Sediment Stripping Correction to Marine Gravity Data

References

• Abbott, R. E., and J. N. Louie, 2000. Depth to bedrock using gravimetry in the Reno and Carson City, Nevada, area basins. Geophysics 65: 340–350.
   Web of Science ®Google Scholar
• Amante, C., and B. W. Eakins, 2009. ETOPO1 1 Arc-minute global relief model: Procedures, data sources and analysis. NOAA, Technical memorandum, NESDIS, NGDC-24.
   Google Scholar
• Annecchione, M. A., M. Chouteau, and P. Keating, 2001. Gravity interpretation of bedrock topography: The case of the Oak Ridges Moraine, southern Ontario, Canada. Journal of Applied Geophysics 47: 63–81.
   Web of Science ®Google Scholar
• Artemjev, M. E., M. K. Kaban, V. A. Kucherinenko, G. V. Demjanov, and V. A. Taranov, 1994. Subcrustal density inhomogeneities of the Northern Euroasia as derived from the gravity data and isostatic models of the lithosphere. Tectonophisics 240: 248–280.
   Google Scholar
• Athy, L. F. 1930. Density, porosity and compaction of sedimentary rocks. Bulletin of American Association of Petroleum Geologists 14: 1–24.
   Google Scholar
• Barbosa, V. C. F., J. B. C. Silva, and W. E. Medeiros, 1997. Gravity inversion of basement relief using approximate equality constraints on depths. Geophysics 62: 1745–1757.
   Web of Science ®Google Scholar
• Barbosa, V. C. F., J. B. C. Silva, and W. E. Medeiros, 1999a. Gravity inversion of a discontinuous relief stabilized by weighted smoothness constraints on depth. Geophysics 64: 1429–1437.
   Web of Science ®Google Scholar
• — 1999b. Stable inversion of gravity anomalies of sedimentary basins with nonsmooth basement reliefs and arbitrary density contrast variations. Geophysics 64: 754–764.
   Web of Science ®Google Scholar
• Bell, R. E., V. A. Childers, R. A. Arko, D. D. Blankenship, and J. M. Brozena, 1999. Airborne gravity and precise positioning for geological applications. Journal of Geophysical Research 104, B7: 15281–15292.
   Web of Science ®Google Scholar
• Berger, W. H. 1976. Biogenous deep-sea sediments: Production, preservation and interpretation. In eds. J. P. Riley and R. Chester. Chemical Oceanography 5(2): 265–372.
   Google Scholar
• Boyce, R. E. 1976. Definitions and laboratory techniques of compressional sound velocity parameters and wet-water content, wet-bulk density, and porosity parameters by gravimetric and gamma ray attenuation techniques. In eds. S. O. Schlanger, E. D. Jackson, et al., Initial reports of the deep sea drilling project 33: 931–958. Washington, DC: U. S. Government Printing Office.
   Google Scholar
• Boyce, R. E. 1984. Methods for laboratory-measured physical properties. In eds. W. W. Hay, J. C. Sibuet, et al., Initial reports of the deep sea drilling project, 75(2): 1179–1187. Washington, DC: U.S. Government Printing Office.
   Google Scholar
• Carlson, R. L., and G. S. Raskin, 1984. Density of the ocean crust. Nature 311: 555–558.
   Web of Science ®Google Scholar
• Chai, Y., and W. J. Hinze, 1988. Gravity inversion of an interface above which the density contrast varies exponentially with depth. Geophysics 53: 837–845.
   Web of Science ®Google Scholar
• Chakravarthi, V., and N. Sundararajan, 2004. Ridge regression algorithm for gravity inversion of fault structures with variable density. Geophysics 69: 1394–1404.
   Web of Science ®Google Scholar
• Chester, R., and S. R. Aston, 1976. The chemistry of deep-sea sediments. In eds. J. P. Riley and R. Chester. Chemical Oceanography 634: 281–383.
   Google Scholar
• Coffin, M. F. 1992. Emplacement and subsidence of Indian Ocean plateaus and submarine ridges. In eds. R. A. Duncan, D. K. Rea, R. B. Kidd, U. von Rad, J. K. Weissel, Synthesis of results from scientific drilling in the Indian Ocean, Geophysical Monograph Series 70: 115–126. Washington, DC: AGU.
