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What’s seismology about? Seismology is the study of the generation, propagation and recording of elastic waves in the Earth (and other celestial bodies)

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Presentation on theme: "What’s seismology about? Seismology is the study of the generation, propagation and recording of elastic waves in the Earth (and other celestial bodies)"— Presentation transcript:

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2 What’s seismology about? Seismology is the study of the generation, propagation and recording of elastic waves in the Earth (and other celestial bodies) and of the sources that produce them.

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4 Two principal scientific applications Determination of Earth structure: Global structure (layering, variation of wave velocity with depth and laterally). Local structure (especially crustal layers; correlate with geological information; look for oil, for example). Constraints on the sources of the waves (earthquakes), in terms of their distribution, variation in strength, and relationship to plate tectonics and other geological processes.

5 Non-scientific application Detection of non-earthquake explosions (I.e, nuclear bomb tests) and the comprehensive test ban treaty (CTBT) verification.

6 The space shuttle Columbia descending over the Los Angeles basin

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10 7 August 1998, Kenya, The U.S Embassy (3 km away)

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12 10 August, 2000

13 10 August 2000, The sinking of the Russian submarine, Kursk

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17  = tensile stress = (F /A)  = tensional strain = (  L /L) … for uniaxial tension or compression E =  Young’s modulus

18 Poisson’s ratio = - (  yy /  xx ) Under a stress (  xx ) along the x-axis, longitudinal strain =  xx = and transverse strain =  yy =  L L Then,  W W

19 Bulk Modulus = (  P/  ) … where  = dilatation =  V/V and P = pressure

20 A shear stress = (  F /A) shear strain = (  l /L) L  = shear stress shear strain shear modulus

21 From Lay & Wallace (1995) Elastic Moduli and Densities of Some Common Materials

22 From Lay & Wallace (1995)

23 S-wave P-wave dilatations compressions wavelength amplitude Body Waves

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26  = k - = 2   E 3 ( 1 + ) ( 1 - 2 ) V =  = = K + ( )  + 2    p 4/3 V =  =  s Where  are the Lamé coefficients and  is

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33 Body wave Surface wave Amp ~ 1/x Amp ~ x -1/2

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