2013
DOI: 10.1007/s10950-013-9409-9
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Multidimensional scaling visualization of earthquake phenomena

Abstract: Earthquakes are associated with negative events, such as large number of casualties, destruction of buildings and infrastructures, or emergence of tsunamis. In this paper, we apply the Multidimensional Scaling (MDS) analysis to earthquake data. MDS is a set of techniques that produce spatial or geometric representations of complex objects, such that, objects perceived to be similar/distinct in some sense are placed nearby/distant on the MDS maps. The interpretation of the charts is based on the resulting clust… Show more

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Cited by 11 publications
(3 citation statements)
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References 30 publications
(24 reference statements)
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“…MDS analysis was also performed to evaluate fractional-order systems [ 32 ] and stock markets [ 33 ]. Another area of interest to MDS visualization was earthquake phenomena [ 34 ]. MDS maps proved to be intuitive and useful visual representations of complex relationships of seismic events.…”
Section: Main Research Themesmentioning
confidence: 99%
“…MDS analysis was also performed to evaluate fractional-order systems [ 32 ] and stock markets [ 33 ]. Another area of interest to MDS visualization was earthquake phenomena [ 34 ]. MDS maps proved to be intuitive and useful visual representations of complex relationships of seismic events.…”
Section: Main Research Themesmentioning
confidence: 99%
“…We can observe that the Canberra index leads to poor clustering. Nonetheless, we should note that MDS is merely a mathematical clustering and visualization tool and that a physical perspective of the reported results must be found in the light of the comparison index [90]. Therefore, a further explanation about physical mechanisms associated with the results must be envisaged by standard complementary procedures.…”
Section: Mds Analysis Based On the Canberra Distancementioning
confidence: 99%
“…We adopt the moment magnitude, M W , as the scale of reference and convert different scales (e.g., local magnitude, M L , surface-wave magnitude, M S , body-wave magnitude, M B , and duration magnitude M D ) to M W . This is accomplished by taking samples of events with magnitudes expressed in various scales and computing the relations between scales using an orthogonal regression algorithm [10,30]. For example, Fig.…”
Section: Datasetmentioning
confidence: 99%