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Ali Oncel [email_address] Department of Earth Sciences KFUPM Gravity and Isostasy 2 Introduction to Geophysics Introduction to Geophysics-KFUPM
Previous Lecture ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],Introduction to Geophysics-KFUPM
Gravity Measurement ,[object Object],[object Object],Introduction to Geophysics-KFUPM
Introduction to Geophysics-KFUPM see Chapter 2 of Lowrie)
Gravity and Isostasy Introduction to Geophysics-KFUPM Whole Earth Geophysics  ©1999 Robert J. Lillie Archdeacon Pratt pendulum/plumb-bob survey (1855)
The actual deflection for the Himalayas was  less than expected , due to a deficiency of  mass beneath the mountains. Introduction to Geophysics-KFUPM Expected deflection of a plumb bob ( highly exaggerated ), due to the attraction of  the mass of a mountain range .
Introduction to Geophysics-KFUPM
Models of Isostasy   Isostatic Equilibrium - Compensation Introduction to Geophysics-KFUPM
Airy  Model   Airy  proposed that crust is  thicker  beneath mountains  and thinner   beneath the oceans. Excess mass   under the oceans   from a shallower, high density mantle. Mass deficiency beneath mountains due to crustal root. Mass Excess Mass Deficit Introduction to Geophysics-KFUPM
Pratt Pratt  proposed that observation could be explained by   lateral changes in density   within a uniform thickness crust. Introduction to Geophysics-KFUPM
Introduction to Geophysics-KFUPM ,[object Object],[object Object],Whole Earth Geophysics  ©1999 Robert J. Lillie
Introduction to Geophysics-KFUPM ,[object Object],[object Object],Whole Earth Geophysics  ©1999 Robert J. Lillie
Introduction to Geophysics-KFUPM ,[object Object]
P= ρ   g z Where: P  =pressure at the point within  the earth ρ   = average density of the  material above the point G  = acceleration due to gravity  (9.8 m/s 2 ) Z  =depth Hydrostatic pressure is the pressure exerted on a point within a body of water.  Similarly, pressure at a given depth within the Earth can be viewed as a   Lithostatic   pressure  Local Isostasy Introduction to Geophysics-KFUPM Fig 8.18 of Lillie
P= ρ   g h Where: P= pressure exerted by crustal block ρ   = density of the crustal block h = thickness of the crustal block The pressure exerted by a crustal block for the models (Pratt/Airy) can be expressed as: Introduction to Geophysics-KFUPM Local Isostasy
Whole Earth Geophysics  ©1999 Robert J. Lillie The pressure   must be the   same everywhere   at the depth of compensation in two models (Pratt/Airy).  The base of each block   for the Pratt model   is at the exact depth of compensation, as: P=  ρ 2 gh 2  = ρ 3 gh 3  = ρ 4 gh 4  =  ρ 5 gh 5   ρ 2,  ρ 3,  ρ 4,  ρ 5 = density of each block h 2,  h 3,  h 4,  h 5 = thickness of each block Introduction to Geophysics-KFUPM Local Isostasy : Pratt Model
P/g =  ρ 2 h 2  = ρ 3 h 3  = ρ 4 h 4  =  ρ 5 h 5   Dividing out a constant gravitational acceleration (g): For Pratt model shown above,  ρ 5 < ρ 4 < ρ 3   < ρ 2  < ρ 1   Where  ρ 1  is the density of Earth’s mantle. Introduction to Geophysics-KFUPM Local Isostasy : Pratt Model
P/g =  ρ 5 h 5  =( ρ 2 h 4  +  ρ 1 h’ 4 ) = ( ρ 2 h 3  +  ρ 1 h’ 3 ) =( ρ 2 h 2  +   ρ 1 h’ 2 ) = constant ,[object Object],h’ 2,  h’ 3,  h’ 4   = thickness of mantle column from the base of each crustal block to the depth of compensation ρ 2   <   ρ 1 Only   the thickest crustal block   extends to  the depth of compensation . Introduction to Geophysics-KFUPM Local Isostasy : Airy Model Mantle Density Crustal Density
Introduction to Geophysics-KFUPM
