refraction intro

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Seismic Refraction

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introduction to the seismic refraction

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  • Seismic Refraction

  • Some uses of seismic refractionMapping bedrock topography Determining the depth of gravel, sand or clay deposits Delineating perched water tables Determining the depth to the water table Detecting subsurface caverns Estimating rippability Detecting shallow faults and fracture zones Detecting large boulders

  • ACTIVE STANDARD: D5777-00(2006) Standard Guide for Using the Seismic Refraction Method for Subsurface Investigation $42.90 for PDF Developed by Subcommittee: D18.01 See Related Work by this Subcommittee Adoptions: Book of Standards Volume: 04.09 1. Scope This guide covers the equipment, field procedures, and interpretation methods for the assessment of subsurface conditions using the seismic refraction method. Seismic refraction measurements as described in this guide are applicable in mapping subsurface conditions for various uses including geologic, geotechnical, hydrologic, environmental, mineral exploration, petroleum exploration, and archaeological investigations. The seismic refraction method is used to map geologic conditions including depth to bedrock, or to water table, stratigraphy, lithology, structure, and fractures or all of these. The calculated seismic wave velocity is related to mechanical material properties. Therefore, characterization of the material (type of rock, degree of weathering, and rippability) is made on the basis of seismic velocity and other geologic information.

  • Refraction Lay Out

  • Seismic RefractionAdvantagesSimple layoutLow manpower requirementsLimited Equipment RequirementsRapid data reduction and analysis (computer not needed)Easy interpretation

  • Seismic RefractionDisadvantagesRelatively large energy input requiredRelatively long layout (10 times depth)Limited number of model layersLimited velocity differencesLimited interface geometry (assume smooth)

  • Rippability versus seismic velocity. (Caterpillar. Handbook of Ripping, 8 th Edition)

  • Chart1

    2.1428571429

    4.2857142857

    6.4285714286

    8.5714285714

    10.7142857143

    12.8571428571

    15

    17.1428571429

    19.2857142857

    21.4285714286

    23.5714285714

    25.7142857143

    27.8571428571

    30

    32.1428571429

    34.2857142857

    36.4285714286

    38.5714285714

    40.7142857143

    42.8571428571

    45

    47.1428571429

    49.2857142857

    0.00

    Meters

    miliseconds

    Direct Wave

    Sheet1

    DistanceArival Time in ms

    mDirectRefracted

    00.00

    32.140.0021428571

    64.29

    96.4315.58213.58

    128.5716.242.666666666713.5733333333

    1510.7116.913.333333333313.5766666667

    1812.8617.58413.5813.5766666667

    2115.0018.244.666666666713.5733333333

    2417.1418.915.333333333313.5766666667

    2719.2919.586

    3021.4320.246.6666666667

    3323.5720.917.3333333333

    3625.7121.588

    3927.8622.248.6666666667

    4230.0022.919.3333333333

    4532.1423.5810

    4834.2924.2410.6666666667

    5136.4324.9111.3333333333

    5438.5725.5812

    5740.7126.2412.6666666667

    6042.8626.9113.3333333333

    6345.0027.5814

    6647.1428.2414.6666666667

    6949.2928.9115.3333333333

    Sheet1

    meters

    miliseconds

    Direct and Refracted Waves

    Sheet2

    0.00

    Meters

    miliseconds

    Direct Wave

    Sheet3

  • Simple Plot

    DistanceTimeDTime R0030683212163418243624323830404036484242564448644654724860805066885272965478104568411258

    Chart1

    030

    832

    1634

    2436

    3238

    4040

    4842

    5644

    6446

    7248

    8050

    8852

    9654

    10456

    11258

    Distance (meters)

    Time (miliseconds)

    Sheet1

    DistanceTimeDTime R

    0030

    6832

    121634

    182436

    243238

    304040

    364842

    425644

    486446

    547248

    608050

    668852

    729654

    7810456

    8411258

    Sheet1

    Distance (meters)

    Time (miliseconds)

    Sheet2

    Sheet3

  • Chart2

    00

    2.14285714293

    4.28571428576

    6.428571428615.58

    8.571428571416.24

    10.714285714316.91

    12.857142857117.58

    1518.24

    17.142857142918.91

    19.285714285719.57667

    21.428571428620.2433366667

    23.571428571420.9100033333

    25.714285714321.57667

    27.857142857122.2433366667

    3022.9100033333

    32.142857142923.57667

    34.285714285724.2433366667

    36.428571428624.9100033333

    38.571428571425.57667

    40.714285714326.2433366667

    42.857142857126.9100033333

    4527.57667

    47.142857142928.2433366667

    49.285714285728.9100033333

    meters

    miliseconds

    Direct and Refracted Waves

    Sheet1

    DistanceArival Time in ms

    mDirectRefracted

    00.00

    32.140.0021428571

    64.29

    96.4315.58213.58

    128.5716.242.666666666713.5733333333

    1510.7116.913.333333333313.5766666667

    1812.8617.58413.5813.5766666667

    2115.0018.244.666666666713.5733333333

    2417.1418.915.333333333313.5766666667

    2719.2919.586

    3021.4320.246.6666666667

    3323.5720.917.3333333333

    3625.7121.588

    3927.8622.248.6666666667

    4230.0022.919.3333333333

    4532.1423.5810

    4834.2924.2410.6666666667

    5136.4324.9111.3333333333

    5438.5725.5812

    5740.7126.2412.6666666667

    6042.8626.9113.3333333333

    6345.0027.5814

    6647.1428.2414.6666666667

    6949.2928.9115.3333333333

    Sheet1

    meters

    miliseconds

    Direct and Refracted Waves

    Sheet2

    0.00

    Meters

    miliseconds

    Direct Wave

    Sheet3

  • Two Equations for Simple Refraction

    These two equations should give the same answer. It should be less than half the crossover distance.

  • Steps in solving for depth1Determine the velocities of both layers in meters per second or feet per second2Determine the crossover distance3Determine the time intercept for V24Determine the depth to layer 2 usingBoth refraction equations (internal check)

  • Up DipDown Dip

  • Dipping Bed Equations