢅ֨܁şڦ३ϔڍ ИäڏʀںɵČۋ܁ࠑ϶ڷەǚǣϸʀͿڷҙࢢқ νʼر३սϸ̃Ϳڦ١εսەʪԺćʼەرɰ. ३ ۹قԴࠑ܁֨܁ঝॢբս֪ş࠘ڦۆфࠑ֨܁Áں ࣷ؊ॠşڦ३Դ܁нʪÀȭڹȐҼóۋՎęclock ֨ ֟ࢰںբ֪şٮս֪şۤق३آॠəˣ३قتԴ ۙۆݗتΒεন˛ॣսەəսॢۤҼÀڌۋʼČ ̚ ÒьʼČ ەɰ. ݓŚū ݓ३ۙۻتԐ ۤҼ قʂॢ ٍĵə Scripps ३ٍتĵՙٮSouthampton ʂॡ(ęäCambridge ʂॡ) ۋԸʪ३ٵəʚ, 2004țūۋ ݓΘ ݕرʂҙқ ۆԐ قԴբ֪şəSouthampton ʂॡقԴÒьॢDASI (Deep -towed Active Source Instrument) ֨֟ࢰں, ս֪şə Scripps ३ٍتĵՙقԴÒьॢۤҼ(Fig. 4a)εڌۋॠ يԐॠٕɰ(Constable, 2010). ߯ŖScripps ३ٍتĵ ՙقԴə३ۙۻتԐբ֪şSUESI (Scripps Undersea Electromagnetic Source Instrument)εÒьॠيԐڌۺق ॠČەɰ(Fig. 4b; http://marineemlab.ucsd.edu/instruments /suesi.html). ս֪ş قşʼə ۙΒرە قԴʪ, گ ۍۺࣀۻԜ ۙۻԐقԴəբ֪şقԴėşεࣀ३ս֪şۿݔق ࣷۻʼəÌͳॢۦܕۋۤێॠݓχ३قتԴəцɰ.
(5) ԵڮԐε ॢڦ३ۙۻتԐ ۆь ۻф ܼڅՁ Č. (a) EM receiver. 415. Fig. 5. Schematic sketch of air-water-sediment geometry and source-receiver layout (top) and electric magnitudes measured at a single receiver as a function of sourcereceiver distance (bottom) (after Johansen et al., 2005).. ۙΒߌνÒ ३ۙۻتԐεࣀ३ন˛ॢۙΒεϿʝτęًԓˣ ࣀں३३Եॠşڦ३ԴəϽÀۙݓΒߌνęۋ܁ज़ ॢڅʚێъۙۍۺΒߌνęڹ܁ɰڼęÏɰ(Bhuiyan et al., 2006).. (b) SUESI Fig. 4. Receiver (a) and transmitter (b) systems for marine controlled-source electromagnetic method developed by Scripps Institution of Oceanography (http://marineemlab. ucsd.edu/instruments.html).. قԴۙۻşۤۆÇկÀ֮३گԜقԴٮÏۋÌͳॢ ۦܕۋۤێॠ؍ݓş˺Л܁قѩۆڦբս֪ üقԴəʂҙқقۆȃݓÀݓॠϔॢۆقݗìͿڷ Âܳॣսەɰ(Fig. 5). Ŕ͒ԴگԜقԴəÌͳॢێ ۤ܃ںäॠşڦ३բ֪قڙԴ֪εǒݔڹقь Ԧॠəęʪۤںս֪şقԴࠑ܁ॠə֨Âًٖۙۻ Ԑ(time-domain EM; transient EM)À ࡾó ьɵॢ ʚ ъ३३ۙۻتԐقԴəܳࣷսًٖقԴԐεսॱ ॠۙيΒε३ԵॠəܳࣷսًٖۙۻԐεܳͿۋ ॢڌɰ.. - ࠑ࠘ڦ܁ф֨Âۆʴşজεڦ३ȐҼóۋՎۙΒ ۙۻॢ܁ࠑٮşۤۙΒεࣀ०ॢɰ. ێъͿڷۺ३ ۹ϸۆս֪şقԴəԐşÂǴǴۙۻşۤںş ॠəʚۙ܁ࠑۋΒ˞ܼۍėբ֪Ϳڷڙҙࢢբ ֪ۋۋΘݕرşÂۙۆΒχ߸३Ǵşڦ३global data windowingε սॱॢɰ. - ߸ॢۙΒεौνقѺঞ(Fourier transform)ࣀں ३ܳࣷսًٖۙۆΒͿѺঞॠČۋęق܁Դբս ֪ Âüʪ ܁ێäνχࢂݒ Àॠʪ ॢɰ. - ս֪şقԴࠑۙॢ܁Βε३ԵॠČۙॠəۙۻş ۤÉͿڷѺঞॢɰ. ३ۙۻتԐۙΒəբ֪ۆڙ ٖॳںы؉ѺজॠдͿ, ࠑۙۻ܁şۤںբ֪Ͽ ϯ࣡Ϳǣɀܳرə܁őজ(normalization) ęࣀں܁ ३ ࠑۙ ܁ΒقԴ բ֪܃ ںॳٖ ۆڙäॢɰ. - ۡۙॢ֮ۋڼΒə܃äॠČۙۆݗتΒə०ԓॠ ֪يʂۡڼҼ(signal-to-noise ratio)εݒÀ֨ࢇɰ. - ս֪şəԐԸقԴ३۹ϸ࣊قॠॠş˺ЛقÁ Áۆս֪şÀ३۹ϸقȮۍѓॳۋɰεսڷە ܃49ń ܃3.
(6) 416. ॢɀν · ǫϼ · ݕťৠܵ. дͿս֪şقԴşॢۙΒۆѓॳۋԐԸقԴ تۍॠəբ֪şॱݕۆѓॳęԴͿݔİॠəܟश ćԜقȮۋʪॠşڦ३Դࠑۙ܁Βεধॢۻɰ. ۋԜߌۆνęں܁äࠚۙΒəբ֪ॱݕۆڙѓॳق ˰͆ʴێԸѪ(inline) фथॱԸѪ(broadside) ۙΒͿǣ ɀ϶ݓر, ں˞ۋ३Եॠݓ يॠĵܓε ࣷ؊ॢɰ. ३ۙۻتԐϿʝτٍĵ ३ۙۻتԐقʂॢफьۍۺս ٮڅ॥ƍ ۋф ս࠘֬ॹقʂॢٍĵʪ॥ƍьۻ३ٵɰ. ३ۙۻتԐ ÀজսՙقݓۿݔԜڌۺͿڷۺغʼşقۻۋʪ Chave and Cox (1982)əࠗԴĵقܓԴۻşֻŕۙբ ֪قڙʂॢܳࣷսًٖۆ३εćԓॠٕ϶ڷ, ۋ३ə ۋقϿʝτфًԓ؎ČνˠقԴ३Ե३Ϳڌۋʼؽ ɰ(Flosadottir and Constable, 1996). ϿʝτқقآԴə ܳͿॢڮқѪقşߣॢ3ڙϿʝτ؎Čνˠܳۋ ࣷսًٖ(e.g., Newman and Alumbaugh, 1995; Weiss and Constable, 2006; Sasaki and Meju, 2009; among others) ф֨Âًٖ(Maao, 2007)قԴÒьʼݓ϶ڷؽ ॠّؒۆʱęÏॢۡ҄ۋĵۆܓϿʝτڦں३Դڮ ॢڅՙѪقşߣॢ2ڙϿʝτ؎ČνˠʪÒьʼؽ ɰ(Li and Key, 2007). ࢱଦंজ. Ͽʝτ؎ČνˠڌۋںॠيɳտজʽজսՙϿ قʂॢ տ Ͽʝτ(forward modeling) ںսॱ॥