   Google Scholar
• Cowie P. A., and G. D. Karner, 1990. Gravity effect of sediment compaction: Examples from the North Sea and the Rhine Graben. Earth and Planetary Science Letters 99: 141–153.
   Web of Science ®Google Scholar
• Crough, S. T. 1983. The correction for sediment loading on the seafloor. Journal of Geophysical Research 88(B8): 6449–6454.
   Google Scholar
• Divins, D. L. 2003. Total sediment thickness of the world's oceans & marginal seas. NOAA National Geophysical Data Center, Boulder, CO.
   Google Scholar
• Divins, D. L., and P. D. Rabinowitz, 1990. Thickness of sedimentary cover for the South Atlantic. In ed. G. B. Udintsev, International geological-geophysical atlas of the Atlantic Ocean 126–127. Intergovernmental Oceanographic Commission, Moscow.
   Google Scholar
• García-Abdeslem, J., J. M. Romo, E. Gómez-Treviño, J. Ramírez-Hernández, F. J. Esparza-Hernández, and C. F. Flores-Luna, 2005. A constrained 2D gravity model of the Sebastián Vizcaíno Basin, Baja California Sur, Mexico. Geophysical Prospecting 53: 755–765.
   Web of Science ®Google Scholar
• Gealy, E. 1969. Saturated bulk density, grain density, and porosity of sediment cores from the western equatorial Pacific, Glomar Challenger. In Initial Report of The Deep Sea Drilling Project, VII(2): 1088.
   Google Scholar
• Gehman, C. L., and G. V. Kelly, 2001. High-resolution geophysical core logging data from marine sediment core samples. Oceans 4: 2634–2641.
   Google Scholar
• Gladkikh, V., and R. Tenzer, 2011. A mathematical model of the global ocean saltwater density distribution. Pure and Applied Geophysics 169(1–2): 249–257.
   Web of Science ®Google Scholar
• Gouretski, V. V., and K. P. Koltermann, 2004. Berichte des Bundesamtes für Seeschifffahrt und Hydrographie (in German), No. 35.
   Google Scholar
• Granser, H. 1987. Three-dimensional interpretation of gravity data from sedimentary basins using an exponential density-depth function. Geophysical Prospecting 35: 1030–1041.
   Web of Science ®Google Scholar
• Hamilton, E. L., and H. W. Menard, 1956. Density and porosity of sea floor sediments off San Diego, California. Bulletin of American Association of Petroleum Geologists 40: 754.
   Google Scholar
• Hamilton, E. L. 1976. Variations of density and porosity with depth in deep-sea sediments. Journal of Sedimentary Petrology 46(2): 280–300.
   Google Scholar
• Hayes, D. E. 1988. Age-depth relationships and depth anomalies in the southeast Indian Ocean and South Atlantic Ocean. Journal of Geophysical Research 93(B4): 2937–2954.
   Web of Science ®Google Scholar
• Hayes, D. E., and J. L. LaBrecque, 1991. Sediment isopachs: Circum-Antarctic to 30S. In ed. D. E. Hayes, Marine geological and geophysical atlas of the Circum-Antarctic to 30S, 29–33. Washington, DC: American Geophysics Union.
   Google Scholar
• Helmberger, D. V., G. Engen, and P. Scott, 1979. A note on velocity, density, and attenuation models for marine sediments determined from multibounce phases. Journal of Geophysical Research 84(B2): 667–671.
   Google Scholar
• Hüneke, H., and T. Mulder, 2011. Deep-Sea sediments. Developments in Sedimentology, 63. New York: Elsiever, p. 849.
   Google Scholar
• Jachens, R. C., and B. C. Moring, 1990. Maps of thickness of Cenozoic deposits and isostatic residual gravity over basement in Nevada. U.S. Geological Survey Open-File Report, 90–404.