The Airy than the Pratt model is generally   closer to   Isostatic compensation. ,[object Object],[object Object],[object Object],According to Airy model,   the crustal root   beneath elevated regions is appeared to be typically   5 to 8 times   the height of the topographic relief. Introduction to Geophysics-KFUPM
CRUSTAL BUOYANCY Why does continental collision lead to the highest elevations of Earth? Parks and Plates ©2005 Robert J. Lillie Introduction to Geophysics-KFUPM
Parks and Plates ©2005 Robert J. Lillie Why does continental collision lead to the highest elevations of Earth? CRUSTAL BUOYANCY Introduction to Geophysics-KFUPM
Parks and Plates ©2005 Robert J. Lillie Why does continental collision lead to the highest elevations of Earth? CRUSTAL BUOYANCY Introduction to Geophysics-KFUPM
Small Buoyancy Parks and Plates ©2005 Robert J. Lillie Why does continental collision lead to the highest elevations of Earth? CRUSTAL BUOYANCY Introduction to Geophysics-KFUPM
Small Buoyancy Large Buoyancy Parks and Plates ©2005 Robert J. Lillie Why does continental collision lead to the highest elevations of Earth? CRUSTAL BUOYANCY Introduction to Geophysics-KFUPM
Parks and Plates ©2005 Robert J. Lillie CONTINENTAL COLLISION  LEADS TO THE HIGHEST TOPOGRAPHY ON EARTH “ Millions of years ago India and an ancient ocean called the   Tethys Ocean  were sat on a tectonic plate. This plate was moving northwards towards Asia at a rate of   10 centimetres   per year. The Tethys oceanic crust was being subducted under the Asian Continent. The ocean got progressively smaller until about 55 milion years ago when India 'hit' Asia. There was no more ocean left to lubricate the subduction and so the   plates welled up to form the High Plateau of Tibet and the Himalayan Mountains .  The continental crust under Tibet is over 70 kilometres thick. North of Katmandu, the capital of Nepal, is a deep gorge in the Himalayas. the rock here is made of schist and granite with contorted and folded layers of marine sediments which were deposited by the Tethys ocean over 60 million years ago.” Source:  http://www.moorlandschool.co.uk/earth/tectonic.htm Introduction to Geophysics-KFUPM
CONTINENTAL COLLISION  LEADS TO THE HIGHEST TOPOGRAPHY ON EARTH Introduction to Geophysics-KFUPM Collisional Mountain Range Parks and Plates © 2005 Robert J. Lillie

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Gravity and Isostasy Introduction

  • 1. Ali Oncel [email_address] Department of Earth Sciences KFUPM Gravity and Isostasy 2 Introduction to Geophysics Introduction to Geophysics-KFUPM
  • 2.
  • 3.
  • 4. Introduction to Geophysics-KFUPM see Chapter 2 of Lowrie)
  • 5. Gravity and Isostasy Introduction to Geophysics-KFUPM Whole Earth Geophysics ©1999 Robert J. Lillie Archdeacon Pratt pendulum/plumb-bob survey (1855)
  • 6. The actual deflection for the Himalayas was less than expected , due to a deficiency of mass beneath the mountains. Introduction to Geophysics-KFUPM Expected deflection of a plumb bob ( highly exaggerated ), due to the attraction of the mass of a mountain range .
  • 8. Models of Isostasy Isostatic Equilibrium - Compensation Introduction to Geophysics-KFUPM
  • 9. Airy Model Airy proposed that crust is thicker beneath mountains and thinner beneath the oceans. Excess mass under the oceans from a shallower, high density mantle. Mass deficiency beneath mountains due to crustal root. Mass Excess Mass Deficit Introduction to Geophysics-KFUPM
  • 10. Pratt Pratt proposed that observation could be explained by lateral changes in density within a uniform thickness crust. Introduction to Geophysics-KFUPM
  • 11.
  • 12.
  • 13.