׆Ϳڷ ३ۙۻتԐ ъ ںڿқԵॠČ, Ձė ۍۺԐε ڦ३ ३ۙۻتԐۆԐѺսεԺćॠəٍĵʪψۋۋΘ. ܐرɰ. ০, ३۹ۆজսՙࣺࠗڹئͿܳڹϿڷت ͿۦܕॠдͿۋε1ڙ۹ΪࠗͿڷɳտজॢąۆڍ ćԓъٍںڿĵॠČ, ۋε3ڙ۹ΪࠗۆъڿęҼ İқԵॠəٍĵÀψۋۋΘܐرɰ(e.g., Constable and Weiss, 2006; Um and Alumbaugh, 2007; Sasaki and Meju, 2009). սथۻşֻŕۙॢۆق1ڙ۹ΪࠗقԴ ۻۆΪнʪٷۆčں0.1 Hz, 1 Hz, 10 Hz قԴćԓॢ Āę, ČܳࣷقԴə ۹Ϊࠗۻ ॢۆ قΪнʪٷ ۆčۋ ࡾóرێǣݓχۙۻşۤۆÇկÀ֮३Դ३۹ϸۆս ֪şقԴࠑڏͲرۋ܁ъϸ, ۹ܳࣷقԴəѕąϔݗ ۻॢۆقΪнʪٷۆčۋÇկʼ؍ݓ؉Դ۹Ϊࠗق ॢۆъۋڿÀͲݓəەۋړͲرɰ(Um and Alumbaugh, 2007). ėşࣷ(air wave)ۙۻॢۆقşۤٷۆčʪ1 ڙ۹ΪࠗۙۻॢۆقşۤٷۆčںÀνəًॣںॠ əʚ, ėşࣷওڹѕąϔۆقݗ३ԴьԦॠəۙۻş ۤͿܳڹսथۙۻşۤۋдͿ, սݔѓॳۻşۤࠑۆ ࣀں܁३߸Àݓۍۺॠϔ҃܁ۆݗεںصսەɰ. ̚ॢսथѓॳۙşۤڹսथѓॳۻşۤęÇկتԜۋ ɰβдͿսथѓॳۙşۤࣀں܁ࠑۆ३Դʪ߸Àۍۺ ҃܁ε ںصս ەɰ(Um and Alumbaugh, 2007). 3ڙ۹Ϊࠗڹɳϸۋۺ1ڙ۹ΪࠗقҼ३ܙČ, 3ڙ۹Ϊࠗۆق३ٷčʽۙۻşۤۋśü০Çՙॠ ş ˺Лق, 1 ڙ۹Ϊࠗ قҼ३ ३ۙۻتԐ ъۋڿ ۚóǣࢍǦɰ(Um and Alumbaugh, 2007). Ŕ͠ǣ˥֟ ࡾϿۆت3ڙ۹ΪࠗݔԜҙقբս֪şÀϿ˃ەə ąقڍə3ڙϿقʂॢъۋڿ1ڙϿقʂॢ ъڿęäۆҼ֦ॠş˺Лق, 1ڙϿقʂॢъڿ ۋ3ڙϿقʂॢъ۞ںڿŖԐॣսەɰəìۋ эঅܐɰ(Constable and Weiss, 2006; Fig. 6). ̚ॢ, ˥. Fig. 6. Comparison of the effects of 3D reservoir in a shape of a disk and the effects of 1D reservoir (after Constable and Weiss, 2006). Horizontal electric field amplitude (left) and phase (center), and vertical electric field amplitude (right) for a buried disk of various diameters. The agreement between the 1D and 3D calculations shows that while the transmitter and the receiver are both over a tabular target, 1D modeling is highly accurate. Because the vertical field responds only to the edge of the disks, vertical field CSEM data thus have potential for illuminating the edge of hydrocarbon structures (right).. ॢĶݓĵ֨֟ࢰėॡধݓ.
(7) 417. ԵڮԐε ॢڦ३ۙۻتԐ ۆь ۻф ܼڅՁ Č. ֟ࡾϿۆت3ڙ۹ΪࠗقԴəբս֪Âü(offset)ۋ ۹Ϊ֮ࠗʪۆ2ѕۋԜۍąڍ۹Ϊࠗॢۆقъۋڿ ս֪şقǣࢍǣ϶, ˺ۋսݔѓॳۻşۤںқԵ॥Ϳڷ ׆3ڙ۹Ϊࠗۆսथٍۤںэ৩սەɰ(Constable and Weiss, 2006; Fig. 6). ॢठ, ֮३(2,000 m)ߎٮ३ (300 m)قԴ1ڙф3ڙ۹ΪࠗϿۆъںڿҼ İॢĀę, ߎ३قԴ1ڙ۹Ϊࠗۆъڿę3ڙ۹Ϊ ࠗۆъۋڿԴͿɰβóǣࢍǫںঝۍॠٕɰ(Sasaki and Meju, 2009). ۹ΪࠗܳѺঞąॢۆق३ۙۻتԐۙΒٷۆčق ʂॢ ٍĵʪ ۋΘܐرɰ(e.g., Hoversten et al., 2006a; Li and Constable, 2007; Sasaki and Meju, 2009). ॢڮ څՙѪقşߣॢ2ڙϿʝτ؎Čνˠڌۋںॠي३ ۹ݓॢۍͿڷ३ۙۻتԐۙΒٷۆč܁ںঝ০ć ԓॢĀę, Ͽ˜ۙۻşۤՁқۋ३۹ݓͿڷॳٖۆ ٷčʼ϶, ٷč܁ۆʪəբ֪ܳࣷս, ३۹ۻۆࠗݓş ۻʪʪ, ս֮, բս֪ѕَ, ३۹ݓѺজۆśüॢ܁ ʪ͆˰قɰβóǣࢍǮɰ(Li and Constable, 2007). ۹ ΪࠗԜҙقČҼ۹२ۋԜߕÀەəąقڍəۻşۤۆ ࡾşڦٮԜۋԴͿɰδتԜںǣࢍǴəʚ, ۻşۤۆ ࡾşəۻʪۻΪںॳٖۆы؉ٷčʼČڦԜڮڹʪۻ Ϊںॳٖۆы؉ٷčʼ϶ڷؽ, ڦԜۆąڍս֮˰ق ͆ԴͿɰδٷčتԜںǣࢍǴؽɰ(Sasaki and Meju, 2009). ۹ΪࠗԜҙۋقѓՁ(anisotropy)ەۋəąقڍ əۋѓՁ܁ۆʪÀݒÀॣս३۹ϸقԴࠑۻॢ܁ş ۤࡾۆşÀݒÀॠ϶ۋѓՁϔںݗČͲॠ؍ݓČ३ ۙۻتԐۙΒε३Եॣąڍ۹Ϊ֮ࠗۆʪǣۻşҼ ۹२, սथٍۤˣقʂॢ҃܁À֮Áॠóٷčʾսە ۋڼэঅܐɰ(Tompkins, 2005). ३ۙۻتԐۙΒۆ३Ե֨ق۹ΪࠗŖߌقԴন˛ ॢۙΒε۹ΪࠗػۋəѕąϔقݗԴন˛ॢۙΒͿ ܁őজॠş˺Лقѕąϔقݗʂॢٍĵʪ३ۙۻت Ԑ३Եڅܼرەقॠɰ. Hoversten et al. (2006a)ڹѕ ąϔݓۋݗǣ࠘óɳտॠي3ݓڙॠϔۋݗǣ३۹ ݓ, ۹ΪࠗԜҙۋۆѓՁۋԜߕˣںČͲॠڹ؍ݓ ąقڍə܁őজʽۙΒۆ३Եق١ΪÀԦţսڼە ۋ҃ںČMT ۙΒεڌۋॠݓ܃֬يॠϔقݗŖԐ ॢ ѕą ϔ ںݗĵՁॣ ì܃ ں؋ॠٕɰ(Fig. 7). ʂ͜2006țۻۋūݓχ३ʪ३ۙۻتԐقԴəۻ şۤࡾۆşχॢڌۋں३Եۋʂҙқڷؽۋǣ(e.g., Constable and Weiss, 2006) ۤҼÀьɵ॥ڦ͆˰قԜں ҃ɰ܁ঝ০ࠑॣ܁սەóʼϸԴ߯Ŗقəۻşۤۆ ࡾşڦٮԜں॥ƍ३Ե॥