2017
DOI: 10.1007/s10712-017-9440-4
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Dispersion Energy Analysis of Rayleigh and Love Waves in the Presence of Low-Velocity Layers in Near-Surface Seismic Surveys

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Cited by 50 publications
(6 citation statements)
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“…9 shows an inverse trend of the dispersion curve and thus is in disagreement with the measuring results. Several reasons for this discrepancy are possible; according to Mi et al (2018), energy produced due to guided waves in a low-velocity layer can disturb the dispersion curve. In addition, the influence of potential lateral heterogeneities on the dispersion curve has not Fig.…”
Section: Site E1mentioning
confidence: 99%
“…9 shows an inverse trend of the dispersion curve and thus is in disagreement with the measuring results. Several reasons for this discrepancy are possible; according to Mi et al (2018), energy produced due to guided waves in a low-velocity layer can disturb the dispersion curve. In addition, the influence of potential lateral heterogeneities on the dispersion curve has not Fig.…”
Section: Site E1mentioning
confidence: 99%
“…It may not only result in misidentification of Rayleigh‐wave modes (Zhang and Chan ), but also produce incorrect velocity structures in shallow layers, especially when the vertical component is used alone and the near‐surface model embed a low S‐wave velocity layer (Mi et al . ). Corresponding to the experimental dispersion curves, the apparent phase velocity, which comes from interference among multiple modes, is usually used to study the multi‐mode superposition of Rayleigh waves (e.g., Tokimatsu, Tamura and Kojima ; Lai et al .…”
Section: Introductionmentioning
confidence: 97%
“…; Mi et al . ). It is important to develop studies on mode jumping for multi‐component Rayleigh waves.…”
Section: Introductionmentioning
confidence: 97%
“…Due to the 1D layered model and the plane wave assumptions involved in the forward calculation of surface-wave dispersion curves, however, methods based on dispersion curves fail to work when strong lateral heterogeneity exists, which is regarded as one of the limitations in MASW. Another problem faced with MASW is the difficulty in the correct estimation and identification of multimodal dispersion curves (Zhang and Chan 2003;Boaga et al 2013;Gao et al 2014), especially when encountering low-velocity layers (Tsuji et al 2012;Pan et al 2013a;Mi et al 2018), strong vertical contrasts (De Nil 2005;Renalier et al 2010;Gao et al 2016), and a non-planar free surface Wang et al 2015).…”
Section: Introductionmentioning
confidence: 99%