1957
DOI: 10.4294/jpe1952.5.33
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Rayleigh and Sezawa Waves Generated by Explosions

Abstract: SummaryCharacteristics of ground motions caused by small dynamite charges were studied. Seismometers were set up at various depths within bore-holes, and varying the depth of shot-hole, the explosive waves were recorded.In this experiment, surface waves which could be considered as RAYLEIGH and SEZAWA waves were observed.The characteristics of these waves are as follows. RAYLEIGH wave:The wave velocity is 60m/sec. The period of motion is about 0.22sec. The amplitude decreases exponentially with depth. SEZAWA w… Show more

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Cited by 4 publications
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“…Therefore, regardless of the frequency, there is a fundamental Rayleigh mode whose speed V R1 tends, in the limit of LF, toward the speed of a Rayleigh wave at the free surface of the bedrock (so typically, around 2500 m/s here), and in the limit of HF, toward the speed of a Rayleigh wave at the free surface of the sediments (so typically, around 190 m/s here). The energy associated with this Rayleigh mode, also known as the M 1 wave [61], [62], is mainly trapped below the sediment surface and decreases exponentially with depth. The penetration depth in the bedrock decreases with increasing sedimentary layer thickness for a given frequency [60].…”
Section: ) Modal Acoustic Propagationmentioning
confidence: 99%
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“…Therefore, regardless of the frequency, there is a fundamental Rayleigh mode whose speed V R1 tends, in the limit of LF, toward the speed of a Rayleigh wave at the free surface of the bedrock (so typically, around 2500 m/s here), and in the limit of HF, toward the speed of a Rayleigh wave at the free surface of the sediments (so typically, around 190 m/s here). The energy associated with this Rayleigh mode, also known as the M 1 wave [61], [62], is mainly trapped below the sediment surface and decreases exponentially with depth. The penetration depth in the bedrock decreases with increasing sedimentary layer thickness for a given frequency [60].…”
Section: ) Modal Acoustic Propagationmentioning
confidence: 99%
“…Depending on the considered frequency range, there can also be an infinite number of higher order modes, known as Sezawa modes [62], [60] with a low cutoff frequency. Their phase speed lies between V S rock (at the LF limit) and V S sed (at the HF limit).…”
Section: ) Modal Acoustic Propagationmentioning
confidence: 99%
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