҃׆Ϳڷɰ܁ঝॢজսՙ ٖࠗۆԜজÀÀɠ३ܐɰ(Mittet, 2008; Key, 2009). ߯ Ŗقəۻşۤۆ३ԵقԴॢьʌǣ؉Àۙşۤں३. Fig. 7. Normalized inline electric fields for three different background models to show the effect of a background model on normalization (after Hoversten et al., 2006a). Solid line is for a 1D model with 1 ohm-m sediments and seawater depth at the receivers. The filled circles are for the true 3D background without the target reservoir. The filled triangles are for a 3D background derived from interpolated 2D MT inversions.. Եॠݓ يॠ НՁ ںқԵॠə ٍĵʪ ֨ۚʼؽɰ(e.g., Key, 2009; Sasaki and Meju, 2009). ୀ߹ ැজ. ইۤۙΒͿҙࢢ ݓॠĵܓε ࣷ؊ॠş ॢڦইۤۙΒ ۆ३ԵقʪϿʝτ؎Čνˠڹϔڅܼڍॠóڌۋʼؽ ɰ. ३ۙۻتԐߣڌۺۆşقəՁࣷԐεࣀ३Դ эঅǶݗݓĵܓεşъݓͿڷॠϿںĵՁॠČ, ۋ Ͽقʂॢ३ۙۻتԐϿʝτĀęٮইۤۙΒεҼ İॠيϿںêݒॠəٍĵÀܳεۋΘؽɰ. Bhuiyan et al. (2006) ڹNorwegian ३ً ۆModgunn archقԴ ন˛ॢՁࣷԐۙΒεşъݓͿڷॠϿںĵՁॠ Č 2.5 ڙ३ۙۻتԐ Ͽʝτ ںսॱॢ Āę, ३۹ 1,1002,500 m ĵÂأق300 ohm-mۆজսՙ۹ ΪࠗۦܕۋॠČ, ३۹1,000 m ֮ʪۻقşҼ۹२ۋ10 ohm-mͿأÂČҼ۹२ࠗۦܕۋॠəϿقʂॢϿ ʝτĀęÀইۤۙΒ࠘ێ۞ٮ॥ݓ׆Ϳڷے҃ںॠĵ ܓεэ৩սؽەɰ. Darnet et al. (2007)ڹՁࣷԐ ĀęߎҙقÀ֟ॠ࣡ۋͪ˚ۋÀϔЃʼۋڼەرঝۍ ʽ, ३۹ݓۆѺজÀەəMalaysiaۆSabah ३ًقԴ ֮ҙۆজսՙۙڮۆڙИεࣷ؊ॠşڦ३३ۙۻت ԐۙΒε३Եॠٕɰ. ڹ˞ۋ३۹ݓęߎҙۆÀ ֟ॠ࣡ۋͪ˚ۋф֮ҙۆজսՙεČͲॠيϽÀ ݓϿںĵՁॠČقۋʂॢϿʝτںսॱॠي३۹ ݓęߎҙۆÀ֟ॠ࣡ۋͪ˚ۋÀ३ۙۻتԐۙΒ قй࠘ə ٖॳ ںқԵॠٕɰ. ३ۙۻتԐۙΒًۆԓф३Ե લॺ ੵճࠤ݇ Թࢳ ࢫ લॺ ొ׆ැজ. ًԓ ٍĵߣ ۆşقə 1ً ڙԓܳ ۋε ۋΘؽɰ.. ܃49ń ܃3.
(8) 418. ॢɀν · ǫϼ · ݕťৠܵ. ۋəψڹąقڍ३۹ۆজսՙࠗۋ1ͿڷڙŖԐ ÀÀɠॠş˺ЛقՁࣷԐεࣀ३э২জսՙ ҙڮܕϐĵܓǴۆНՁںэ০əʚقə1ًڙԓ ͿڷʪڹܞĀęεںصսؽەş˺Лۋɰ. Flosadottir and Constable (1996)ڹşۆܕOCCAM ًԓ(Constable et al., 1987)قChave and Cox (1982)ۆ३εʪۓॠي 1ڙ३ۙۻتԐًԓ؎ČνˠںÒьॠٕɰ. Christensen and Dodds (2007)ə1ًڙԓ؎ČνˠںÒьॠČ ۋεڌۋॠيইۤۙΒۆ1ًڙԓࣀں३জսՙ ϔЃ֮ʪε߸܁ॠٕڷǣ߸֮܁ʪÀՁࣷԐф ֨߸εࣀ३эঅݕϔЃ֮ʪٮəۋÀۋ϶ڷؽە ۋε1ڙÀۍͿڷ܁३ьԦॢìࣺͿڷɳॠٕɰ. Ҽ1ڙÀۍͿڷ܁३ٷ͢ۋčۋԦţ͆ݓʪڹۺ ҼͿڷڌԐߣşقÒ͜ݓۍۺॠĵࣷۆܓ؊ڦں३ Դə 1ً ڙԓڅܼ ۋॠɰČ ًԺॠٕɰ. ߯Ŗقəψٍڹĵۙ˞ۋ3ڙ३ۙۻتԐًԓ ؎ČνˠںÒьॠČইۤۙΒεًԓॠيՁėͿڷۺ ३ԵॢԐͻ˞ۋьशʼČەɰ. Commer and Newman (2008)ॢڮڹқѪقşߣॠي3ًڙԓ؎Čνˠ ںÒьॠٕəʚ؎ۋČνˠۋ˞ۋڹݜۍۺߕۻۆ şقܕÒьॢۙşۻݓΪ(magnetotelluric; MT) Ԑۙ Βۆ3ًڙԓ؎Čνˠ(Newman and Alumbaugh, 2000) ę ʴێॠó NLCG (non-linear conjugate gradient)ε ॢڌۋɰəìۋɰ. ъϸ, ۍėբ֪ۦܕۋڙॠ؍ݓə MT Ԑٮəɵν३ۙۻتԐقԴə܁ঝॢբ֪ࣷ ؎ںϸ३ۙۻتԐۙΒͿҙࢢբ֪܃ںॳٖۆڙ äॠəʚࢀʪۋړʼдͿ, ًۆ˞ۋԓ؎ČνˠقԴ əբ֪ࣷں३ۙۻتԐۙΒٮ॥ƍًԓࣀں३ ߸܁ॠٕɰ(Fig. 8). ̚ॢՁࣷԐٮÏڹԐ҃܁ۻε ڌۋॠ܁يĵÂۻۆşҼ۹२É܁ێںѩ܃Ϳڦ ॢ॥҃׆ͿڷɰॳԜʽًԓĀęεؽصɰ. ̚ॢ3 ًڙԓۆφʂॢćԓ͟ںই֬ۍۺսܵۋܶͿڷş ڦ३Ͽʝτфًԓęق܁ԴԴͿɰδüۙεڌۋॠ Č ؎Čνˠ ںѿ͵জॠٕɰ. ؎ ۋČνˠڌۋ ںॠي TWGP ۹ΪࠗۙΒεًԓॢĀę؎Ͳݗݓݕĵٮܓ ۞ ҙ०ॠə ݓॠ ĵܓε ؽصɰ. Abubakar et al. (2008)ڹregularized Gauss-NewtonѪ قşߣॢ2.5ًڙԓ؎ČνˠںÒьॠٕ϶ڷ, multiplicative cost function ںʪۓॠ يćԓ͟ ںই֬ۍۺ սٕܵܶ Ϳڷɰ. йĶ Utah ʂॡ ۆMichael Zhdanov İսÀۋǏəŔΝۙۻڹԐқقآԴۺқѓ֩܁Ѫ قşߣॢϿʝτфًԓقʂॢٍĵεć՚३϶ڷٵ ŔٍۤԸͿڷ३ۙۻتԐۙΒۆ3ًڙԓ؎Čν ˠںÒьॠٕɰ(Gribenko and Zhdanov, 2007). ʂҙқ ۆ३ۙۻتԐًԓࣷܳۋսًٖقԴۋΘݓرəʚ. ॢĶݓĵ֨֟ࢰėॡধݓ. Fig. 8. Reconstructed subsurface structures without (upper panels) and with (lower pannels) source signature correction factor as an additional inversion parameter (after Commer and Newman, 2008). The overlapped rectangle indicates reservoir.. ъ३Zach et al. (2008)֨ڹÂًٖقԴquasi-Newton Ѫ قşъॢ 3ً ڙԓ ؎Čνˠ ںÒьॠٕ϶ڷ, ۋ ˺ۙࡑҼ؋ॱ͵ۆćԓقज़ॢڅHessianڹ͵ॱًۆ Ŕ ʂÁՁқ ۆÉ ͿڷŖԐ॥ ׆Ϳڷćԓٕܶ͟ ںɰ. Yuan et al. (2009)ڹGulf of MexicoقԴّؒʱфɳ ࠗەۋə҄ۡॢݗݓĵقܓԴՙőϿۆজսՙ۹Ϊ ࠗÒьڦں३३ۙۻتԐεڌۺॠٕ϶ڷ, 3ًڙ ԓࣀں३قًݓॢۡ҄͢ۋԴʪՁėݓͿڷۺॠĵܓ εэ০Čজսՙ۹Ϊࠗॣ܁߸ںսٕ҃ںڼەɰ. 3ًڙԓ؎ČνˠۆÒьфۋڌۺটь০ۋΘر ݓٵ܋χ3ًڙԓߔعۆǦćԓ͟ę؎Čνˠڌۺ ۡ҄ۆՁфψڹąقڍ३۹ۆজսՙࠗۋ1ڙ ͿڷŖԐÀÀɠॢں۾ČͲॠϸ3ًڙԓۋज़սۺ ۍÀقʂ३ԴۆЛںÀݓóʽɰ. ۆ͢ۋЛͿڷҙࢢ Key (2009)ə1ًڙԓ؎ČνˠںÒьॠČ1 decade χࢂۋÀەə˃ÒࣷܳۆսقԴۻşۤࡾۆşٮ ڦԜں॥ƍًԓॠࣀ҃يɳࣷܳێսقԴۻşۤۆ ࡾşχڌۋںॠəًԓقҼ३३۹জսՙࠗقʂॢ ÇʪÀ ঽ ȭ؉ ںݙэঌɰ(Fig. 9). ۗࠛ ॷଭ ࣫ ැজ. ३ۙۻتԐə ۍėբ֪ڌۋ ںڙॠ يսݔѓॳ ۻ şۤںԦՁ॥׆Ϳڷ३۹ڹئۆČҼ۹२۹Ϊࠗںэ ০əʚəۋڌॠݓχۍėբ֪ࡾۆڙşÀॢ϶ۋۺ܁ ėşࣷںॳٖۆČͲ३آॠəˣ֮Ϳڮۋۆҙݗݓ ĵܓεэ০əʚəॢćÀەɰ. يşق३تՁࣷԐ.
(9) ԵڮԐε ॢڦ३ۙۻتԐ ۆь ۻф ܼڅՁ Č. Fig. 9. The effect of frequency content on 1D inversion resolution (after Key, 2009). Synthetic inversion models are shown with a various number of discrete transmission frequencies, as indicated in the legend. The resistivity of a reservoir is recovered well by using two frequencies separated each other by 1 decade.. (marine seismic surveys)ǣ ३ۙتşۻݓΪԐ(marine magnetotelluric; MMT) ۙΒε ॥ƍ ३Եॢɰϸ ҃ɰ ॳԜʽ ݓॠĵܓε э৩ ս ەɰ. - ३ۙتşۻݓΪԐ ۙΒε ҄ ॢڌۋ० ३Ե ३ۙتşۻݓΪԐə३ۙۻتԐٮʴॢێս֪ şεڌۋॠي, ३ۙۻتԐսॱܼ֪εբ֪ ॠ؍ݓəԜقԴս֪şقԴۙۻşۤ܁ࠑں॥ ׆ͿڷԐεսॱॣսڷەдͿ, ߸ڹۺÀҼڌ ۙͿڷΒন˛ۋÀɠॠɰ. Ҽ३ۙتşۻݓΪ Ԑə३ۙۻتԐܳۆʽʂԜۋʼəۻʪՁࠗݓ Ǵ ࣺ ڹئ ۆ ۆČҼ۹२ ۋԜʂ قʂ३Դə лÇʪÀ ϔ ڍǰݓχ, ۹ܳࣷս ۆथϸٍࣷۙ ۍ ۙۻşۤڌۋ ںॠдͿ ֮ҙūࠗ ݓԴĵܓε э০ əʚۋڌॠɰ(Constable and Weiss, 2006). Ŕ͠д Ϳ ३ۙتşۻݓΪԐͿҙࢢ ࠗԴĵ قܓʂॢ ܁ ҃εন˛ॠي३ۙۻتԐۙۆΒًԓ֨ॢڌۋ ɰϸʌ܁ڎঝॢ३ۙۻتԐًԓ३ԵۋÀɠॣ ìۋɰ. ق۾ۋ؋ॠيMackie et al. (2007)ڹ० Ձ Ͽ قʂ३ ३ۙتşۻݓΪԐ ٮ३ۙۻت Ԑ ۙΒε҄०ًԓ॥҃׆ͿڷɰॳԜʽ۹Ϊࠗۆ ٖԜںصںսؽەČ, Commer and Newman (2009) ʪۙ˞ۋΒۆ3҄ڙ०ًԓ؎ČνˠںÒьॠ ًٕ϶ڷԓĀęۆ३Ԝʪεȭۋşڦ३ًԓۙ Β˞ Ԑ ۆۋÀܼ࠘ε Ѻąॠə ˣ ɰ ॢتқԵں. 419. սॱॠٕيɰ. - Ձࣷ ۙΒ قşߣॢ ًԓ ३Ե ইۦūݓজսՙݓεЀͿڷۺॠə३ۙۻت ԐəԐقۻՁࣷԐεࣀ३ݓॠĵܓÀэঅ ݕĖقԴ জսՙ ڮИε э০ş ڦ३ սॱॠə ąڍÀʂҙқڷؽۋдͿ, ՁࣷԐۙΒٮ३ت ۙۻԐۙΒ҄ۆ०३ԵڹɾٍॢĀę͆ॣս ەɰ. Michael Hoversten, Jinsong Chen, Zhangshuan Hou ˣۆBerkeley ՙ՚ٍĵۙ˞ڹՁࣷAVA (seismic amplitude versus angle) ۙΒٮ३ۙۻت Ԑ ۙΒ ۆ1҄ ڙ० ًԓࣀ ں३ North Sea Troll FieldقԴėŕέфėŕǴԵڮ, À֟Ŕν ČНۆपজʪεэঌ(϶ڷHoversten et al., 2006b), Ѯ֨ۋ؋ًԓںʪۓॠ҄ي०३Եںʌڎь֨ۻ ࡎɰ(Hou et al., 2006; Chen et al., 2007). ėşٖࣷॳقʂॢČ ३ۙۻتԐۙΒۆ३ԵقԴڏͲرЛܼ܃ॠǣə ėşࣷقʂॢߌνۋɰ. ėşࣷə३۹ۆբ֪şͿҙࢢ ࣷۻʽۙۻşࣷÀ३սεࣀę३Դėşࠗࣷۻ͆˰ں ॠɰÀɰ֨३սεࣀęॠي३۹ϸۆս֪şقʪɵॢ ìۻͿڷşقߕٍۼۺÀūڏėşࠗقԴۙۻşࣷÀ äۆÇկࣷۻۋػॠٕşقŔࡾşÀ࠶Դێɳս֪ şقėşࣷÀࠑ܁ʽقəݓॠϔࣀںݗę३٣ࣷ əÀͲ܋Դݓॠϔقݗʂॢ҃܁εںصսػɰə ॢćÀەɰ(Fig. 5). ս֮ںثۋսėşࣷÀࠑ܁ʼ əբս֪ÂüۋÇՙॠдͿ३ۙۻتԐۆՁėۍۺ ڦ ںڌۺ३Դə ս֮ ۋŪॢ آرɰ. ψٍڹĵۙ˞ۋėşࣷقʂॢ३Եфėşࣷ܃ä εٍॢڦĵεॱݕ३϶ڷٵ, ۋεࣀ३३ۙۻتԐ ߎںڌۺۆ३قūݓঝۤॠşॢڦȤͳںć՚३ٵ ɰ. Weiss (2007)ətransient EMѪںʪۓॠ֨يÂٖ ًقԴۙΒεন˛ॠČيşقԴՁࣷۙۆΒߌνٮ Ïڹѓ֩ߣͿڷş֨Âʂقşʼəėşࣷε܃äॠ əѓѪ܃ں؋ॠٕČMacGregor ˣۋՙ՚ʽOHM Ԑ قԴəėşࣷ߯ںॳٖۆՙজॣսەə߯܁ࠑۆۺ Ѻսܓ०ٍںĵॠČėşࣷε܃äॠşۙॢڦΒߌν ѓѪٍںĵ॥׆Ϳڷս֮100 m ܁ʪߎۆ३قԴݓॠ 2 km ܁ʪ֮ҙەقəজսՙٖࠗںԜজॣսؽە ɰ(MacGregor et al., 2006; Andreis and MacGregor, 2008). ̚ॢ, Chen and Alumbaugh (2011)əėşࣷÀ lateral wave͆əق۾؋ॠي३ۙۻتԐقԴࠑ܁ ॢۻşۤͿڷҙࢢėşࣷ܃ںॳٖۆäॠəՃÀݓ ѓѪ܃ں؋ॠٕɰ. ŔܼॢÀݓəբս֪ÂüۋϤą قڍlateral waveÀथϸࣷٮÏڹ֩Ϳڷशইʼə. ܃49ń ܃3.