   Google Scholar
• Johnson, D. R., H. E. Garcia, and T. P. Boyer, 2009. World ocean database 2009, Tutorial. In ed. S. Levitus, NODC Internal Report, 21, 18. Silver Spring, MD: NOAA Printing Office.
   Google Scholar
• Kane, K. A., and D. E. Hayes, 1992. Tectonic corridors in the South Atlantic: Evidence for long-lived mid-ocean ridge segmentation. Journal of Geophysical Research 97(B12): 17, 317–17, 330.
   Google Scholar
• Keller, G. 1974. Mass physical properties of some Western Black Sea sediment. In eds. E. T. Degens and D. A. Ross, The Black Sea—geology, chemistry and biology, 20: 332–337. AAPG Memoir.
   Google Scholar
• Last, B. J., and K. Kubik, 1983. Compact gravity inversion. Geophysics 48: 713–721.
   Web of Science ®Google Scholar
• Leão, J. W. D., P. T. L. Menezes, J. F. Beltrão, and J. B. C. Silva, 1996. Gravity inversion of basement relief constrained by the knowledge of depth at isolated points. Geophysics 61: 1702–1714.
   Web of Science ®Google Scholar
• Ludwig, W. J., and R. E. Houtz, 1979. Isopach map of the sediments in the Pacific Ocean basin. Color map with text. American Association of Petroleum Geologists, Tulsa, OK.
   Google Scholar
• Matthias, P. K., P. D. Rabinowitz, and N. Dipiazza, 1988. Sediment thickness map of the Indian Ocean, Map 505. American Association of Petroleum Geologists, Tulsa, OK.
   Google Scholar
• Mienert, J., and P. Schultheiss, 1989. Physical properties of sedimentary environments in oceanic high (Site 658) and low (Site 659) productivity zones. In eds. W. F. Ruddiman, M. Sarnthein, J. G. Baldauf, J. Backman, J. Bloemendal, W. B. Curry, P. Farrimond, J.-C. Faugeres, T. R. Janecek, Y. Katsura, H. Manivit, J. Mazzullo, J. Mienert, E. M. Pokras, M. E. Raymo, P. J. Schultheiss, R. Stein, L. Tauxe, J.-P. Valet, P. P. E. Weaver, H. Yasuda, Proceedings ODP, Scientific Results, 108: 397–406. College Station, TX.
   Google Scholar
• Mooney, W. D., G. Laske, and T. G. Masters, 1998. CRUST 5.1: A global crustal model at 5×5 deg. Journal of Geophysical Research 103: 727–747.
   Web of Science ®Google Scholar
• Pavlis, N. K., S. A. Holmes, S. C. Kenyon, and J. K. Factor, 2012. The development and evaluation of the Earth Gravitational Model 2008 (EGM2008). Journal of Geophysical Research 117: B04406.
   Google Scholar
• Phillips, R., and K. Lambeck, 1980. Gravity fields of the terrestrial planets: Long-wavelength anomalies and tectonics. Reviews of Geophysics and Space Physics 18: 27–76.
   Web of Science ®Google Scholar
• Rao, C. V., A. G. Pramanik, G. V. R. K. Kumar, and M. L. Raju, 1994. Gravity interpretation of sedimentary basins with hyperbolic density contrast. Geophysical Prospecting 42: 825–839.
   Web of Science ®Google Scholar
• Renkin, M. A., and J. G. Sclater, 1988. Depth and age in the North Pacific. Journal of Geophysical Research 93, B4: 2919–2935.
   Web of Science ®Google Scholar
• Sclater, J. G., R. N. Anderson, and M. L. Bell, 1971. The elevation of the ridges and the evolution of the central eastern Pacific. Journal of Geophysical Research 76: 7883–7915.
   Google Scholar
• Sclater, J. G., S. Hellinger, and C. Tapscott, 1977. The paleobathymetry of the Atlantic Ocean from the Jurassic to the present. Journal of Geology 85: 509–552.
   Web of Science ®Google Scholar
• Sclater, J. G., L. Meinke, A. Bennett, and C. Murphy, 1985. The depth of the ocean through the Neogene. Geological Society of America Memoirs 163: 1–20.
