2014
DOI: 10.1071/eg13052
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Converted-wave imaging technology and application for complex structures

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Cited by 6 publications
(9 citation statements)
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“…Li and Yuan (2003) proposed an approximation that describes the nonhyperbolicity due to the effects of long-offset, layered media and wave conversion. This approximation has shown quite good results in previous and recent works which tested this equation for converted events and/or OBN data (e.g., Wang and Pham, 2001;Bokhonok, 2011;Wang et al, 2014;Hao and Stovas, 2015;Tseng et al, 2016;Zuniga, 2017;Zuniga et al, 2017;2019c;Lu et al, 2018;Farra and Pšenčík, 2018;Stovas, 2018 and2019;Abedi and Stovas, 2019a).…”
Section: Introductionmentioning
confidence: 83%
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“…Li and Yuan (2003) proposed an approximation that describes the nonhyperbolicity due to the effects of long-offset, layered media and wave conversion. This approximation has shown quite good results in previous and recent works which tested this equation for converted events and/or OBN data (e.g., Wang and Pham, 2001;Bokhonok, 2011;Wang et al, 2014;Hao and Stovas, 2015;Tseng et al, 2016;Zuniga, 2017;Zuniga et al, 2017;2019c;Lu et al, 2018;Farra and Pšenčík, 2018;Stovas, 2018 and2019;Abedi and Stovas, 2019a).…”
Section: Introductionmentioning
confidence: 83%
“…For this reason, Wang and Pham (2001) have proposed an approximation which generalized the one proposed by Li and Yuan (2003), which can consider the difference of datum between the source and the receivers. However, for this approximation, it is difficult to describe this effect for travel-time reflection events of ultra-deep reservoirs, since it was proposed (Wang and Pham, 2001) and tested (Wang et al, 2014) for a water depth of around 1 km. For this reason, Zuniga (2021) has proposed an approximation that is capable of describing the non-hyperbolic effects from the difference of datum between source and receiver for ultra-deep reservoirs.…”
Section: Introductionmentioning
confidence: 99%
“…Several nonhyperbolic approximations were tested in the last years, aiming to find the best one for a specific situation or aiming a general behavior (e.g., Wang and Pham, 2001;Bokhonok, 2011;Wang et al, 2014;Hao and Stovas, 2015;Tseng et al, 2016;Zuniga, 2017;Zuniga et al, 2017Zuniga et al, , 2019Farra and Pšenčík, 2018;Lu et al, 2018;Stovas, 2018, 2019;Stovas, 2019a, 2019b). However, even though the approximation proposed by Li and Yuan (2003) showed the best results in D r a f t a general manner in previous works, more accurate results could be reached if the use of the OBN (Ocean Bottom Nodes) technology would be considered.…”
Section: Introductionmentioning
confidence: 99%
“…Performing the velocity analysis using an inversion procedure requires the obtaining of the travel-time curve of the target event. This procedure of velocity analysis demonstrated to be very efficient in different applications, such as for converted wave events in near-surface structures (e.g., Bokhonok, 2011;Lu et al, 2018); q-P reflection events in VTI media (e.g., Aleixo and Schleicher, 2010;Golikov and Stovas, 2012); converted waves in VTI media (e.g., Hao and Stovas, 2015;Tseng et al, 2016); OBN data (e.g., Wang and Pham, 2001;Wang et al, 2014); converted waves and OBN data (e.g., Zuniga, 2017;Zuniga et al, 2017 and2019c); orthorhombic media (e.g., Stovas, 2018 and2019); and anisotropic media (e.g., Li and Yuan, 2001;Li, 2003;Farra and Pšenčík, 2018;Stovas, 2019a, 2019b). Recently, it was also applied, in different processing conditions, such as using different global search and local search optimization algorithms (e.g., Rios and Sahinidis, 2013;Zuniga, 2017), using topological analysis of objective function (e.g., Larsen, 1999;Li and Yuan, 2003;Bokhonok, 2011;Du and Yan, 2013;Lu et al, 2015;Aleardi et al, 2017;Zuniga et al, 2017Zuniga et al, , 2018Zuniga et al, , 2019a and using L1-norm with derivativefree optimization algorithms (e.g., Ji, 2006;Zhang et al, 2014;Zuniga et al, 2019aZuniga et al, , 2019bCosta et al, 2020).…”
Section: Introductionmentioning
confidence: 99%