(10) 420. ॢɀν · ǫϼ · ݕťৠܵ. ڌۋں۾ॠي३ۙتşۻݓΪԐۙΒεڌۋॠيlateral waveεćԓॠČۋεۻߕۻşۤͿڷҙࢢӒԴėş ࣷ܃ۋॳٖۆäʽۻşۤںćԓॢɰ. ॢठ, Newman and Alumbaugh (1995)ęSasaki and Meju (2009)əė şࠗںप॥ॠə3ڙϿʝτ؎ČνˠںÒьॠي3 ڙϿقԴėşٍࠗںॳٖۆĵфқԵॣսەʪ ॠٕɰ. ۋѓՁںČͲॢ३ۙۻتԐ জսՙ ۹Ϊࠗ ںप॥ॠə ३۹ێ ڹࠗݓъͿڷۺ ࠗԴĵۋͿܓΘ϶ڷە܋ر, জսՙεप॥ॠəՕێ фԐࣺؒࠗڹئڹͿॢۦܕɰ. ࠗ͢ۋԴĵقܓ Դə ০ սݔѓॳۻ ۆͿڷΪ ζ ۋսथѓॳۆͿڷ ۻΪζ҃ɰۋڏͲرѓՁ(Vertically Transversely Isotropic: VTI)ۦܕ ۋॠ϶ ३ۙۻتԐ ۙΒ܁ ۆঝॢ ३Եڦں३Դə३۹ۋۆࠗݓѓՁںČͲॠॢآيɰ. ̚ॢ, ۋѓՁ ϔقݗԴ ʴێԸѪ ३ۙۻتԐ ۙΒə սݔѓॳۻşҼ۹२ࡾںॳٖۆóыəъϸथॱԸѪ ۙΒəսथѓॳۻşҼ۹२ںॳٖۆʌψۋыəɰ. Fig. 10. Synthetic modeling results showing the effect of VTI on inline (left) and broadside (right) components of electric fields (after Lu and Xia, 2007). In the inline component, the amplitude increases significantly as the vertical resistivity increases. In the broadside component, on the other hand, at small offsets, the models with the same horizontal resistivity generate similar results, however, at far offsets, the vertical resistivity affects the results.. ॢĶݓĵ֨֟ࢰėॡধݓ. (Fig. 10; Lu and Xia, 2007). , ३ۙۻتԐ܁ۆঝ ॢ३Եڦں३ԴəۋѓՁںČͲॠəìڹϔڅܼڍ ॠɰ(Tompkins et al., 2004; Tompkins, 2005). ইۤ ۙΒ ۆ३ԵقԴʪ VTIε ČͲॢ ًԓݓ ۋॠ ĵܓεʌ۞ڎԺϼॢԐͻÀьशʼؽɰ. Newman et al. (2010)ڹVTIεČͲॢ३ۙۻتԐۙΒۆ3ڙ Ͽʝτфًԓ؎ČνˠںÒьॠٕ϶ڷ, ؎ۋČνˠ ڌۋںॠيTWGPقԴন˛ॢ३ۙۻتԐۙΒεً ԓॢĀęۋѓՁںČͲॠڹ؍ݓą҃ڍɰ؎Ͳݓݕ ݗĵقܓʌ۞ҙ०ॠəϿؽصںɰ(Fig. 11). ̚ॢ Carazzone et al. (2008)ʪBrazil ३ًقԴڹصġѩڦ. Fig. 11. Imaging results improved by 3D VTI modeling and inveriosn for the Troll field data (after Newman et al., 2010). The top part of the figure (a) is the interpretation published by Johansen et al. (2005) based on well-log and seismic data. The middle and lower panels show the isotropic (b) and anisotropic CSEM imaging results (c), (d)..