   Web of Science ®Google Scholar
• Silva, J. B.C., D. C. L. Costa, and V. C. F. Barbosa, 2006. Gravity inversion of basement relief and estimation of density contrast variation with depth. Geophysics 71(5): 51–58.
   Google Scholar
• Silva, J. B. C., A. S. Oliveira, and V. C. F. Barbosa, 2010. Gravity inversion of 2D basement relief using entropic regularization. Geophysics 75(3): 29–35.
   Google Scholar
• Sykes, T. J. S. 1996. A correction for sediment load upon the ocean floor: Uniform versus varying sediment density estimations - implications for isostatic correction. Marine Geology 133(1-2): 35–49.
   Web of Science ®Google Scholar
• Tenzer, R., P. Novák, and V. Gladkikh, 2011. On the accuracy of the bathymetry-generated gravitational field quantities for a depth-dependent seawater density distribution. Studia Geophysica et Geodaetica 55(4): 609–626.
   Web of Science ®Google Scholar
• Tenzer, R., P. Novák, P. Vajda, V. Gladkikh, and Hamayun. 2012a. Spectral harmonic analysis and synthesis of Earth's crust gravity field. Computational Geosciences 16(1): 193–207.
   Web of Science ®Google Scholar
• Tenzer, R., V. Gladkikh, P. Vajda, and P. Novák, 2012b. Spatial and spectral analysis of refined gravity data for modelling the crust-mantle interface and mantle-lithosphere structure. Surveying in Geophysics 33(5): 817–839.
   Web of Science ®Google Scholar
• Tenzer, R., P. Novák, and V. Gladkikh, 2012c. The bathymetric stripping corrections to gravity field quantities for a depth-dependant model of the seawater density. Marine Geodesy 35: 198–220.
   Web of Science ®Google Scholar
• Tenzer, R., M. Bagherbandi, and V. Gladkikh, 2012d. Signature of the upper mantle density structure in the refined gravity data. Computational Geosciences 16(4): 975–986.
   Web of Science ®Google Scholar
• Tenzer, R., and V. Gladkikh, 2014. Assessment of density variations of marine sediments with ocean and sediment depths. The Scientific World Journal ID 823296, 9. doi: 10.1155/2014/823296.
   Web of Science ®Google Scholar
• Tucholke, B. E., and E. Uchupi, 1990. Thickness of sedimentary cover for the North Atlantic. In ed. G. B. Udintsev, International geological-geophysical atlas of the Atlantic Ocean, 122–125. Moscow: Intergovernmental Oceanographic Commission.
   Google Scholar
• Udintsev, G. B. 2003. International geological-geophysical atlas of the Pacific Ocean, 192 Moscow: Intergovernmental Oceanographic Commission.
   Google Scholar
• van Gelderen, M., and R. Koop, 1997. The use of degree variances in satellite gradiometry. Journal of Geodesy 71: 337–343.
   Web of Science ®Google Scholar
• Wang, T., J. Lin, B. Tucholke, and Y. J. Chen, 2011. Crustal thickness anomalies in the North Atlantic Ocean basin from gravity analysis. Geochemistry, Geophysics, Geosystems 12: Q0AE02.
   Google Scholar
• Whittaker, J., A. Goncharov, S. Williams, R. D. Müller, and G. Leitchenkov, 2013. Global sediment thickness dataset updated for the Australian-Antarctic Southern Ocean. Geochemistry, Geophysics, Geosystems. doi: 10.1002/ggge.20181.
   Web of Science ®Google Scholar
• Zhou, X. 2009. General line integrals for gravity anomalies of irregular 2D masses with horizontally and vertically dependent density contrast. Geophysics 74(2): 1–7.
   Google Scholar
• Zhou, X. 2010. Analytical solution of gravity anomaly of irregular 2D masses with density contrast varying as a 2D polynomial function. Geophysics 75(2): 11–19.
   Google Scholar
• Zhou, X. 2013. Gravity inversion of 2D bedrock topography for heterogeneous sedimentary basins based on line integral and maximum difference reduction methods. Geophysical Prospecting 61: 220–234.
   Web of Science ®Google Scholar