2010
DOI: 10.1007/s11803-010-9048-x
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Characteristics of horizontal ground motion measures along principal directions

Abstract: Ground motion records are often used to develop ground motion prediction equations (GMPEs) for a randomly oriented horizontal component, and to assess the principal directions of ground motions based on the Arias intensity tensor or the orientation of the major response axis. The former is needed for seismic hazard assessment, whereas the latter can be important for assessing structural responses under multi-directional excitations. However, a comprehensive investigation of the pseudo-spectral acceleration (PS… Show more

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Cited by 22 publications
(11 citation statements)
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“…Penzien and Watabe (1975) defined the principal axes of a pair of ground motions as the angle or axis along which the two horizontal components are uncorrelated. The principal axis is independent of the vibration period (Goda, 2012) and is not correlated with the MD (Hong and Goda, 2010). Using this idea of principal axis, the effects of seismic rotation angle, defined as the angle between the principal axes of the ground-motion pair and the structural axes along which structural response was studied (Fernandez-Davilla and others, 2000; MacRae and Matteis, 2000; Tezcan and Alhan, 2001; Khoshnoudian and Poursha, 2004;Rigato and Medina, 2007;Lagaros, 2010;Goda, 2012), previous studies demonstrate that the rotation angle of ground motions influences the structural response significantly and that the angle that yields the peak response over all possible nonredundant angles, called θ critical (or θ cr ) depends on the seismic excitation level and character of shaking.…”
Section: Introductionmentioning
confidence: 97%
“…Penzien and Watabe (1975) defined the principal axes of a pair of ground motions as the angle or axis along which the two horizontal components are uncorrelated. The principal axis is independent of the vibration period (Goda, 2012) and is not correlated with the MD (Hong and Goda, 2010). Using this idea of principal axis, the effects of seismic rotation angle, defined as the angle between the principal axes of the ground-motion pair and the structural axes along which structural response was studied (Fernandez-Davilla and others, 2000; MacRae and Matteis, 2000; Tezcan and Alhan, 2001; Khoshnoudian and Poursha, 2004;Rigato and Medina, 2007;Lagaros, 2010;Goda, 2012), previous studies demonstrate that the rotation angle of ground motions influences the structural response significantly and that the angle that yields the peak response over all possible nonredundant angles, called θ critical (or θ cr ) depends on the seismic excitation level and character of shaking.…”
Section: Introductionmentioning
confidence: 97%
“…For example, the correlation associated with the period pair ρ [ ɛ ( T 1 = 0.1 s), ɛ ( T 2 = 1.0 s)] is equal to 0.88. In this sense, Hong and Goda 18 examined the correlation of spectral accelerations along the principal directions of ground motions (interplate events) recorded at sites along the coast of Mexico. They found that the correlation values remained high even for well‐separated vibration periods.…”
Section: Second Step: Correlation Coefficients Between Spectral Accelmentioning
confidence: 99%
“…In order to answer this question, we compare the applicability of this model and three additional ones, for predicting the observed data from the present study (Figures 4A and 6A). The compared correlation models used in this study are those proposed by Baker and Cornell, 2 Baker and Jayaram, 9 Hong and Goda, 18 and Jaimes and Candia, 19 hereafter referred as BC06, BJ08, HG10, and JC19, respectively. In this regard, Figure 7A–D illustrates the contour plots of correlation coefficients as a function of the vibration periods T 1 and T 2 .…”
Section: Third Step: Observed Correlations Compared With Existing Cormentioning
confidence: 99%
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“…Sketch of the coordinate system and the variation of SA: (a) coordinate system, (b) SA for T n = 1.5 s, (c) SA for T n = 2.5 s, (d) ratio of A G (T n ,g)/A G (T n , G cr ) for interplate earthquakes, and (e) A G (T n ,g)/A G (T n , G cr ) for inslab earthquakes. (d) and (e) are replots of those given in Hong and Goda (2010).…”
Section: Coherency For Two Orthogonal Horizontal Record Componentsmentioning
confidence: 99%