(11) ԵڮԐε ॢڦ३ۙۻتԐ ۆь ۻф ܼڅՁ Č. ॢ३ۙۻتԐۙΒεVTIεČͲॠًيԓॢĀę, ՁࣷԐεࣀ३эঅ˃ݕÒۆȇĵॢܼܓķʚ əČҼ۹२ۆজսՙͿەČ, ɰδॢĖڹ۹Ҽ۹ २ّۆսͿںڼەэঌɰ. , ܁ঝॢ३ۙۻتԐ ۆ३Եڦں३ԴəۋѓՁںČͲॢ३Եۋज़څॠɰ. ֨Âąę(time-lapse) ३ۙۻتԐϿɦࢢτ ३ۙۻتԐə܃ۋŔڌۺѩڦÀɳտॢজսՙ ݓۿݔۆεȊرজսՙԦԓ֨ۆϿɦࢢτͿڷ ūݓঝۤʼČەɰ. জսՙÒьܼۆϿɦࢢτڹÒ ьম۾ڱêфজսՙۛ͟ܕঝۍфқपتԜں ܃ėॣսڷەдͿ, ҃ɰমۍۺڱԦԓۙॢڦںΒε ܃ė३ܶսەɰ. ३ۙۻتԐۙΒəϔݗǴقজ սՙपজʪÀȭڹąقڍŔѺজ͟قлÇॢъϸ ՁࣷۙΒəজսՙपজʪÀǰڹąقڍŔѺজ͟ق лÇॠş˺Л(قZach et al., 2009) ˃ۙΒ҄ۆ०३Ե ࣀں३ԴজսՙÒьܼۆϿɦࢢτںশα০սॱ ॣսەɰ. Lien and Mannseth (2008)əԵڮÒь֨ սėѪ(waterflood)قԴ ३ۙۻتԐε ॢڌۋϿɦࢢ τڌۺۆÀɠՁں३Ե३ٮս࠘Ͽʝτࣀں३ٍĵ ॠٕ܁ࠑ϶ڷ١фϿʝτ١قʪҝĵॠČজ. (a). (b) Fig. 12. An example of time-laps mCSEM survey results. (a) A Schematic view of a reservoir under consideration at a depth of 1.5 km below sea level. Two parts of the revervoir having 쩐1 (= 24 ohm-m) is unproduced while the center part of 쩐2 (= 12 ohm-m) is produced. (b) CMP plot of normalized time-lapse singnal over the reservoir with a vertical axis of offset distances of CMP (After Zach et al., 2009).. 421. սՙपজ͟ۆѺজ˰قδ३ۙۻتԐъ߿ۋڿқ০ ࡾóǣࢍǫ֨׆ͿڷÂąę३ۙۻتԐڌۺۆÀɠ Ձںঝۍॠٕɰ. ъϸ, Orange et al. (2009)ڹբս֪ ࠘ڦǣцɼНۻۆşۻʪʪٮÏ܁ࠑڹঞąۆѺজÀ ъ҄ࠑ֨܁३ۙۻتԐۙΒںॳٖقй࠘óʼر ۹ΪࠗǴҙۆজսՙۙۆڙѺজχ܁ࠑںॠşرق Ͳۺݓںڼەۋړॠٕɰ. Zach et al. (2009)əъ҄ࠑ ֨܁բս֪ۆ࠘ڦѺজͿۍ३Ԧţսەə١ε ҃ɰ܁нॠóܓԐॠيইۆۦşցͿںصսەəۙ Β֪ۆʪٮÀūڏй͒قʪɵÀɠॢۤҼфԐ şցьںصͿڷۻսەəۙΒ֪ۆʪεқԵॠٕ ϶ڷ, ३սϸ؉͒1.5 km Ūەقۋə30 km ţقۋ 100 m ˃ƍۆ۹ΪࠗقԴ۹ΪࠗێۆҙقχսėѪں ڌۺॠي, սėѪںսॱॢێҙ۹ΪࠗۻۆşҼ۹२ۋ 24 ohm-m قԴ12 ohm-mͿ50% Çՙʼ˺ںؽ, ३ت ۙۻԐۆъۋڿ20%ۋԜۋۆε҃(ےFig. 12)ں ֨܃ॠəˣ३ۙۻتԐεॢڌۋজսՙϿɦࢢτ ۆÀɠՁٕ҃ ںɰ. ĶǴ३ۙۻتԐٍĵইড ३ۙۻتԐÀজսՙ۹Ϊࠗॢښࢎقݓমę Àۋڼەэঅ͒ۋݕ३قٽԴəϭۋ۹ԵڮধԐф ԴҼ֟(ߕغExxonMobil, Chevron, Shell, EMGS, OHM, AGO, Schulumberger ˣ)ٮʂॡٍĵՙ(Scripps ३ٍت ĵՙ, Southampton ʂॡ, Berkeley ˣ)εܼ֮Ϳڷটь ॢٍĵÀۋΘݓرČەəʚъ३, ĶǴقԴəۙۻ Ԑқٍۆآĵۙ˞ԐقۋԴ३ۙۻتԐڅܼۆՁق ʂॢڹ֩ۍȭ؉ݓČڷەǣս࠘Ͽʝτфًԓقʂ ॢٍĵə؉ۚ֨ݔɳćقϢН͠ەɰ. ইۦĶǴقԴ ə३ۙۻتԐεՙÒॠə३ԺȦЛ˃ۋठ܁ʪь शʼ(϶ڷؽťৠܵˣ, 2006; բڰˣ, 2007) 1ڙĵ ܓǴقԴÀ֟ॠ࣡ۋͪ˚ۋԐεॢڦԐԺćѺս ČˣقʂॢşߣٍĵÀսॱʼؽɰ(ÌԴşˣ, 2010; Lee et al., 2011). ̚ॢ߯Ŗ˞څॢڮرՙѪقşߣॢ 2.5 ڙϿʝτ ؎Čνˠ ۋÒьʼۋ رԓজՙ ܼݓ ۹ۤϿɦࢢτڌۺۆقÀɠՁقʂॢٍĵÀ֨ʪʼؽ Č(Kang et al., 2011), ॢڮқѪقşߣॢ3ڙϿʝ τ؎ČνˠۋÒьʼॢ(رɀνˣ, 2012) ҄ۡॢݓॠ ϔقݗԴۆ३ۙۻتԐъںڿқԵॠəٍĵÀۋΘ ܐرɰ(Han et al., 2010). ३ۙۻتԐқٍۆآĵۆ ҙۦəĶǴۆцɰÀʂҙқߎ३ۆঞąۋČĶǴق Եۋڙۙڮҙܕॠ؍ݓəԜডقԴজսՙۙڙÒь ںЀͿڷۺॠə३ۙۻتԐəۋΘݕرцÀػɰə ࡾق۾óşॢۍɰ. ॠݓχ, Ķۻڙۙॢَ࠘Ϳڷۺ܃ ۋۋۮΘݓرČەəইۦ, قȃݓ؋҃εڦ३টьॢ. ܃49ń ܃3.
(12) 422. ॢɀν · ǫϼ · ݕťৠܵ. ࣊ۙÀۋΘݓرČەə३ڙۙٽÒьԐقغԴąͳۮ ںȭۋşڦ३Դə३ۙۻتԐقʂॢşցͳঝ҃ə ϔڅܼڍॠɰ. Ӽχ؉ɦ͆߯Ŗڍνǣ͆ʴ३قԴট ьॠóॱݕʼČەəÀ֟ॠ࣡ۋͪ˚ۋÒьԐقغԴ ۆ߸֨ۆՁėέںȭۋşڦ३Դ͆ʪ३ۙۻتԐş ցͳ ۆÒь ڹज़սۋۺɰ.. ॢɀνə֩ݓą܃ҙۙڙÒьՁজʂॡԐںڙݓۆغ ێҙы؉ٍĵεսॱॠٕČ, ťৠܵڹ2010țʪİگ ęॡşցҙॢͿڷڙۦۆĶٍĵۦɳ(ڙݓۆNRF 20100021937)ێ ںҙ ыؕɰ.. Ā. Գছ׆, ড০, ࣡ணࡿ, 2010, “ԧਆଲ݁ߑଲൈॷࠜ ැୠCSEMॷডծ࣡ճఝ,” ֝֜ਏਆഗվ ฎ, ୪47֫ 2, pp. 139-150. ็ஜ, ࠤڧ, ౖේ, ْࡣ, ଗ, ছ୨็, 2006, “ ฃীࠜැઑվୢୀॷ,” ࢄࠤ ॷ, ୪9֫ 2, pp. 163-170. ଗ, ็ஜ, ড০, 2007, “Marine CSEMଭֽౖ׆২ Թࢳࢫୡॷߢ,” ֝֜ࢄࠤࢄࠤॷฎ ਕඑઠ, ઑ۩֗, pp. 87-100. ࠤڧ, ْࡣ, ࣭֜, ็ஜ, 2012, “କఙं࣑ొ׆ վැઑୢୀॷࡦࠫ܄,” ֜ࢄࠤࢄࠤ ॷ, ୪15֫ 2, pp. 66-74. Abubakar, A., Habashy, T. M., Druskin, V. L., Knizhnerman, L. and Alumbaugh, D., 2008, “2.5D forward and inverse modeling for interpreting low-frequency electromagnetic measurements,” Geophysics, Vol. 73, No. 4, pp. F165-F177. Andreis, D. and MacGregor, L., 2008, “Controlled-source electromagnetic sounding in shallow water: Principles and applications,” Geophysics, Vol. 73, No. 1, pp. F21-F32. Bhuiyan, A., Wicklund, T. and Johanse, S., 2006, “Highresistivity anomalies at Modgunn arch in the Norwegian Sea,” First Break, Vol. 24, January, pp. 39-44. Carazzone, J. J., Dickens, T. A., Green, K. E., Jing, C., Wahrmund, L. A., Willen, D. E., Commer, M. and Newman, G. A., 2008, “Inversion study of a large marine th CSEM survey,” Expanded Abstract of the 78 Annual International Meeting, SEG, Las Vegas, Nevada, Nov. 9-14, pp. 644- 647. Chave, A. D. and C. S. Cox, 1982, “Controlled electromagnetic sources for measuring electrical conductivity beneath the oceans, 1. Forward problem and model study,” Journal of Geophysical Research, Vol. 87, pp. 5327-5338. Chave, A. D., 2009, “Marine CSEM: Evolution of a technology,” Oilfield Review, Spring 2009, Schlumberger, p. 1. Chen, J., Moversten, M. G., Vasco, D., Rubin, Y. and Hou, Z., 2007, “A Bayesian model for gas saturation estimation using marine seismic AVA and CSEM data,” Geophysics, Vol. 72, No. B7, pp. WA85-WA95. Chen, J. and Alumbaugh, D. L., 2011, “Three methods for mitigating airwaves in shallow water marine controlled-. ३ۙۻتԐə2000țʂر˞قԴজսՙقݓ ԴŔÀɠՁۋêݒʽۋͿś՚ॢьںۻäˡ३ٵ ɰ. ԐۤҼقʂॢٍĵəܳͿScripps ३ٍتĵՙٮ Southampton ʂॡۋͿڷܼ֮ںΘݓرČەəʚ, ३۹ قԴۙۻۆşۤࠑۤ܁ҼфȐҼóۋՎ֨֟ࢰۆьۻ ۙ܁ࠑ͆˰قΒॳۋݗۆԜʼر३ۙۻتԐۙΒق ʂॢ֪ʪÀȭ؉ݓČەɰ. ̚ॢ, Ͽʝτфًԓқ قآԴʪś՚ॢьۋۋۻΘ܋ر3ڙϿʝτфًԓ ؎ČνˠۋÒьʼرইۤۙΒۆ३ԵڌۺقʼČڷە ϶, ३ۙۻتԐॢقڌۺۆćÀʼؽʏėşࣷقʂ ॢЛ܃ʪɰॢتѓѪͿڷ३Āѓ؋ۋϿԟʼČەɰ. ߯ŖقəۋѓՁقʂॢČͲÀÀɠॢ؎ČνˠۆÒь Ϳ३ۙۻتԐۙΒ३Ե֪ۆʪÀʌڎȭ؉ݓČە ϶ڷ, ʌǣ؉ÀজսՙÒь֨Ͽɦࢢτقʪ३ۻت ۙԐεڌۺॠəˣ३ۙۻتԐڌۺۆѩڦÀঝʂ ʼČەɰ. ॠݓχٮۋÏڹьڹۻ३ۆٽϽϽşěں ܼ֮ۋͿڷΘݓرČ϶ڷەĶǴقԴə؉ݔ३ۙۻت ԐقʂॢٍĵÀҙ϶ۋ܁֬ॢܔ, ३قٽԴʪইۤ ԐۙΒəԜںڌۺۍۺغЀशͿۋΘݕرìۋʂ ҙқ͆ۋॡćقԴٍۆĵقəॢćÀەɰ. ٮۋÏڹ ॢćεŕ҄ॠČĶǴقԴʪʫۙͿڷۺ३ۙۻتԐ ۙΒ३ԵşցںÍ߸şڦॠي, ॳ३ۙۻتԐۙ Β३Եۆş҆ۋʼə3ڙϿʝτ؎ČνˠۆÒьں ֨ۚͿڷ३ۙۻتԐۆԺćфɰݓॢتॠϿق ʂॢ३ۙۻتԐۆъڿқԵڹН, À֪ۤॣս ەə३ۙۻتԐۙΒ३ԵѓѪۍ3ڙ३ۙۻت Ԑًԓ؎ČνˠۆÒьقʂॢٍĵÀۋΘॣآ܋ر ìۋɰ. ̚ॢԐԸڮ҃ںॠČەəॢĶٍڙۙݗݓĵ ۋڙǣॢĶ३ٍتĵقڙԴʪۤҼεʪۓॠ܃֬ي Ԑۆսॱ, ۙΒন˛, ߌνф३Եقʂॢ֬ڌۺۺ܃ ٍĵʪ ֨śॠɰ.. ԐԐ ٍۋĵə2011țʪİگęॡşցҙॢͿڷڙۦۆĶ ٍĵۦɳ(ڙݓ ۆNRF 2011-0014684) Ϳڷսॱʼؽɰ. ॢĶݓĵ֨֟ࢰėॡধݓ. ČЛॶ.
