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Modelling of earth’s geothermal subtle traps using gravity Euler deconvolution

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Abstract

Euler deconvolution technique is one of the methods that predicts the subsurface features and structures with help of gravity modelling. The present study was performed to identify the earth’s geothermal potentials in Dholera, Unai, and Gandhar regions of Gujarat, India using gravity technique. The structures and layers of the subsurface were determined by performing the gravity survey and the interpretation of data was carried out using Euler Deconvolution. The survey was conducted along six profile lines: five horizontal and one perpendicular to others in the study areas. After acquiring gravity data, various corrections were applied to convert raw gravity data to corrected Bouguer gravity data. In this paper density of the subsurface formation has been determined using Nettleton and Parasnis methods, which suggests that the subsurface of Dholera, Unai, and Gandhar have densities close to sedimentary rocks. After density determination, regional and residual separation was performed on the Bouguer gravity data to get information on geothermal causative bodies. In this paper, the Euler Deconvolution method was applied to interoperate the spatial position and depth of the subtle geothermal bodies. The Euler solutions for depth in Dholera, Unai, and Gandhar range between 1324–4300 m, 1877–4813 m, and 2345–5536 m. The results of gravity Euler Deconvolution suggests the presence of geothermal potential in these regions.

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References

  • Abdelrahman EM, Abo-Ezz ER (2008) A least-squares standard deviation method to interpret gravity data due to finite vertical cylinders and sheets. Pure Appl Geophys 165(5):947–965

    Article  Google Scholar 

  • Abdelrahman EM, El-Araby TM (1996) Shape and depth solutions from moving average residual gravity anomalies. J Appl Geophys 36(2–3):89–95

    Article  Google Scholar 

  • Abdelrahman EM, El-Araby TM, El-Araby HM, Abo-Ezz ER (2001) A new method for shape and depth determinations from gravity data. Geophysics 66(6):1774–1780

    Article  Google Scholar 

  • Abdelrahman EM, Abo-Ezz ER, Essa KS, El-Araby TM, Soliman KS (2006) A least-squares variance analysis method for shape and depth estimation from gravity data. J Geophys Eng 3(2):143–153

    Article  Google Scholar 

  • Abiye TA, Haile T (2008) Geophysical exploration of the Boku geothermal area, Central Ethiopian Rift. Geothermics 37(6):586–596

    Article  Google Scholar 

  • Beltrao JF, Silver JBC, Costa JC (1991) Robust polynomial fitting method for regional gravity estimation. Geophysics 56:80–89

    Article  Google Scholar 

  • Cooper GRJ (2013) Reply to a discussion about the ‘Hyperbolic tilt angle method’ by Zhou et al. Comput Geosci 52:496–497

    Article  Google Scholar 

  • Cooper GRJ, Cowan DR (2006) Enhancing potential field data using filters based on the local phase. Comput Geosci 32(10):1585–1591

    Article  Google Scholar 

  • ElDawi MG, Tianyou L, Hui S, Dapeny L (2004) Depth estimation of 2-D magnetic anomalous sources by using Euler deconvolution method. Am J Appl Sci 1(3):209–214

    Article  Google Scholar 

  • Essa KS (2007) Gravity data interpretation using the s-curves method. J Geophys Eng 4(2):204–213

    Article  Google Scholar 

  • Fairhead JD, Bennett KJ, Gordon DRH (1994) Euler: beyond the “black box”[J]. Seg Tech Progr Expand Abstr 13(1):1679

    Google Scholar 

  • Ferreira FJ, de Souza J, de B. e S. Bongiolo A, de Castro LG (2013) Enhancement of the total horizontal gradient of magnetic anomalies using the tilt angle. Geophysics 78(3):33–41

    Article  Google Scholar 

  • Gottsmann J, Camacho AG, Martí J, Wooller L, Fernández J, García A, Rymer H (2008) Shallow structure beneath the Central Volcanic Complex of Tenerife from new gravity data: implications for its evolution and recent reactivation. Phys Earth Planet Inter 168:212–230

    Article  Google Scholar 

  • Keating P, Pilkington M (2004) Euler Deconvolution of the analytic signal and its application to magnetic interpretation. Geophys Prospect 53:165–182

    Article  Google Scholar 

  • Li W, Xue L (2015) Heat production rate of radioactivity in rocks [J]. Int J Earth Sci Eng 8(1):59–66

    Google Scholar 

  • Lu BL, Fan MN, Zhang YQ (2009) The calculation and optimization of structure index in Euler deconvolution [J]. Prog Geophys 24(3):1027–1031

    Google Scholar 

  • Mallick K, Vasanthi A, Sharma KK (2012) Bouguer gravity regional and residual separation: application to geology and environment. Springer, Dordrecht, ISBN: 978-94-007-0406-0. https://doi.org/10.1007/978-94-007-0406-0

  • Montesinos FG, Camacho AG, Nunes JC, Oliveira CS, Vieira R (2003) A 3-D gravity model for a volcanic crater in Terceira Island (Azores). Geophys J Int 154:393–406

    Article  Google Scholar 

  • Nettleton LL (1976) Gravity and magnetic in oil prospecting. McGraw-Hill Book Co, New York

    Google Scholar 

  • Reid AB (1995) Euler deconvolution, past, present and future: a review. In: Proceedings in applications of regional geophysics and geochemistry, SEG, paper 113, pp 861–863

  • Reid AB, Allsop JM, Granser H, Millett AJ, Somerton IW (1990) Magnetic interpretation in three dimensions using Euler deconvolution. Geophysics 55(1):80–91

    Article  Google Scholar 

  • Represas P, Santos FA, Ribeiro J (2013) Interpretation of gravity data to delineate structural features connected to low-temperature geothermal resources at Northeastern Portugal. J Appl Geophys 92:30–38

    Article  Google Scholar 

  • Salem A, Furuya S, Aboud E, Elawadi E, Jotaki H, Ushijima K (2005) Subsurface structural mapping using gravity data of Hohi Geothermal Area, Central Kyushu, Japan. In: Proceedings in world geothermal congress. Antalya, Turkey

  • Schiavone D, Loddo M (2007) 3-D density model of Mt. Etna Volcano (Southern Italy). J Volcanol Geotherm Res 164:161–175

    Article  Google Scholar 

  • Soengkono S (2011) Deep interpretation of gravity and airborne magnetic data over the Central Taupo Volcanic Zone. In: Proceedings in New Zealand geothermal workshop (21–23 November 2011). Auckland, New Zealand

  • Thompson DT (1982) EULDPH: a new technique for making computer-assisted depth estimates from magnetic data. Geophysics 47(1):31–37

    Article  Google Scholar 

  • Verduzco B, Fairhead JD, Green CM, MacKenzie C (2004) New insights into magnetic derivatives for structural mapping. Lead Edge 23(2):116–119

    Article  Google Scholar 

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Correspondence to Kriti Yadav.

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Yadav, K., Sircar, A. Modelling of earth’s geothermal subtle traps using gravity Euler deconvolution. Model. Earth Syst. Environ. 7, 2769–2777 (2021). https://doi.org/10.1007/s40808-020-01067-3

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