  • 14. P= ρ g z Where: P =pressure at the point within the earth ρ = average density of the material above the point G = acceleration due to gravity (9.8 m/s 2 ) Z =depth Hydrostatic pressure is the pressure exerted on a point within a body of water. Similarly, pressure at a given depth within the Earth can be viewed as a Lithostatic pressure Local Isostasy Introduction to Geophysics-KFUPM Fig 8.18 of Lillie
  • 15. P= ρ g h Where: P= pressure exerted by crustal block ρ = density of the crustal block h = thickness of the crustal block The pressure exerted by a crustal block for the models (Pratt/Airy) can be expressed as: Introduction to Geophysics-KFUPM Local Isostasy
  • 16. Whole Earth Geophysics ©1999 Robert J. Lillie The pressure must be the same everywhere at the depth of compensation in two models (Pratt/Airy). The base of each block for the Pratt model is at the exact depth of compensation, as: P= ρ 2 gh 2 = ρ 3 gh 3 = ρ 4 gh 4 = ρ 5 gh 5 ρ 2, ρ 3, ρ 4, ρ 5 = density of each block h 2, h 3, h 4, h 5 = thickness of each block Introduction to Geophysics-KFUPM Local Isostasy : Pratt Model
  • 17. P/g = ρ 2 h 2 = ρ 3 h 3 = ρ 4 h 4 = ρ 5 h 5 Dividing out a constant gravitational acceleration (g): For Pratt model shown above, ρ 5 < ρ 4 < ρ 3 < ρ 2 < ρ 1 Where ρ 1 is the density of Earth’s mantle. Introduction to Geophysics-KFUPM Local Isostasy : Pratt Model
  • 18.
  • 20.
  • 21. CRUSTAL BUOYANCY Why does continental collision lead to the highest elevations of Earth? Parks and Plates ©2005 Robert J. Lillie Introduction to Geophysics-KFUPM
  • 22. Parks and Plates ©2005 Robert J. Lillie Why does continental collision lead to the highest elevations of Earth? CRUSTAL BUOYANCY Introduction to Geophysics-KFUPM
  • 23. Parks and Plates ©2005 Robert J. Lillie Why does continental collision lead to the highest elevations of Earth? CRUSTAL BUOYANCY Introduction to Geophysics-KFUPM
  • 24. Small Buoyancy Parks and Plates ©2005 Robert J. Lillie Why does continental collision lead to the highest elevations of Earth? CRUSTAL BUOYANCY Introduction to Geophysics-KFUPM
  • 25. Small Buoyancy Large Buoyancy Parks and Plates ©2005 Robert J. Lillie Why does continental collision lead to the highest elevations of Earth? CRUSTAL BUOYANCY Introduction to Geophysics-KFUPM
  • 26. Parks and Plates ©2005 Robert J. Lillie CONTINENTAL COLLISION LEADS TO THE HIGHEST TOPOGRAPHY ON EARTH “ Millions of years ago India and an ancient ocean called the Tethys Ocean were sat on a tectonic plate. This plate was moving northwards towards Asia at a rate of 10 centimetres per year. The Tethys oceanic crust was being subducted under the Asian Continent. The ocean got progressively smaller until about 55 milion years ago when India 'hit' Asia. There was no more ocean left to lubricate the subduction and so the plates welled up to form the High Plateau of Tibet and the Himalayan Mountains . The continental crust under Tibet is over 70 kilometres thick. North of Katmandu, the capital of Nepal, is a deep gorge in the Himalayas. the rock here is made of schist and granite with contorted and folded layers of marine sediments which were deposited by the Tethys ocean over 60 million years ago.” Source: http://www.moorlandschool.co.uk/earth/tectonic.htm Introduction to Geophysics-KFUPM
  • 27. CONTINENTAL COLLISION LEADS TO THE HIGHEST TOPOGRAPHY ON EARTH Introduction to Geophysics-KFUPM Collisional Mountain Range Parks and Plates © 2005 Robert J. Lillie

Editor's Notes

  1. Expected deflection of a plumb bob (highly exaggerated), due to the attraction of the mass of a mountain range.
  2. the plumb bob used to define vertical in the astronomical measurements