(13) ԵڮԐε ॢڦ३ۙۻتԐ ۆь ۻф ܼڅՁ Č. source electromagnetic data,” Geophysics, Vol. 76, No. 2, pp. F89-F99. Christensen, N. B. and Dodds, K., 2007, “1D inversion and resolution analysis of marine CSEM data,” Geophysics, Vol. 72, No. 2, pp. WA27-WA38. Commer, M. and Newman, G. A., 2008, “New advances in three-dimensional controlled-source electromagnetic inversion,” Geophysical Journal International, Vol. 172, pp. 513- 535. Commer, M. and Newman, G. A., 2009, “Three-dimensional controlled-source electromagnetic and magnetotelluric joint inversion,” Geophysical Journal International, Vol. 178, pp. 1305-1316. Constable, S. C., Parker, R. L. and Constable, C. G., 1987, “Occam’s inversion: A practical algorithm for generating smooth models from EM sounding data,” Geophysics, Vol. 52, No. 3, pp. 289-300. Constable, S. and Weiss, C., 2006, “Mapping thin resistors and hydrocarbons with marine EM methods: Insights from 1D modeling,” Geophysics, Vol. 71, No. 2, pp. G43-G51. Constable, S. and Srnka, L. J., 2007, “An introduction to marine controlled-source electromagnetic methods for hydrocarbon exploration,” Geophysics, Vol. 72, No. 2, pp. WA3-WA12. Constable, S., 2010, “Ten years of marine CSEM for hydrocarbon exploration,” Geophysics, Vol. 75, No. 5, pp. 75A67-75A81. Cox, C. S., 1981, “On the electrical conductivity of the oceanic lithosphere,” Physics of the Earth and Planetary Interiors, Vol. 25, Issue 3, pp. 196-201. Darnet, M., Choo, M. C. K., Plessix, R.-E., Resenquist, M. L., Yip-Cheong, K., Sims, E. and Voon, J. W. K., 2007, “Detecting hydrocarbon reservoirs from CSEM data in complex settings: Application to deepwater Sabah, Malaysia,” Geophysics, Vol. 72, No. 2, pp. WA97-WA103. Ellingsrud, S., Eidesmo, T., Johansen, S., Sinha, M. C., MacGregor, L. M. and Constable, S., 2002, “Remote sensing of hydrocarbon layers by seabed logging SBL: Results from a cruise offshore Angola,” The Leading Edge, Vol. 21, pp. 972-982. Flosadottir, A. H. and Constable, S., 1996, “Marine controlled source electromagnetic sounding 1. Modeling and experimental design,” Journal of Geophysical Research, Vol. 101, No. B3, pp. 5507-5517. Gribenko, A. and Zhdanov, M., 2007, “Rigorous 3D inversion of marine CSEM data based on the integral equation method,” Geophysics, Vol. 72, No. 2, pp. WA73-WA84. Han, N., Nam, M. J. and Kim, H. J., 2010, “An analysis. 423. on 3D marine CSEM responses based on a finite difference method,” 2010 AGU Fall Meeting, San Francisco, California, USA, Dec. 13-17, GP23A-0997. Hou, Z., Rubin, Y., Hoversten, M., Vasco, D. and Chen, J., 2006, “Reservoir parameter identification using minimum relative entropy-based Bayesian inversion of seismic AVA and marine CSEM data,” Geophysics, Vol. 71, No. 6, pp. O77O88. Hoversten, M. G., Newman, G. A., Geier, N. and Flanagan, G., 2006a, “3D modeling of a deepwater EM exploration survey,” Geophysics, Vol. 71, No. 5, pp. G239-G248. Hoversten, M. G., Cassassuce, F., Gasperikova, E., Newman, G. A., Chen, J., Rubin, Y., Hou, Z. and Vasco, D., 2006b, “Direct reservoir parameter estimation using joint inversion of marine seismic AVA and CSEM data,” Geophysics, Vol. 71, No. 3, pp. C1-C13. Johansen, S. E., Amundsen, H. E. F., Rosten, T., Ellingsrud, S., Eidesmo, T. and Bhuyian, A. H., 2005, “Subsurface hydrocarbons detected by electromagnetic sounding,” First Break, Vol. 23, March, pp. 31-36. Kang, S., Seol, S. J. and Byun, J., 2011, “A feasibility study of CO2 sequestration monitoring using the mCSEM method at a deep brine aquifer in a shallow sea,” SEG Expanded Abstracts 30, San Antonio, Texas, USA, Sep. 18-23, pp. 687-692. Key, K., 2009, “1D inversion of multicomponent, multifrequency marine CSEM data: Methodology and synthetic studies for resolving thin resistive layers,” Geophysics, Vol. 74, No. 2, pp. F9-F20. Key, K., 2012, “Marine Electromagnetic Studies of Seafloor Resources and Tectonics,” Surveys in Geophyscis, Vol. 33, pp. 135-167. Lee, K. H., Jang, H., Jang, H. and Kim, H. J., 2011, “Sensitivity analysis of marine controlled-source electromagnetic methods to a shallow gas-hydrate layer with 1D forward modeling,” Geosciences Journal, Vol. 15, No. 3, pp. 297-303. Li, Y. and Key, K., 2007, “2D marine controlled-source electromagnetic modeling: Part 1 An adaptive finiteelement algorithm,” Geophysics, Vol. 72, No. 2, pp. WA51WA62. Li, Y. and Constable, S., 2007, “2D marine controlledsource electromagnetic modeling: Part 2 The effect of bathymetry,” Geophysics, Vol. 72, No. 2, pp. WA63-WA71. Lien, M. and Mannseth, T., 2008, “Sensitivity study of marine CSEM data for reservoir production monitoring,” Geophysics, Vol. 73, No. 4, pp. F151-F163. Lu, X. and Xia, C., 2007, “Understanding anisotropy in th marine CSEM data,” Expanded Abstracts of the 77. ܃49ń ܃3.
(14) 424. ॢɀν · ǫϼ · ݕťৠܵ. Annual International Meeting, SEG, San Antonio, Texas, USA, Sep. 23-28, pp. 633-637. Maao, F. A., 2007, “Fast finite-difference time-domain modeling for marine-subsurface electromagnetic problems,” Geophysics, Vol. 72, No. 2, pp. A19-A23. MacGregor, L., Andeis, D., Tomlinson, T. and Barker, N., 2006, “Controlled-source electromagnetic imaging of the Nuggets-1 reservoir,” The Leading Edge, Vol. 25, pp. 984-992. Mackie, R., Watts, D. M. and Rodi, W., 2007, “Joint 3D inversion of marine CSEM and MT data,” Expanded th Abstracts of the 77 Annual International Meeting, SEG, San Antonio, Texas, USA, Sep. 23-28, pp. 574-578. Mittet, R., 2008, “Normalized amplitude ratios for frequencydomain CSEM in very shallow water,” First Break, Vol. 26, November, pp. 47-54. Newman, G. A. and Alumbaugh, D. L., 1995, “Frequency -domain modelling of airborne electromagnetic responses using staggered finite differences,” Geophysical Prospecting, Vol. 43, pp. 1021-1042. Newman, G. A. and Alumbaugh, D. L., 2000, “Threedimensional magnetotelluric inversion using non-linear conjugate gradients,” Geophysical Journal International, Vol. 140, pp. 410-424. Newman, G. A., Commer, M. and Carazzone, J. J., 2010, “Imaging CSEM data in the presence of electrical anisotropy,” Geophysics, Vol. 75, No. 2, pp. F51-F61. Orange, A., Key, K. and Constable, S., 2009, “The feasibility of reservoir monitoring using time-lapse marine CSEM,” Geophysics, Vol. 74, No. 2, pp. F21-F29. Sasaki, Y. and Meju, M. A., 2009, “Useful characteristics of shallow and deep marine CSEM responses inferred from 3D finite-difference modeling,” Geophysics, Vol. 74, No. 5, pp. F67-F76. Srnka, L. J., Carazzone, J. J., Ephron, M. S. and Eriksen, E. A., 2006, “Remote reservoir resistivity mapping,” The Leading Edge, Vol. 25, pp. 972-975.. ॢĶݓĵ֨֟ࢰėॡধݓ. Thirud, Å., 2002, “EMGS article,” Scandinavian Oil-Gas Magazine, Issue 3/4, p. 89. Tompkins, M., Weaver, R. and MacGregor, L., 2004, “Effects of vertical anisotropy on marine active source electromagnetic data and inversions,” Extended Abstracts th of the 66 Conference and Exhibition, EAGE, Paris, France, June 7-10, E026. Tompkins, M., 2005, “The role of vertical anisotropy in interpreting marine controlled-source electromagnetic data,” th Expanded Abstracts of the 75 Annual International Meeting, SEG, Houston, Texas, USA, November 6-11, pp. 514-517. Um, E. S. and Alumbaugh, D. L., 2007, “On the physics of the marine controlled-source electromagnetic method,” Geophysics, Vol. 72, No. 2, pp. WA13-WA26. Weiss, C. J. and Constable, S., 2006, “Mapping thin resistors and hydrocarbons with marine EM methods, Part II Modeling and analysis in 3D,” Geophysics, Vol. 71, No. 6, pp. G321-G332. Weiss, C. J., 2007, “The fallacy of the shallow-water problem in marine CSEM exploration,” Geophysics, Vol. 72, No. 6, pp. A93-A97. Yuan, H., Pham, T., Zach, J. J., Frenkel, M. A. and Ridyard, D., 2009, “Exploration case studies in mature Gulf of Mexico basins using 3D marine CSEM,” th Expanded Abstracts of the 79 Annual International Meeting, SEG, Houston, Texas, USA, pp. 825-829. Zach, J. J., Bjorke, A. K., Storen, T. and Maao, F., 2008, “3D inversion of marine CSEM data using a fast finitedifference time-domain forward code and approximate th Hessian-based optimization,” Abstracts of the 78 Annual International Meeting, SEG, Las Vegas, Nevada, USA, November 9-14, pp. 614-618. Zach, J. J., Frenkel, M. A., Rdyard, D., Hincapie, J., Dubois, B. and Morten, J. P., 2009, “Marine CSEM time-lapse repeatability for hydrocarbon field monitoring,” th Expanded Abstracts of the 79 Annual International Meeting, SEG, Houston, Texas, USA, pp. 820-824..
(15) ԵڮԐε ॢڦ३ۙۻتԐ ۆь ۻф ܼڅՁ Č. ࠤڧ. ْࡣ. 2002țԴڐʂॡİėęʂॡݓĵঞą ֨֟ࢰėॡҙ ėॡԐ 2004țԴڐʂॡİėęʂॡݓĵঞą ֨֟ࢰėॡҙ ėॡԵԐ 2009țԴڐʂॡİėęʂॡݓĵঞą ֨֟ࢰėॡҙ ėॡчԐ. ই ۦՃܛʂॡİ قȃڙۙݓėॡę ܓİս (欧G 彳櫾躇G 缧47嘳G 缧4埲G 垾畢). 425. (E-mail; [email protected]) ই ۦCGGVeritas Seismic Imager. ็ஜ 1974țٮ҆ێՃɰʂॡۋėॡҙۙڙ ėॡę ėॡԐ 1976țٮ҆ێՃɰʂॡʂॡڙԵԐę܁ ۙڙėॡę ėॡԵԐ 1980țٮ҆ێՃɰʂॡʂॡڙчԐę܁ ۙڙėॡę ėॡчԐ (E-mail; [email protected]) ই ۦҙąʂॡİ قȃڙۙݓėॡę İս. ܃49ń ܃3.
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